Outer electronic configurations of RE atoms and ions, outside of the [Xe] shell, ground‐state term of RE3+ and radii of 6‐coordinated
Abstract
Titanium dioxide is a wide band‐gap semiconductor of high chemical stability, nontoxicity and large refractive index. Because of the high photocatalytic activity, anatase is a preferred TiO2 form in many applications such as for air and water splitting and purification. Doping of TiO2 with various ions can increase the photocatalytic activity by enhancing light absorption in visible region and can alter structure, surface area and morphology. Also, by doping TiO2 with optically active ions, visible light via up‐ or downconversion luminescence can be produced. It is a challenge to optimize the synthesis procedure to incorporate rare earth RE3+ ions into the TiO2 structure due to large mismatch in ionic radii between the Ti4+ and RE3+ and because of the charge imbalance. Visible (VIS) and ultraviolet (UV) luminescence of several RE3+ ions can be obtained when incorporated into anatase TiO2, also affecting microstructural characteristics of TiO2. It is of great importance to summarize publications on rare earth‐doped anatase TiO2 nanoparticles to find correct TiO2-RE combination to sensitize trivalent rare earths luminescence, as well as to predict or tune structural and morphological properties. A better understanding on these topics may progress the desired design of this kind of material towards specific applications.
Keywords
- anatase
- rare earth ions
- photoluminescence
- photocatalysis
1. Introduction
Rare earth (RE) elements are sixth period elements in the periodic table, from 57La to 71Lu. Because of many similarities, such as ionic +3 charges and similar ionic radius, 39Y that also belongs to the III transition group and is positioned just above 57La is also often considered as a part of the RE group. Even though the group is regarded as rare earth elements, they are not particularly rare. However, they are costly but highly efficient for many technological applications, mainly in lighting and display devices. With the absence of 57La and 71Lu, RE atoms, all have incompletely filled 4f orbitals that are positioned in the inner shell of xenon [Xe: 1s2 2s2 2p6 3s2 3p6 4s2 3d10 4p6 5s2 4d10 5p6] electron configuration, which are responsible for their emission properties. Since they are shielded by outer 5s2 and 5p6 orbitals, electrons from 4f orbitals do not participate in bonding and are only slightly affected by the surroundings of the ions. Ionic +3 charges are the most often, although some cases +2 and +4 can be stable as presented in Table 1. Electronic states are noted as 2
Atomic number | Name | RE symbol | Atom | RE2+ | RE3+ | RE4+ | 2S+1LJ | Radii |
---|---|---|---|---|---|---|---|---|
57 | Lanthanum | La | 5d1 6s2 | – | [Xe] | – | 1S0 | 1.032 |
58 | Cerium | Ce | 4f1 5d1 6s2 | – | 4f1 | [Xe] | 2F5/2 | 1.020 |
59 | Praseodymium | Pr | 4f3 6s2 | – | 4f2 | 4f1 | 3H4 | 0.990 |
60 | Neodymium | Nd | 4f4 6s2 | 4f4 | 4f3 | 4f2 | 4I9/2 | 0.983 |
61 | Promethium | Pm | 4f4 6s2 | – | 4f4 | – | 5I4 | 0.970 |
62 | Samarium | Sm | 4f6 6s2 | 4f6 | 4f5 | – | 6H5/2 | 0.958 |
63 | Europium | Eu | 4f7 6s2 | 4f7 | 4f6 | – | 7F0 | 0.947 |
64 | Gadolinium | Gd | 4f7 5d1 6s2 | – | 4f7 | – | 8S7/2 | 0.938 |
65 | Terbium | Tb | 4f9 6s2 | – | 4f8 | 4f7 | 7F6 | 0.923 |
66 | Dysprosium | Dy | 4f10 6s2 | – | 4f9 | 4f8 | 11H15/2 | 0.912 |
67 | Holmium | Ho | 4f11 6s2 | – | 4f10 | – | 5I8 | 0.901 |
68 | Erbium | Er | 4f12 6s2 | – | 4f11 | – | 4I15/2 | 0.890 |
69 | Thulium | Tm | 4f13 6s2 | 4f13 | 4f12 | – | 3H6 | 0.880 |
70 | Ytterbium | Yb | 4f14 6s2 | 4f14 | 4f13 | – | 2F7/2 | 0.868 |
71 | Lutetium | Lu | 4f14 5d1 6s2 | – | 4f14 | – | 1S0 | 0.861 |
Laporte’s selection rule states that electron transitions between 4f states are forbidden, but they become partially allowed when RE ions are incorporated in non‐symmetric sites [2, 3]. In that way, each ion has characteristic 4f energy levels with narrow‐emission lines that depend on the crystalline environment of the host material in the order of few hundred cm−1. The Dieke diagram is the energy‐level diagram of trivalent lanthanide 4f electrons of RE3+incorporated in LaCl3 crystals, which can be found in the original or revised form, which is informative for many materials [4–7]. It schematically represents variations between ground‐ and excited‐level energies or rare earth ions, proposing emissions of almost any colour in visible spectra by using one, or a combination of various RE ions in hosts.
Luminescent materials that absorb energy as light and do not emit it as heat, but as ultraviolet, visible or infrared (IR) light, are called phosphor materials. Typically, they are composed of insulating or semiconducting host material that is doped with activator ions. Phosphors with RE ions as activators are important materials that have found applications in artificial light, cathode‐ray tubes, vacuum fluorescent and field emission displays, solid‐state lasers, and so on [8]. It is now a custom to refer materials that have at least one dimension less than 100 nm as nanomaterials. The great number of atoms in top layers of nanoparticles significantly alters their optical properties; hence, it is justified to name nanostructured phosphors as a nanophosphors. Today, nanophosphors can be found in many forms, such as nanopowders, composites, coatings and thin films, giving new possibilities for application in bio‐imaging and various types of physical and chemical sensing [9–11].
Photoluminescence of RE ions can be induced by the absorption of light through host lattice (host, H) that is transferred to RE ion (activator, A), directly exciting A, or energy transfer from other exited ions (sensitizer, S) that are also incorporated in matrix. A schematic diagram showing direct and indirect excitations with energy transfer resulting in the emission of light or heat is presented in Figure 1(a).
