Optical detection of paramagnetic centres: from crystals to glass-ceramics

An unambiguous attribution of the absorption spectra to definite paramagnetic centres identified by the EPR techniques in the most cases is problematic. This problem may be solved by applying of a direct measurement techniques—the EPR detected via the magnetic circular dichroism, or briefly MCD–EPR....

Повний опис

Збережено в:
Бібліографічні деталі
Опубліковано в: :Физика низких температур
Дата:2016
Автор: Uldis Rogulis
Формат: Стаття
Мова:English
Опубліковано: Фізико-технічний інститут низьких температур ім. Б.І. Вєркіна НАН України 2016
Теми:
Онлайн доступ:https://nasplib.isofts.kiev.ua/handle/123456789/129165
Теги: Додати тег
Немає тегів, Будьте першим, хто поставить тег для цього запису!
Назва журналу:Digital Library of Periodicals of National Academy of Sciences of Ukraine
Цитувати:Optical detection of paramagnetic centres: from crystals to glass-ceramics / Uldis Rogulis // Физика низких температур. — 2016. — Т. 42, № 7. — С. 689-693. — Бібліогр.: 21 назв. — англ.

Репозитарії

Digital Library of Periodicals of National Academy of Sciences of Ukraine
id nasplib_isofts_kiev_ua-123456789-129165
record_format dspace
spelling Uldis Rogulis
2018-01-16T17:29:09Z
2018-01-16T17:29:09Z
2016
Optical detection of paramagnetic centres: from crystals to glass-ceramics / Uldis Rogulis // Физика низких температур. — 2016. — Т. 42, № 7. — С. 689-693. — Бібліогр.: 21 назв. — англ.
0132-6414
PACS: 76.30 Da, 76.70 Hb
https://nasplib.isofts.kiev.ua/handle/123456789/129165
An unambiguous attribution of the absorption spectra to definite paramagnetic centres identified by the EPR techniques in the most cases is problematic. This problem may be solved by applying of a direct measurement techniques—the EPR detected via the magnetic circular dichroism, or briefly MCD–EPR. The present survey reports on the advantages and disadvantages applying the MCD–EPR techniques to simple and complex paramagnetic centres in crystals as well as glasses and glass-ceramics.
This work was supported by Latvian Science Council project No 302/2012.
en
Фізико-технічний інститут низьких температур ім. Б.І. Вєркіна НАН України
Физика низких температур
Low-Temperature Radiation Effects in Wide Gap Materials
Optical detection of paramagnetic centres: from crystals to glass-ceramics
Article
published earlier
institution Digital Library of Periodicals of National Academy of Sciences of Ukraine
collection DSpace DC
title Optical detection of paramagnetic centres: from crystals to glass-ceramics
spellingShingle Optical detection of paramagnetic centres: from crystals to glass-ceramics
Uldis Rogulis
Low-Temperature Radiation Effects in Wide Gap Materials
title_short Optical detection of paramagnetic centres: from crystals to glass-ceramics
title_full Optical detection of paramagnetic centres: from crystals to glass-ceramics
title_fullStr Optical detection of paramagnetic centres: from crystals to glass-ceramics
title_full_unstemmed Optical detection of paramagnetic centres: from crystals to glass-ceramics
title_sort optical detection of paramagnetic centres: from crystals to glass-ceramics
author Uldis Rogulis
author_facet Uldis Rogulis
topic Low-Temperature Radiation Effects in Wide Gap Materials
topic_facet Low-Temperature Radiation Effects in Wide Gap Materials
publishDate 2016
language English
container_title Физика низких температур
publisher Фізико-технічний інститут низьких температур ім. Б.І. Вєркіна НАН України
format Article
description An unambiguous attribution of the absorption spectra to definite paramagnetic centres identified by the EPR techniques in the most cases is problematic. This problem may be solved by applying of a direct measurement techniques—the EPR detected via the magnetic circular dichroism, or briefly MCD–EPR. The present survey reports on the advantages and disadvantages applying the MCD–EPR techniques to simple and complex paramagnetic centres in crystals as well as glasses and glass-ceramics.
issn 0132-6414
url https://nasplib.isofts.kiev.ua/handle/123456789/129165
citation_txt Optical detection of paramagnetic centres: from crystals to glass-ceramics / Uldis Rogulis // Физика низких температур. — 2016. — Т. 42, № 7. — С. 689-693. — Бібліогр.: 21 назв. — англ.