When RE ions are used as activators in phosphor materials, depending on the positions of energy levels in RE ion, two main energy conversion mechanisms can lead to radiative energy transfer that results in the emission of light, one being downconversion, and the other upconversion. As it can be seen in Figure 1(b), the principal difference between the two is the difference in excited and emitted energies. As schematically presented, in downconversion process electrons are excited by higher‐energy photons compared to energy obtained from emission. In the process, prior to the emission of photons some energy is lost by non‐radiative transitions. Oppositely, in upconversion process electrons are excited by lower‐energy photons compared to energy obtained from emission. In order to preserve energy conservation rule, more than one photon is necessary for either single‐ion excited‐state absorption process, or in energy transfer upconversion process where the second ion is the sensitizer ion.
In order to fully understand the processes of downconversion light emission, we refer to energy‐level diagram scheme presented in Figure 2. In honour of professor Alexander Jablonski, this type of energy diagrams is often called the Jablonski diagram. It qualitatively represents electronic energy levels as bolded horizontal lines and vibrational energy levels as a stack of horizontal lines in vertical energy diagram. Straight and wavy vertical arrows represent transitions between the states, where straight arrow represents transition associated with photon, while wavy arrows represent non‐radiative transfers. A radiative decay process is a process in which electron releases some of its excitation energy as photon, while in a non‐radiative decay excess energy is transferred into thermal motions, as vibration, rotation and translation processes, heat. Once an electron is excited through very quick process of absorption of photon, into, for example, some vibronic state of second excited singlet state, there are several ways that energy may be dissipated. The first is through vibrational relaxation, a non‐radiative process that lowers energy of electron to the lowest excited singlet state, with or without non‐radiative internal conversion process, depending on the overlap of vibrational and electronic energy of different states. Next, a radiative process of energy transfer to ground singlet state is followed by emission of photons in terms of fluorescence. There is no change in multiplicity
2. Synthesis of rare earth‐doped anatase TiO2 nanoparticles
TiO2 nanoparticles present several advantages for applications compared to their bulk counterparts. Their high‐surface‐to‐volume ratio, improved charge transport and lifetime, afforded by their dimensional anisotropy, allows efficient contribution to the separation of photo‐generated holes and electrons [12]. The properties of TiO2 depend on its crystal structure, surface chemistry, dopants, doping levels, crystallization degree, size and morphology [13]. Hence, it is of great importance to control the particle size, shape and distribution of the synthetized TiO2. To achieve desired characteristics, a variety of TiO2 nanostructures have been prepared, such as nanoparticles, nanotubes, nanorods, nanofibres, nanosheets and nanofilms. These structures can be synthetized through various preparation methods, such as sol‐gel, direct oxidation, micelle and inverse micelle techniques, sonochemical, hydrothermal/solvothermal, microwave, chemical vapour deposition, physical vapour deposition and electrospray deposition [14–17]. Significant progress has been made in the last 10 years regarding new approaches to the preparation of TiO2. These include doping TiO2 with optically active rare earth ions (RE). TiO2 can be considered as an ‘unusual’ matrix for doping with RE3+ ions due to the large mismatch of both charge and ionic radius between the dopant and the host constituent cations. It is a challenge even now to optimize the synthesis procedure in the way to efficiently incorporate RE3+ ions into TiO2 nanostructure and to obtain material with high crystallinity. Spectroscopic studies have showed that the RE ions can reside in the anatase in three different sites [18–20]. In nanopowders, substantial number of RE ions occupies the sites near the surface with the lowest point symmetry.
TiO2 occurs in three most abundant crystalline phases in nature: anatase (tetragonal), rutile (tetragonal) and brookite (orthorhombic). Rutile TiO2 is the most stable form, while anatase and brookite phases are metastable and can be transformed to rutile phase at higher temperatures. Even though rutile is denser and thermodynamically more stable than anatase, this significant temperature treatment is not favourable for the formation of nanoparticles with a diameter lower than 15 nm, which is a feature of anatase form TiO2 [21, 22].
In the method of hydrolysis of TTIP, products are characterized by low surface area, wide pore size distribution with contribution to pores of mesopores scale (<50 nm) [22]. The sol‐gel synthesis with a two‐step procedure of mixing precursor solutions was successfully used to obtain RE‐doped TiO2 [18, 23–36]. The gels obtained in such procedures undergo various temperature treatments, which are summarized in Table 2. In the method of hydrolysis of TiCl4, which is another sol‐gel method for the preparation of RE‐doped anatase TiO2, minor amounts of brookite phases are often present and slightly larger crystallite size compared to RE‐doped TiO2 from the titanium alkoxides is reported [13, 37].