work_keys_str_mv AT uldisrogulis opticaldetectionofparamagneticcentresfromcrystalstoglassceramics
first_indexed 2025-11-25T22:20:42Z
last_indexed 2025-11-25T22:20:42Z
_version_ 1850563214418378752
fulltext Low Temperature Physics/Fizika Nizkikh Temperatur, 2016, v. 42, No. 7, pp. 689–693 Optical detection of paramagnetic centres: from crystals to glass-ceramics Uldis Rogulis Institute of Solid State Physics, University of Latvia, 8 Kengaraga Str., Riga LV-1063, Latvia E-mail: rogulis@latnet.lv Received January 18, 2016, published online May 25, 2016 An unambiguous attribution of the absorption spectra to definite paramagnetic centres identified by the EPR techniques in the most cases is problematic. This problem may be solved by applying of a direct measurement techniques — the EPR detected via the magnetic circular dichroism, or briefly MCD–EPR. The present survey reports on the advantages and disadvantages applying the MCD–EPR techniques to simple and complex para- magnetic centres in crystals as well as glasses and glass-ceramics. PACS: 76.30 Da Ions and impurities: general; 76.70 Hb Optically detected magnetic resonance (ODMR). Keywords: EPR, ODMR, magnetic circular dichroism, paramagnetic centres, point defects 1. Introduction Magnetic resonance technique, particularly electron paramagnetic resonance (EPR) (or alternatively, electron spin resonance, ESR) spectroscopy is the powerful method for structural characterization of paramagnetic point de- fects in solids [1–10] which allows the determination (1) nature and valence of the impurity; (2) nature and number of ligands; (3) symmetry of the complex; (4) possible pres- ence of nearby defects; (5) true metal-ligand distance and its dependence on pressure and temperature etc. The opti- cally detected magnetic resonance (ODMR) allows the investigation of the structure of luminescence and colour centres [11]. In this survey we report on the advantages and disad- vantages when applying the EPR detected via the mag- netic circular dichroism (MCD–EPR) techniques to sim- ple and complex paramagnetic centres in crystals as well as glasses and glass-ceramics. The MCD–EPR is one of the variations of the optically-detected magnetic reso- nance techniques [11]. The main advantages of the MCD–EPR are: — the linkage between the paramagnetic and optical properties of the colour centre could be estimated directly; — if several optical bands overlap, they could be sepa- rated; — in several cases, it is possible to identify the struc- ture of the paramagnetic (PM) centre by the MCD–EPR angular dependencies; — after the magnetic circular dichroism is identified, it is possible to follow the changes of the defect concentration involved in definite processes via the MCD changes. It is es- pecially useful, if the absorption bands overlap, but the MCD bands have very characteristic features. There are some disadvantages and restrictions: — the MCD–EPR linewidths is, as a rule, larger than the corresponding EPR lines, mainly due to the lower ho- mogeneity of the ODMR magnets; — not all the absorption bands possess an intense MCD signal; — if the MCD–EPR is structureless or its angular de- pendencies are not pronounced, a further characterisation is possible only if the PM centre has a well parametrised EPR spectrum. We will discuss the experimental aspects of the MCD– EPR and then give several examples each characterising the information available, when applying the MCD–EPR to the optical detection of the paramagnetic centres in crys- tals, glasses and glass-ceramics. 2. Experimental aspects The MCD–EPR spectrometer is, as a rule, custom-built low-temperature one. The details are described elsewhere [11]. It consists of the following main units: magneto- optical cryostat with a sample cavity, microwave accesso- ries and a circular polarisation unit. While the EPR spec- trometers usually work using the X-band microwaves, the MCD–EPR spectrometers are, as a rule, equipped with at © Uldis Rogulis, 2016 Uldis Rogulis least 24 GHz microwave source, often also with 36 GHz to 45 GHz or even 72 or 95 GHz sources. The higher micro- wave frequencies for the MCD–EPR techniques are neces- sary to reach higher magnetic fields for the MCD and a better resolution for the MCD–EPR spectra. The necessary magnetic fields are from at least 2 T for the 24 GHz mi- crowave band up to at least 4 T for the 93 GHz microwave range. Therefore, the superconducting magnets at liquid helium temperatures should be used. At first, the PM part of the MCD should be separated [11]. It could be reached by comparing the MCD at two different temperatures, for example, 4.2 and 1.5 K. The PM MCD part at 1.5 K is about of 2 times stronger com- pared to the MCD at 4.2 K. The MCD–EPR measurement is performed by scanning the magnetic field at some of PM MCD wavelengths and applied microwave power [11]. So-called “tagged MCD” spectra [11] could be meas- ured, by switching on-off microwave power at different MCD wavelengths. The most complicated version of the techniques is the so-called optically-detected ENDOR [12], however, rarely applicable due to its technical complexity. 3. Results and discussion To demonstrate the examples of the MCD–EPR appli- cation and the information available, we separated them in subsections 3.1.–3.4. 3.1. Estimation of the EPR parameters through the MCD–EPR At first, we discuss the possibilities to estimate some of the EPR parameters through the MCD–EPR by the exam- ples of Cd-centres in BaF2. Optical absorption and MCD spectra (shown in Fig. 1.) of γ-irradiated BaF2 single crystals of type I and II are dif- ferent (see details in [13]). To find out the nature of the centres responsible for these spectra, the MCD–EPR techniques has been applied. The MCD–EPR spectra shown in the inset of the Fig. 1, reveal two different hyperfine structure (HFS) lines in both types of BaF2. The first one belong to the Cdc + centre and the second one, with slightly smaller HFS – to a perturbed Cd-related centre [13]. According to the EPR data, this centre has a superhyperfine (SHF) interaction with only 7 fluorine, i.e., one fluorine would be substituted by an ion without resolved SHF structure [14]. 3.2. Estimation of the optical bands of centres through the “tagged MCD” The second line of experimental possibilities of the MCD–EPR techniques is the estimation of the optical bands of centres through the “tagged MCD” on the exam- ple of Ga2+ hole centres in RbBr. Ga-related centres, especially hole centres, have been widely investigated. However, only absorption or even MCD measurements alone didn’t allowed to identify dif- ferent Ga2+ hole centres [15]. The MCD–EPR spectra shown in Fig. 2 (based on [15]) allowed estimate the HFS parameters of two different Ga2+ hole centres, which MCD spectra significantly differ. These different MCD spectra could be the most clearly resolved by so-called “tagged MCD” techniques, switching on-off microwaves at a fixed resonance field and recording Fig. 1. MCD of the BaF2 crystals of two types measured at B = 2 T; inset: MCD–EPR of the Cdc + centre measured at 310 nm MCD (curve 1) and of the Cdc + perturbed centre measured at 300 nm MCD (curve 2) in the 53 GHz microwave range. Cd hyperfine split- ting for the perturbed centre is smaller as for the unperturbed centre. Fig. 2. “Tagged MCD” of two Ga2+ centres in an x-irradiated RbBr:Ga crystal measured at 1.5 K; inset: MCD–EPR of the (Ga2+)’ centre measured at 370 nm (upper curve) and (Ga2+)” centre detected at 289 nm at the 23.9 GHz microwave frequency. 690 Low Temperature Physics/Fizika Nizkikh Temperatur, 2016, v. 42, No. 7 Optical detection of paramagnetic centres: from crystals to glass-ceramics the microwave-induced changes for all the MCD wave- lengths. These knowledge of the MCD bands allowed to follow the recharging processes in the x-irradiated RbBr:Ga crystals [15]. Similar research was successful in CsBr:Ga and RbI:Tl crystals as well [16]. 3.3. Structural identification of centres through the MCD–EPR (CsI-Tl) In CsI-Tl crystals, after x- or γ-irradiation, the induced absorption and MCD spectra have been obtained, however, the conventional EPR technique failed to give results. Therefore, the MCD–EPR technique is the only one allow- ing to get magnetic resonance spectra and to offer the pos- sibility for the defect structure identification. The inset in Fig. 3 (see details in [17]) shows the MCD–EPR spectrum taken at the MCD-wavelength of 425 nm and B || [100]. Analysing the angular dependencies of the spectrum, the model of the Tl-related centre consisting of three adja- cent Tl ions has been estimated [17]. 