Dopant ions | Doping conc. (%) | Calcination temperature (°C) | Crystalline phase | Crystallite size* (nm) | BET surface area (m2/g) | Pore diameter (nm) | Refs. |
---|---|---|---|---|---|---|---|
– | – | 400–700 | A | 8.14–79.1 | 25–117 | 3.26–6.4 | [13, 18, 22–28, 38, 39] |
– | – | 500–800 | A + R | 14.1–101.8 | 0.59–17.94 | 4.68 | [22–24, 29] |
– | – | 800–1000 | R | 32.7–100 | 0.34–16.7 | – | [22–24] |
Sc | 2 | 500 | A + B | 16.6 | – | – | [37] |
Sc | 2 | 500–550 | A | 16.6–26.9 | – | – | [13] |
Sc | 2 | 600 | A + R | 45.0 | – | – | [13] |
Sc | 2 | 650–800 | R | 51.7–65.2 | – | – | [13] |
Y | 0.25–2 | 400–500 | A | 8.5–9.4 | 89.68–151 | – | [28, 30, 31] |
La | 0.1–10 | 500 | A | 8.57–13.40 | 46.51–105.66 | 4.90–12.34 | [25] |
La | – | 600 | A + R | 17.2 | 36.7 | – | [32] |
Ce | 0.1–10 | 500 | A | 8.68–13.79 | 53.31–94.49 | 5.46–12.52 | [24, 25] |
Ce | 5 | 800 | A + CeO2 | – | – | – | [24] |
Pr | 0.25–1 | 400–650 | A | 9–20 | 77.5–134 | – | [28, 33, 40] |
Nd | 0.05–4 | 400–700 | A | 10–20 | 7.5–75 | – | [24, 34, 40, 41] |
Nd | 0.1–5 | 800 | A + R | 25 | <1.0 | – | [24, 41] |
Nd | 0.1–5 | 900–1000 | A + R + Nd4Ti9O24 | – | – | – | [24] |
Sm | 0.3–3 | 420–700 | A | 5.8–12 | 50.78–95.9 | 5.20 | [18, 29, 34, 35, 38, 42] |
Sm | 0.3–0.5 | 800 | A + R | – | 16.1–24.7 | – | [38] |
Eu | 0.25–3 | 400–500 | A | 6–12 | 88.55–178.3 | 3.6–7.5 | [18, 27–30, 39, 42] |
Eu | 5 | 800 | A + R | 27 | – | – | [24] |
Gd | 1–2 | 500–700 | A | 6.9–15.1 | 32.8–97.7 | – | [22] |
Gd | 2 | 800 | A + Gd2Ti2O7 | – | – | – | [22] |
Gd | 5 | 600–800 | A + R | 26–27 | – | – | [24, 32] |
Gd | 5–10 | 800–900 | A + R + Gd2Ti2O7 | 7.2–14.7 | 15.3–51.5 | – | [22] |
Tb | 0.7–3 | 420–500 | A | 8.69–9 | 88.34 | 5.43 | [18, 29] |
Tb | 5 | 800 | A + R | 25.5 | – | – | [24] |
Dy | 0.3 | 450–650 | A | 9–31 | 60.4–80.6 | – | [33] |
Dy | 5 | 800 | A + R | 24 | – | – | [24] |
Ho | 0.3–2 | 500–800 | A | 12.5–20.5 | 76.76–98.81 | – | [23, 36] |
Er | 0.25–5 | 400–700 | A | 8.5–21.9 | 18–132 | – | [24, 26, 28, 42] |
Er | 5 | 800 | A + Er2Ti2O7 | 23.8 | – | – | [24] |
Yb | 0.21–1.13 | 500 | A | – | – | – | [43] |
Yb | 5 | 600–800 | A + R | 19–23 | – | – | [24, 32] |
Dopant ions | Doping conc. (%) | Hydrothermal treatment (°C) | Calcination temperature (°C) | Crystalline phase | Crystallite size (nm) | BET surface area (m2/g) | Morphology | Refs. |
---|---|---|---|---|---|---|---|---|
– | – | 140–160 | ≤400 | A | 9.3–30 | 102–312.5 | Spherical particle ( | [28, 47–49, 54] |
– | – | 200 | 500 | A + R | 22.8 | 53–165 | Spherical particle | [44, 51] |
Y | 0.25 | 150–160 | ≤400 | A | 9.8 | 120–157 | Spherical particle ( | [28, 47] |
Y | 0.3 | 80 | – | A + R | – | – | – | [51] |
La | 0.11–0.53 | 200 | 500 | A + R | 22.32–24.38 | 69–86 | Spherical particle | [44] |
La | 0.3 | 80 | – | A + R | – | – | – | [51] |
Pr | 0.25–2.0 | 100 | 400 | A | 5.04–6.22 | 155–170 | Spherical particle ( | [55] |
Pr | 0.25 | 160 | 400 | A | 9.0 | 127 | Spherical particle ( | [28] |
Pr | 0.3 | 80 | – | A + R | – | 200 | – | [51] |
Nd | 0.3 | 80 | – | A + R | – | 220 | – | [51] |
Sm | 1 | 150 | 500 | A | 16 | – | Spherical particles ( | [54] |
Eu | 0.25–0.5 | 130–200 | 400–500 | A | 8.6 | 133 | Spherical particle ( | [28, 56] |
Sub‐microspheres ( | [52] | |||||||
Spindle particles ( | [53] | |||||||
Nanorods ( | [53] | |||||||
Nanobelts ( | [45] | |||||||
Eu | – | 180 | 700 | A + R | – | – | Nano‐belts forming aggregates ( | [45] |
Eu | – | 180 | 900 | R | – | – | Nano‐belts forming aggregates ( | [45] |
Eu | 1 | 150 | 500 | A | 16 | – | Spherical particle ( | [54] |
Ho | 0.75 | 150** | – | A + R | 7.6–20.4 | – | Nanowires ( | [46] |
2% Ho + Yb | 2% Yb | 120** | 25, 100, 280 | A | – | – | Nanotube | [50] |
Er | 0.25–4 | 140–160 | >400 | A | 8.9–16 | 98.1–127 | Spherical particles ( | [28, 48, 49, 54] |
Precursor materials | Dopant ions | Doping conc. (%) | Calcination temperature (°C) | Crystalline phase | Crystallite size (nm) | Fibre diameter (nm) | Refs. |
---|---|---|---|---|---|---|---|
PVP, TTIP | – | – | 400–500 | A | [57, 58] | ||
PVP, TTIP | – | – | 500–900 | A + R | 15.71–40 | [57–59] | |
PVP, TTIP | – | – | 1000 | R | [57] | ||
PVP, TTIP, Y(NO3)3 | Y | 1–2 | 500 | A + R | 11.35–13.8 | [59] | |
PVP, TTIP, Y(NO3)3 | Y | 3 | 500 | A | 8.8 | [59] | |
PVP, TTIP, La(NO3)3 | La | 1 | 500–800 | A | 40 | [57] | |
PVP, TTIP, La(NO3)3 | La | 1 | 900–1000 | A + R | [57] | ||
PVP, TTIP, La(NO3)3 | La | 1 | 1100 | R | [57] | ||
PVA, TTIP, La(NO3)3 | La | 1 | 500 | A | [58] | ||
PVA, TTIP, La(NO3)3 | La | 1 | 700 | A + R | 12.51 | [58] | |
PVA,,TTIP, Ce(NO3)3 | Ce | 1 | 500 | A | [58] | ||
PVA, TTIP, Ce(NO3)3 | Ce | 1 | 700 | A + R | 11.49 | [58] | |
PVA, TTIP, Nd(NO3)3 | Nd | 1 | 500 | A | [58] | ||
PVA, TTIP, Nd(NO3)3 | Nd | 1 | 700 | A + R | 10.2 | [58] | |
PVP, TTIP, Eu(NO3)3 | Eu | 1, 3 | 500–800 | A | 60, 70 | [57] | |
PVP, TTIP, Eu(NO3)3 | Eu | 1 | 900 | A + R | [57] | ||
PVP, TTIP, Eu(NO3)3 | Eu | 3 | 900 | A + R + Eu2Ti2O7 | [57] | ||
PVP, TTIP, Eu(NO3)3 | Eu | 1, 3 | 1000–1100 | R + Eu2Ti2O7 | [57] | ||
PVP, TTIP, Tb(NO3)3 | Tb | 1, 3 | 400–800 | A | 35, 80 | [60] | |
PVP, TTIP, Tb(NO3)3 | Tb | 1 | 900 | A + R | [60] | ||
PVP, TTIP, Tb(NO3)3 | Tb | 3 | 900 | A + R + Tb2Ti2O7 | [60] | ||
PVP, TTIP, Tb(NO3)3 | Tb | 1, 3 | 1000–1100 | R + Tb2Ti2O7 | [60] | ||