3.4. Estimation of the optical transition range for the centre with known EPR The first example is concerned with the optical transi- tion range of the F-type centres in LiBaF3 crystals. EPR measurements on LiBaF3 crystals, x-irradiated at room temperature (RT) and recombination luminescence detected EPR measurements on the samples x-irradiated at 4.2 K (see details in [18]) showed the presence of several F-type centres, each with different EPR parameters. The examination of this question by the MCD and MCD–EPR techniques (Fig. 4), showed that the MCD bands created after x-irradiation at RT and liquid-helium temperature are different as well. The MCD–EPR showed different broad resonance lines, while the characteristic symmetry of the F-type centres re- mains [18]. Therefore, the presence of these F-type centres in LiBaF3 has been stated and the corresponding MCD and absorption spectral regions have been estimated [18]. The second case is concerned with the optical transition range of the phosphate radical centres in phosphate glasses. Phosphate glasses could be coloured by x-irradiation. The creation of 2 4PO − and 2 3PO − radicals has been esti- mated by the EPR [19]. However, the correlation between PM radicals and induced absorption bands has not been estimated by direct methods. The MCD spectra shown in Fig. 5 (based on [20]), alone also do not allow to do conclusions, how- ever, measuring the MCD–EPR (see inset), the observed HFS is the same as that estimated earlier by the EPR. Therefore, it was concluded that both 2 4PO − and 2 3PO − radicals have very similar absorption shape and are indeed responsible for the colouring of the phos- phate glasses by x-rays. The last example is concerned with the optical transi- tion range of the Gd3+ centres in CaF2 crystallites in the oxyfluoride glass-ceramics. The analysis of the nature of absorption bands of impu- rity/defect centres is complicated, especially if these bands are broad. It is even more difficult to decide which of the bands belong to the glasses and which to the crystallites in the glass-ceramics. As we observed by the example of Gd3+-doped oxyfluorides, the MCD spectra of the glass Fig. 3. MCD of a γ-irradiated at 295 K CsI:Tl crystal measured at T = 1.5 K and B = 2 T; inset: MCD–EPR of the Tl-trimer centre measured at 425 nm MCD and 24.32 GHz microwave frequency at B || [100]. Fig. 4. MCD of a LiBaF3 crystal (1) after x-irradiation at 4.2 K and (2) after x-irradiation at RT measured at 1.5 K and B = 1 T; inset: MCD–EPR of the F-type centre in LiBaF3 x-irradiated at 4.2 K, measured at 500 nm MCD for different magnetic field orientations and microwave frequency of 24.42 GHz. Low Temperature Physics/Fizika Nizkikh Temperatur, 2016, v. 42, No. 7 691 Uldis Rogulis and glass-ceramics seemed to be very similar. The solution has again been found by the MCD–EPR techniques. In glasses, no MCD–EPR signal could be observed. The EPR spectra of the Gd3+ centres in glasses are typical of low- symmetry centres and the EPR is therefore broadened over a whole magnetic field range. On the contrary, the EPR of glass-ceramics showed spectra of the cubic Gd3+ centres with well resolved fine structure [21]. The same Gd3+ spectrum but without so good resolved fine structure has been detected also in the oxyfluoride glass-ceramics (see Fig. 6, based on [21]). Therefore, the MCD–EPR technique allows to find out a direct correlation between the cubic Gd3+ centre and its MCD, but a similar MCD in the glasses could be attributed to the low-symmetry Gd3+ centres [21]. 4. Conclusions It is shown how the MCD–EPR techniques could be successfully applied for optical characterization and identi- fication of many paramagnetic centres in crystals, glasses and glass-ceramics. The main advantages are: the possibility of direct attri- bution of the optical (MCD) transitions to certain para- magnetic centres; the possibility to resolve the overlapped absorption (MCD) bands of several centres and to follow the behaviour of the PM centres during the processes; the possibility to identify the structure of a PM centre if its identifying via EPR is not possible. The following disadvantages should be taken into ac- count: the lower resolution of the MCD–EPR spectra; non- availability of the measurements if the MCD is very weak or absent at all; difficulties to identify the MCD–EPR spec- tra if they are poorly resolved and the EPR data are princi- pally not available. Nevertheless, the MCD–EPR with described above re- strictions has positioned itself as a powerful tool for direct identification of the optical transition range of paramag- netic centres. Its application field includes structural identi- fication of complex paramagnetic centres in crystals as well as amorphous structures–glasses and glass–ceramics. This work was supported by Latvian Science Council project No 302/2012. 