PVP, TTIP, Er(NO3)3 | Er | 1 | 400–900 | A | 60 | [57] | |
PVP, TTIP, Er(NO3)3 | Er | 1 | 1000–1100 | A + R + Er2Ti2O7 | [57] | ||
PVP, TTIP, Er(NO3)3 | Er | 3 | 500–800 | A | 77 | [57] | |
PVP, TTIP, Er(NO3)3 | Er | 3 | 900 | A + R + Er2Ti2O7 | [57] | ||
PVP, TTIP, Er(NO3)3 | Er | 3 | 1000–1100 | R + Er2Ti2O7 | [57] | ||
PVP, TBT, ErCl3 | Er | 0.5–1.5 | 500 | A | 11.5–8.1 | [61] | |
PVP, TBT, ErCl3 | Er | 0.5 | 600–700 | A + R | 17.9–23.1 | [61] | |
PVP, TBT, ErCl3 | Er | 0.5 | 800 | R | 27 | [61] | |
PVP, TTIP, Yb(NO3)3 | Yb | 1, 3 | 400–800 | A | 55, 70 | [60] | |
PVP, TTIP, Yb(NO3)3 | Yb | 1 | 900 | A + R | [60] | ||
PVP, TTIP, Yb(NO3)3 | Yb | 3 | 900 | A + R + Yb2Ti2O7 | [60] | ||
PVP, TTIP, Yb(NO3)3 | Yb | 1, 3 | 1000–1100 | R + Yb2Ti2O7 | [60] |
In order to investigate structural, morphological, photocatalytic and optical properties of RE‐doped anatase TiO2 nanopowders with a series of RE3+ ions (Pr, Nd, Sm, Eu, Dy, Tb, Ho, Er and Tm) at a fixed concentration of 1 at.%, the sol‐gel method has been used. To prepare samples, titanium (IV)‐isopropoxide, water, ethanol and nitric acid were mixed in 1:3:20:0.08 molar ratios and the synthesis procedure is schematically shown in Figure 3 and given in Ref. [27].
3. The influence of rare earth doping on the stability of phase structure, surface area and morphology of anatase TiO2 nanoparticles
In most morphologies of calcinated TiO2 powders, anatase phase is stabile up to temperatures below 500°C. Anatase to rutile crystalline phase transformation occurs above this temperature. In RE ions doped of anatase materials, the temperature of phase transformations shifts to higher values, suggesting the stabilization of anatase phase. As it can be seen in Tables 2–4 in Section 2, phase transformations of RE‐doped anatase to rutile crystalline phase occur in the temperature range of 500–1000°C. There are three types of dominant nucleation modes in forming rutile from anatase, bulk, interface and surface, which lead to the phase transformation. The proposed mechanisms affect the rate of grain forming and the density of rutile nucleation sites. The bulk nucleation of rutile particles is most likely to occur at temperatures above 500°C, when the grain boundary is surrounded by RE ions hindering the surface nucleation. The interface nucleation mode is dominant in the range of 550–680°C, when rutile particles with a larger crystallite size are formed on account of anatase particles, probably through aggregating of some anatase particles at the surfaces [70]. When calcination temperature increases, the phase transformation is not completed because the surface region is still in the mixed phases of anatase and rutile, with increasing percentage of rutile particles. At the same time, the formation of multiphase RE‐titanate structures can also be noticed at higher temperatures, usually dititanates pyrochlore structures with a general formula of RE2Ti2O7 [22, 57, 60, 71]. The contribution of these structures increases with RE‐doping concentration [57], and it is more pronounced with RE ions with smaller ionic radius (heavier ions). When RE ions with a larger ionic radius occupy TiO2 lattice sites, ionic mobility is hindered and the possibility of forming other titanate phases is lower. The electrospinning sol‐gel route can be used to fabricate RE‐doped TiO2 with pure rutile phase at higher calcination temperature (>1000°C) without the formation of the RE2Ti2O7 phase [57].
The influence of doping TiO2 with RE, where larger RE ions of different charge (+3) compared to Ti ions are introduced into the anatase phase, gives rise to substitutional defects and, consequently, the large decrease in the short lattice order, thus in the reduction of the crystallite size. With increasing the concentration of RE ions, amorphization of crystalline powders is expected. The contents of RE ions used in sol‐gel synthesis are usually in the 0.1–3% range, while further addition of RE ions (≥5%) effectively obstructs TiO2 crystallinity owing to a lattice distortion, and remarkably reduces the crystallite size [22, 25]. The increase of doping concentration leads to a higher content of RE–O–Ti bonds that inhibit the growth of TiO2 crystal grains restricting the direct contact of anatase particles, shifts diffractions to lower 2 theta angles, and as a consequence of smaller crystallites, broadening of X‐ray diffraction (XRD) maxima [18, 55, 72, 73]. Even in undoped TiO2, the anatase phase is reported to be thermodynamically stable at very low particle size. In respect to the particle size, it is reported that rutile phase can be formed when the crystallite size reaches a critical value of 12–20 nm [22]. Therefore, with the temperature increase, the crystallite size increases, which also favours anatase to rutile phase conversion. The influence of the incorporation of RE ions into the TiO2 is reflected in the reduction of the crystallite size that inhibits the transformation of anatase to rutile phase. Taking into account all possible RE‐doping effects on the stability of anatase phase, size and concentration of RE ion, applied synthesis method and calcination temperature, a number of parameters may be varied in an attempt to optimize desired TiO2 powder structure and properties.
RE‐doped TiO2 nanopowders were prepared by the sol‐gel route using a series of RE (Pr, Nd, Sm, Eu, Dy, Tb, Ho, Er, Tm) oxides and titanium(IV)‐isopropoxide. The final calcination treatment is carried out at a temperature of 420°C for 2 h. XRD measurements were done on synthesized powders using Rigaku SmartLab instrument under the Cu Kα1,2 radiation, in a 2
Sample | Crystallite size (Å) | Strain (%) | Lattice parameters | Lattice parameter | Unit cell volume (Å3) | Specific area (m2/g) |
---|---|---|---|---|---|---|
Undoped TiO2 | 149.6 | 0.35 | 3.785 | 9.502 | 136.128 | 9.7 |
TiO2: Pr | 72.1 | 0.85 | 3.803 | 9.508 | 137.512 | 54.4 |
TiO2: Nd | 68.4 | 0.46 | 3.796 | 9.505 | 136.963 | 101.5 |
TiO2: Sm | 103.1 | 0.48 | 3.804 | 9.521 | 137.643 | 68.2 |
TiO2: Eu | 81.6 | 0.73 | 3.796 | 9.494 | 136.805 | 52.4 |
TiO2: Dy | 101.3 | 0.56 | 3.794 | 9.505 | 136.189 | 87.4 |
TiO2: Tb | 83.1 | 0.66 | 3.789 | 9.494 | 136.301 | – |
TiO2: Ho | 102.63 | 0.40 | 3.806 | 9.535 | 138.120 | 81.0 |
TiO2: Er | 81.3 | 0.68 | 3.797 | 9.516 | 137.194 | 68.2 |
TiO2: Tm | 79.5 | 0.58 | 3.801 | 9.528 | 137.657 | 63.7 |
Mesoporous materials have important properties for potential applications, such as well‐defined pore structure, uniform pores in the range between 2 and 50 nm and high surface area that provides a large number of active sites. Nevertheless, during the calcination treatment, TiO2 nanoparticles pass through the process of crystal growth and anatase‐to‐rutile phase transformation causing the collapse of the mesoporous framework and a decrease of surface area. Incorporation of RE ions into the TiO2 matrix has been presented as a potential strategy to overcome these disadvantages, with a possibility for thermal stability of the mesoporous structure and retarded decreasing of surface area of TiO2 nanoparticles at high temperatures [25]. Also, RE ion‐doped nanocrystalline TiO2 has a significant number of active sites at anatase wall, leading to different physicochemical properties compared to undoped TiO2 nanoparticles.
One of the problems in the synthesis of mesoporous TiO2 is to achieve an appropriate balance between the hydrolysis and condensation processes of the titanium precursor. A slow hydrolytic condensation could lead to a small surface area in pure mesoporous TiO2, because small quantities of water influence the reactivity of titanium precursor materials, and affects polymerization of TiO2 [25]. On the other hand, higher reactivity of the titanium precursor towards hydrolysis and condensation leads to denser inorganic networks, which is promoted by the influence of hydrated RE precursors. In that way, relatively higher surface area and pore diameter are expected in RE‐doped TiO2 nanoparticles compared to undoped TiO2 [25]. In sol‐gel synthesis of anatase, TiO2 nanoparticles crystallize with a pore diameter in the range of 3.26–6.4 nm and the surface area in the range of 25–117 m2/g [13, 18, 22–28, 38]. In the low‐concentration RE‐doped anatase TiO2 nanoparticles annealed at the intermediate temperatures, pores have almost the same size as in the undoped ones. However, relatively high doping concentrations of RE ions (up to 10%) induce significant change in pore size distribution, indicating the significant process of filling the pores, additionally promoted at higher temperatures. For most of the RE ion‐doped anatase TiO2 nanoparticles, porosity can be presented by unimodal distributions, while the bimodal distribution may occur in some cases of higher doping concentration of RE ions and higher calcination treatments, when their pore diameter exceeded 100 nm [38].
The adsorption isotherms of RE‐doped TiO2 nanoparticles prepared by sol‐gel route show type IV behaviour with the typical hysteresis loop. Undoped TiO2 often show tails in their hysteresis loops at higher relative pressure, which are usually attributed to wide distribution of mesopores with some percentage of macropores (>50 nm). With the increase in calcination temperature, the crystallite size increases, also resulting in the significantly larger average pore size, but also with reduction in surface area values. The RE‐doped TiO2 are characterized by high degree of pore‐size uniformity and a well‐defined narrow pore size distribution without any contribution of macropores. On the contrary to the undoped TiO2, high surface area can be retained even at relatively high temperatures [22]. Different trends are observed in samples prepared by impregnation sol‐gel synthesis based on the later addition of RE metals that can lead to blockage pores and the formation of agglomerations due to low dispersion over the surface. The comparison of surface areas reveals that the specific surface area decreases by adding the metal oxides on the surface [71, 74]. The pore diameter of the RE‐doped TiO2 nanoparticles prepared with co‐precipitation synthesis is larger and basically consists of some percentage of macropores (>50 nm). The formation of macroporous structure in the RE‐doped TiO2 nanoparticles was attributed to the agglomerations of TiO2 particles and higher calcination treatment, as already known that higher calcination temperature will facilitate the growth of grains, obviously the smaller pores endured much greater stress and collapsed first during the calcination treatment [32].
RE‐doped TiO2 prepared by hydrothermal route shows higher Brunauer, Emmett and Teller (BET) surface area values when compared to undoped TiO2. Probably, the increase in the BET surface area with increasing the doping level of RE ions is a consequence of smaller crystallite size for RE‐doped TiO2 [28]. However, the lack of linear correlation between the crystallite size of TiO2 and the specific surface area may suggest that small amounts of RE2O3 were accumulated on the surface of TiO2 nanoparticles resulting in higher surface area [28].
The specific surface area of the synthesized materials estimated by BET method is summarized in Table 5. The significant influence of RE3+ ions in doped anatase TiO2 is obvious by the huge increase in the surface area of doped materials compared to the undoped one. The crystallite size and BET surface area have no linear correlation, suggesting a small amount of RE2O3 accumulated on the surface of TiO2. The result could also be discussed regarding agglomeration of nanoparticle which is unavoidable in this kind of synthesis.