1. J.M. Spaeth and F. Lohse, J. Phys. Chem Solids 51, 861 (1990). 2. M. Moreno, J. Phys. Chem Solids 51, 835 (1990). 3. Y. Chen and M.M. Abraham, J. Phys. Chem Solids 51, 747 (1990). 4. J.M. Spaeth, Radiation Measurements 33, 527 (2001). 5. A.C Lushchik and A.G. Frorip, Phys. Status Solidi B 161, 525 (1990). 6. P. Fattibene and F. Callens, Appl. Radiation and Isotopes 68, 2033 (2010). 7. U. Eichhoff and P. Hoefer, Fiz. Nizk. Temp. 41, 81 (2015) [Low Temp. Phys. 41, 62 (2015)]. 8. Yu.Yu. Titova, L.B. Belykh, and F.K. Schmidt, Fiz. Nizk. Temp. 41, 38 (2015) [Low Temp. Phys. 41, 25 (2015)]. 9. Z.H. Zhang, S.Y. Wu, M.Q. Kuang, and C.C. Dong, Fiz. Nizk. Temp. 41, 223 (2015) [Low Temp. Phys. 41, 177 (2015)]. 10. V.A. Shapovalov, E.S. Zhitlukhina, K.V. Lamonova, S.M. Orel, S.N. Barilo, and Yu.G. Pashkevich, Fiz. Nizk. Temp. 40, 595 (2014) [Low Temp. Phys. 40, 462 (2014)]. 11. J.-M. Spaeth and H. Overhof, Point Defects in Semiconductors and Insulators, Springer-Verlag, Berlin, Heidelberg (2003). 12. M. Fockele, F. Lohse, J.-M. Spaeth, and R.H. Bartram, J. Phys.: Condens. Matter 1, 13 (1989). 13. U. Rogulis, J. Trokss, A. Veispals, I. Tale, P. Kulis, and M. Springis, Rad. Effects and Defects in Solids 135, 361 (1995). 14. A. Fedotovs and U. Rogulis, Latvian J. Phys. and Techn. Sci. 3, 62 (2005). Fig. 5. MCD of CaO–P2O5 glasses x-irradiated at RT (a) and “tagged MCD” spectra measured for 2 4PO − centre (b) and 2 3PO − centre (c); inset: MCD–EPR of the irradiated glass meas- ured at 2.2 eV MCD for 1.5 K (upper curve) and 4.2 K (lower curve) at the 24.1 GHz microwave frequency. Fig. 6. MCD of an oxyfluoride glass-ceramic sample measured at 4.2 K and B = 1 T; inset: the experimental MCD–EPR spectrum and simulated spectrum with the EPR parameters for a cubic Gd3+ centre in a CaF2 crystal. 692 Low Temperature Physics/Fizika Nizkikh Temperatur, 2016, v. 42, No. 7 https://dx.doi.org/10.1016/0022-3697(90)90153-7 https://dx.doi.org/10.1016/0022-3697(90)90152-6 https://dx.doi.org/10.1016/0022-3697(90)90147-8 https://dx.doi.org/10.1016/S1350-4487(01)00050-6 https://dx.doi.org/10.1002/pssb.2221610208 https://dx.doi.org/10.1016/j.apradiso.2010.05.016 https://dx.doi.org/10.1063/1.4904444 https://dx.doi.org/10.1063/1.4906313 https://dx.doi.org/10.1063/1.4913755 https://dx.doi.org/10.1063/1.4878126 https://dx.doi.org/10.1088/0953-8984/1/1/002 https://dx.doi.org/10.1080/10420159508229867 Optical detection of paramagnetic centres: from crystals to glass-ceramics 15. U. Rogulis, S. Schweizer, S. Assmann, and J.-M. Spaeth, J. Appl. Phys. 84, 4537 (1998). 16. U. Rogulis, C. Dietze, Th. Pawlik, Th. Hangleiter, and J.-M. Spaeth, J. Appl. Phys. 80, 2430 (1996). 17. U. Rogulis, J.-M. Spaeth, E. Elsts, and A. Dolgopolova, Rad. Measurements 38, 389 (2004). 18. U. Rogulis, J.-M. Spaeth, I. Tale, M. Nikl, N. Ichinose, and K. Shimamura, Rad. Measurements 38, 663 (2004). 19. T.V. Bocharova, G.O. Karapetyan, and O.A. Yaschurszhinskaya, Sov. J Glass Phys. and Chem. 11, 409 (1985). 20. D. Brics, J. Ozols, U. Rogulis, J. Trokss, W. Meise, and J.-M. Spaeth, Solid State Commun. 81, 745 (1992). 21. A. Fedotovs, A. Antuzevics, U. Rogulis, M. Kemere, and R. Ignatans, J. Non-Crystalline Solids 429, 118 (2015). Low Temperature Physics/Fizika Nizkikh Temperatur, 2016, v. 42, No. 7 693 https://dx.doi.org/10.1063/1.368680 https://dx.doi.org/10.1063/1.363078 https://dx.doi.org/10.1016/j.radmeas.2003.12.005 https://dx.doi.org/10.1016/j.radmeas.2003.12.005 https://dx.doi.org/10.1016/j.radmeas.2004.03.013 https://dx.doi.org/10.1016/0038-1098(92)90781-4 https://dx.doi.org/10.1016/j.jnoncrysol.2015.08.036 1. Introduction 2. Experimental aspects 3. Results and discussion 3.1. Estimation of the EPR parameters through the MCD–EPR 3.2. Estimation of the optical bands of centres through the “tagged MCD” 3.3. Structural identification of centres through the MCD–EPR (CsI-Tl) 3.4. Estimation of the optical transition range for the centre with known EPR 4. Conclusions