Transmission electron microscopy (TEM) was performed in order to investigate the surface morphology of the undoped TiO2 nanopowder and nanopowders doped with the series of RE ions. RE‐doped TiO2 nanopowders were prepared by the sol‐gel method using the series of RE (Pr, Nd, Sm, Eu, Dy, Tb, Ho, Er and Tm) oxides and titanium(IV)‐isopropoxide, as previously discussed. The final calcination treatment is carried out at a temperature of 420°C for 2 h. As it can be seen from Figure 5(A), the undoped sol‐gel anatase sample consists of densely aggregated crystalline nanoparticles of irregular shapes, and variable dimensions of about 10–20 nm in size. Using selected area electron diffraction (SAED) technique, local crystal structure was confirmed to be pure anatase phase. The ring pattern was indexed by ICDD card no. 00‐021‐1272 with rings that correspond to 101, 004, 200, 105, 211 and 204 main reflections, presented in Figure 5(B). The presence of rings suggests polycrystalline sample, and the characteristic grainy appearance of the rings suggests that crystallites have a size of 20 nm or more, suggesting only few joint unit cells per particle.
In Figure 6(A–I), TEM of RE‐doped TiO2 nanopowders is collected at different magnifications, all showing a bar of 20 nm. All of the doped samples show agglomerated nanoparticles, only the estimated particles are smaller in size compared to the undoped sample.
4. The influence of rare earth doping on photocatalytic activity of anatase TiO2 nanoparticles
One of the main challenges in photocatalytic research is the increase of spectral sensitivity of TiO2 from ultraviolet (UV) to visible (VIS) spectrum. Incorporation of various RE ions into the anatase TiO2 can increase the photocatalytic activity by enhancing the light absorption, adjustment of the phase structure, crystallinity, doping concentration, surface area and morphology. An overview of literature where RE‐doped TiO2 was used as a photocatalyst in respect to variables to experiments is given in Table 6. For detailed information about the type of artificial light source, time of illumination, as well as the percentage of dye degradation, the readers are advised to inquire the reference list provided in Table 6.
Dopant ion | Optimal doping conc. (%) | Synthesis method | Optimal calcination temperature (°C) | Crystalline phase | Dye | Refs. |
---|---|---|---|---|---|---|
Sc | 2 | Sol‐gel | 500 | A + B | Rhodamine B | [37] |
Y | 1.5 | Sol‐gel | 500 | A | Methyl orange | [31] |
Y | – | Hydrothermal | 150 | A | Methyl orange | [47] |
Y | 0.25 | Hydrothermal | 400 | A | Phenol | [28] |
Y | 0.3 | Hydrothermal | 400 | A + R | Phenol | [51] |
La | 0.3 | Hydrothermal | 400 | A + R | Phenol | [51] |
La | 1 | Sol‐gel | 550 | A | Direct blue dye (DB53) | [75] |
Pr | 0.3 | Sol‐gel | 450 | A | Herbicide metazachlor | [33] |
Pr | 0.25, 0.5 | Hydrothermal | 400 | A | Methyl orange | [55] |
Pr | 0.3 | Hydrothermal | 400 | A + R | Phenol | [51] |
Nd | 0.3 | Hydrothermal | 400 | A + R | Phenol | [51] |
Nd | 1 | Sol‐gel | 550 | A | Direct blue dye (DB53) | [75] |
Sm | 0.3 | Sol‐gel | 500 | A | Diuron | [38] |
Sm | 0.7 | Sol‐gel | 500 | A | Remazol red RB‐133 | [29] |
Sm | 1 | Sol‐gel | 500 | A | Methylene blue | [42] |
Sm | 1 | Sol‐gel | 550 | A | Direct blue dye (DB53) | [75] |
Eu | 0.5–2.0 | Sol‐gel | 400 | A | Methylene blue | [39] |
Eu | 1 | Sol‐gel | 500 | A | Rhodamine B | [71] |
Eu | 1 | Sol‐gel | 420 | A | Crystal violet | [27] |
Eu | 1.3 | Sol‐gel | 500 | A | Remazol red RB‐133 | [29] |
Eu | 1 | Sol‐gel | 550 | A | Direct blue dye (DB53) | [75] |
Eu | 1.5 | Sol‐gel | 500 | A | Methylene blue | [30] |
Eu | 0.5 | Hydrothermal | 50 | A | Phenol | [56] |
Gd | 1 | Sol‐gel | 550 | A | Direct blue dye (DB53) | [75] |
Gd | 5 | Sol‐gel | 800 | A + Gd2Ti2O7 | Methylene blue | [22] |
Gd | 0.3‐0.6 | Magnetron sputtering | 1000 | R | Methyl orange | [65] |
Tb | 0.7 | Sol‐gel | 500 | A | Remazol red RB‐133 | [29] |
Ho | 0.3 | Sol‐gel | 500 | A | Methyl orange | [23] |
Ho | 0.5 | Sol‐gel | 600 | A | Methyl orange | [23] |
Ho | 0.5 | Sol‐gel | 500 | A | Methyl orange | [36] |
Ho | 0.75 | Hydrothermal | 150 | A + R | Methylene blue | [46] |
Er | 1.5 | Sol‐gel | 500 | A | Orange I | [26] |
Er | 2 | Hydrothermal | 400 | A | Phenol | [48, 49] |
Er | 0.5 | Electrospinning | 500 | A | Methylene blue | [61] |
Yb | 1 | Sol‐gel | 550 | A | Direct blue dye (DB53) | [75] |
Initially, when TiO2 is exposed to light, it produces two types of charge carriers: electrons (e−) in conduction band and holes (h+) in valence band, as presented in Figure 7(a). These e−/h+ pair generations follow the processes of charge separation and migration to the surface. At the surface, active species in valence band (
The main focus on the photocatalytic activity of RE ions incorporated into the anatase TiO2 is the influence of RE‐doping concentration [23, 26, 28, 31, 46, 56, 61, 65]. On the other hand, reports of comprehensive investigation of the type of RE ions in TiO2 matrix, in order to predict the influence of dopants on the photocatalytic activity under UV and visible light, are scarce [51, 75, 78]. The results for photocatalytic activity of 1 at.% RE (RE = Pr, Nd, Sm, Eu, Dy, Tb, Ho, Er and Tm)‐doped anatase TiO2 nanopowders are presented in Figure 8. All of doped nanopowders were prepared in the same way, as presented in Figure 3. Methylene orange (MO) aqueous solution with a concentration of 5 mg/l was used in all experiments. Solutions were photocatalytically treated up to 4 h with 0.1 g of undoped‐ and RE‐doped TiO2 nanopowders. UV‐VIS light irradiation Ultra‐Vitalux 300 W, Osram lamp was used in all experiments in order to simulate the solar radiation. Absorptions of MO solution aliquots were measured after 0, 5, 10, 20, 30, 60, 90, 180 and 240 min of illumination. The results of photodegradation of MO, observed at a maximum absorbance of MO at 464 nm, for Ho‐doped TiO2 nanopowder, are presented in Figure 8(a). The results of MO degradation for all samples were calculated by
5. Optical properties of rare earth‐doped anatase
When light interacts with matter, the material can absorb, transmit or reflect some part of the light. Absorption spectroscopy is a method to measure absorption as a function of wavelength or frequency. Since light cannot penetrate opaque samples such as powders and other solids, it is reflected on the surface of the samples. Spectrometers with integrating spheres measure the change of reflected light of a surface and compare it to a standard, most often barium sulphate, which is taken to be 100% of reflected light. Then, the obtained value is relative reflectance, and the reflectance spectrum provides the information of interaction of light in the sample as a function of wavelength. In that manner, reflectance can be directly correlated with absorption. Nowadays, research‐grade spectrophotometers can combine detectors and extend detected light up to the near‐infrared region of 1400 nm.
Some of the absorbed light can subsequently be emitted as light, as was already discussed in Section 1. Then, the radiative processes can be observed by photoluminescence spectroscopy (PL). In steady‐state PL spectroscopy, we primarily refer to excitation and emission spectroscopy measurements obtained by a continual light source which emits a constant number of photons in time. Since exciting of electrons takes about 10–15 s−1, following energy dissipation, whether radiative of non‐radiative, is a much slower process so the number of excited electrons could be considered as constant. Absorption spectroscopy could suggest the wavelength that could be used to gain luminescence, but not all absorption result in emission. When we refer to the Jablonski diagram, it is obvious that absorption can occur to several excited singlet states, such as
Samples of RE‐doped anatase materials are in literature most often characterized by a positioning of the threshold of absorption of doped samples and compared to the undoped ones. Even with the reduction of nanoparticles size after rare earth ions incorporation, the difference in extrapolated slopes after Kubelka–Munk transformations in doped and undoped nanopowder samples should not be ascribed to quantum confinement effect, since particle sizes exceed the Bohr radius several times [18, 79]. Some modifications of materials density of states after the incorporation of trivalent rare earth ions are the most probable reason for small differences in observed band gaps, which is highly dependent on the synthesis procedure and the RE dopant. Kubelka‐Munk transformation of reflectance spectra of RE3+‐doped anatase TiO2 measured over the 360–440 nm spectral range is presented in Figure 9.
5.1. Praseodymium
The absorption of praseodymium ion in TiO2 hosts is reported in Refs. [28, 55, 80, 81]. From reflectance spectrum of TiO2:Pr presented in Figure 10(a), absorptions of Pr3+ ions in TiO2 absorption edge are observed at approximately 445, 480 and 595 nm that could be attributed to the transition from 3H4 ground state to the 3P2‐0 and 1D2 excited states of the Pr3+ ions. Low wide absorption at around 1000 nm could be assigned to 1G4 excited state. Excitation spectrum is recorded at a fixed emission wavelength of 493 nm in the range of 260–460 nm, presented in Figure 10(b). Two wide excitations are observed at 325 and 447 nm. The excitation of 447 nm was used to obtain emission spectrum in the range of 475–780 nm. Even though the room temperature emission maxima are wide, several transitions can be assigned as follows: 3P0
5.2. Neodymium
The absorption of neodymium ion in TiO2 hosts is reported in a spectral range up to 700 nm [41] and up to 1200 nm [34, 83]. From reflectance spectrum of TiO2:Nd presented in Figure 11(a), eight absorptions from ground 4I9/2 to excited energy levels of Nd3+ ions in TiO2 are observed and assigned in energy‐level diagram in Figure 11(b). Intense emission of Nd3+ can be obtained in the IR spectral range above 850 nm, Figure 11(c). Three transitions from 4F3/2 to its lower 4I9/2, 4I11/2 and 4I13/2 are obtained with an excitation of 752 nm. The transitions correspond well with the reported data of Nd3+ in anatase matrix [34, 40, 84]. The position and shape of 4F3/2
5.3. Samarium
In reflectance measurements presented in Figure 12(a), significant absorptions of Sm3+ ion can be observed, with maxima positioned at around 480 nm, which corresponds to absorption into 4G5/2, and several strong absorptions positioned at around 947, 1080 and 1230 nm. Room temperature excitation spectrum is in the range of 310–550 nm at a fixed emission at 585 nm shown in Figure 12(b). Strong wide band below 400 nm, with maximum at about 365 nm, is characteristic for Sm3+ in TiO2 matrix that is assigned to charge transfer from the oxygen ligands in TiO2 to Sm3+ ion [18, 29, 34, 35]. Several smaller and combined excitations at around 411 and 476 nm could be assigned to 6G7/2 or 6P5/2 and 4I13/2, respectively [18, 34]. In Figure 12(c), room temperature emission spectrum in the range of 400–700 nm obtained after excitation into charge transfer at 365 nm showed only characteristic emissions from 4G5/2
5.4. Europium
The lowest excited level (5D0) of Eu3+ ion is a non‐degenerate
5.5. Terbium
Terbium ions often show a tendency to be stabilized by matrices in two valence states, +3 and +4. Only lower valence state is optically active in visible spectrum. The mixture of valences can additionally disturb crystallinity of matrices and introduce additional vacancies, and hence perturbations in energy states. In absorption spectra presented in Figure 14(a), no clear absorption of Tb3+ ion can be resolved, but significant difference in absorption threshold of TiO2 is obvious, suggesting possible weak absorption of energy in the range below 500 nm. Some reports state no or very weak emission of Tb3+ ion in TiO2 matrix attributed to the mismatch of the energy levels of the 5D4‐emitting state of Tb3+ with band gap of TiO2 [18, 29, 60, 69]. Nevertheless, as presented in Figure 14(b, c), excitation and emission spectra are actually obtained. At an emission wavelength of 545 nm, excitation spectrum was measured in the range of 300–500 nm. Wide charge transfer band can be seen below 350 nm, and excitations of Tb3+ ion from 7F6 ground level to 5D4 excited level are observed at 484 nm, two excitations to 5D2 368 nm and 5D3 at 377 nm. When excited into 5D4 excited energy level with 484 nm, emission spectrum in the range of 510–780 nm shows emission from 5D4 to 7F5 at 546 nm, 5D4 to 7F4 at 585 nm and 5D4 to 7F3 at 622 nm. The green emission at 546 nm is the dominant one. The findings are in good agreement with the literature [29, 60, 64, 69].
5.6. Dysprosium
Reflectance spectrum of Dy3+ ions into TiO2 presented in Figure 15(a) shows low‐wavelength bands of Dy3+ that overlaps with the absorption threshold of anatase at 450 and 470 nm and intense longer wavelength bands in the range of 700–1300 nm. Excitation spectrum of TiO2:Dy3+ sample recorded at room temperature in the 300–500 nm range with a fixed emission wavelength of 577 nm showed excitations corresponding to electron transitions from the Dy3+ ground states to the excited states: 4K17/2 at 391 nm, 4G11/2 at 425 nm, 4I15/2 at 452 nm and 4F9/2 at 472nm, Figure 15(b). When excited with 425 nm, dominant luminescence is observed with two bands observed in the blue spectral region at 483 nm, which correspond to magnetic‐dipole 4F9/2→6H15/2 transition and in yellow spectral region at 580 nm, which correspond to electric‐dipole 4F9/2→6H13/2 transition, Figure 15(c). A low‐intensity emission is observed in the red region at 674 nm that corresponds to 4F9/2→6H11/2 transition. With literature proposing no luminescence from Dy3+ ion in anatase host [92], this finding shows that nanocrystalline anatase powders can actually host this ion that can successfully be excited and luminescence can be observed.
5.7. Holmium
Among all RE3+ ions doped in nanocrystalline anatase TiO2 powders in this work, Ho3+ has the most pronounced absorptions in VIS. As can be seen from Figure 16(a), intense bands can be observed at 420, 456, 490, 542 and 645 nm and smaller intensity bands are observed at 890, 1150 and 1200 nm. In excitation spectrum at fixed emission wavelength of 554 nm presented in Figure 16(b), several excitations centred at around 422, 452, 468 and 493 nm show several possible energies for potential emission. As can be seen in Figure 16(c), when excited with 452 nm, emission spectra in the range of 500–700 nm show dominant emissions from 5F4/5S2 → 5I8 transitions at about 545, 554, and 559 nm, and emission from 5F5 → 5I8 transition with maximum centred at 665 nm. Emissions from the same transitions can also be observed in samples sensitized with Yb3+ ions, when excitation wavelength was 980 nm that corresponds to the absorption of Yb3+ ions, and the mechanism of obtaining luminescence is upconversion [50].
5.8. Erbium
Absorptions of Er3+ ions in TiO2 matrices are reported in spectral range from UV up to 700 nm [26, 28], up to 800 nm [49], and when sensitized with Yb3+ ions up to 1200 nm [48]. All of the reported data correspond well with results presented in Figure 17(a). Absorptions located at 452, 477, 491, 525, 655, 795 and 980 nm correspond to the transitions from 4I15/2 to 4F3/2, 4F5/2, 4F7/2, 2H11/2 and 4S3/2, 4F9/2, 4G9/2, 4I11/2, respectively. In excitation spectrum shown in Figure 17(b), with fixed emission of 565 nm, some low‐intensity excitations can be noticed at around 378, 410 and 453 nm. More pronounced excitations can be observed at 488 and 525 nm. In order to characterize emissions in the range of 520–700 nm, excitation wavelength of 488 nm was used, and the spectrum is presented in Figure 17(c). From the combination of 2H11/2
5.9. Thulium
Absorption of thulium ion in the sample presented in Figure 18(a) shows small absorption at 470 nm, as well as stronger absorptions at 690, 795 and 1210 nm. Excitation spectrum with a fixed emission at 495 nm showed poor optical answer with some picks that most probably originate from defect, Figure 18(b). In order to directly excite Tm3+ ion 470 nm excitation was used. Emission spectrum in the range of 490–780nm presented in Figure 18(c) shows shoulder of maximum at 495 nm originating from 1G4 → 5H6 transition and very low intensity of group of lines in the range of 650–670 nm that could be attributed to the 1G4→3F4 transition.
6. Conclusion
To conclude, the structure, morphology and optical properties of TiO2 nanoparticles may be substantially swayed by the addition of small quantities of RE3+ ions. Such nanostructures deliver new options to the already broad range of important TiO2 uses. In RE ion‐doped TiO2, anatase phase is stabilized at medium temperatures since the temperature of phase transformations shifts to higher values. The reduction of the crystallite size is readily observed and doping induces mesoporous structure with enlarged specific surface in respect to one of undoped anatase TiO2. Thus, the photocatalytic performance of nanopowder improves with the addition of RE3+ in small concentrations except for Pr3+ and Tb3+. Different rare earth ions cause TiO2 property changes of different magnitudes. Optical properties are altered too. The modification of materials density of states after incorporation of RE3+ ions in TiO2 causes changes in materials absorption which can be clearly evidenced from optical absorption spectra. Rare earth ions may be incorporated at three different sites in TiO2 structure: they can substitute Ti4+ in the bulk of particle, enter vacancy site, but they at large reside near surface in low‐symmetry sites. In such cases, the characteristic RE3+ luminescence is observed in the case of doping with the following ions: Nd3+, Sm3+, Eu3+, Dy3+, Ho3+ and Er3+, while luminescence of low intensity is detected for Pr3+, Tb3+ and Tm3+.
Acknowledgments
The authors thank Prof. Damien Bregiroux and Alexandre Bahezre from Université Pierre et Marie Curie—LCMCP for BET and TEM measurements. This work was done as a French‐Serbian collaboration under Bilateral project no. 451‐03‐39/2016/09/03. The financial support for this work was provided by the Ministry of Education, Science and Technological Development of Republic of Serbia (Project 172056).
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