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Cite this: Dalton Trans., 2013, 42, 13331
Received 22nd June 2013,
Accepted 11th July 2013
DOI: 10.1039/c3dt51668g
www.rsc.org/dalton
Observation of a large magnetocaloric effect in a
2D Gd(III)-based coordination polymer†
Soumava Biswas, Amit Adhikary, Soumyabrata Goswami and Sanjit Konar*
A new 2D Gd(III)-based coordination polymer has close to the
highest cryogenic magnetocaloric effect of any MOF reported so
far. The experimental results reveal its structural features and
magnetic properties.
Experimental observations indicate that the magnetocaloric
effect (MCE) of molecule-based materials can efficiently out-
perform and economically replace conventional compressor-
based refrigeration at ultra-low temperature.1,2
The magneto-
caloric effect can be described as the change of the magnetic
entropy and adiabatic temperature in response to a change in
the applied magnetic field, and can be exploited for magnetic
refrigeration in a process known as adiabatic demagnetization.
The magnitude of the MCE of a magnetic material is character-
ized by ΔSm, the isothermal magnetic entropy change, and
ΔTad, the adiabatic temperature change.
The total entropy of a magnetic material in which the mag-
netism is due to localized moments, such as lanthanide based
materials, can be expressed as S(T)P = [Sl(T) + Se(T) + Sm(T)]P,
where Sl, Se and Sm are the lattice, electronic and magnetic
entropy, respectively.3–5
Apparently, among these three contri-
butions, only the magnetic entropy is strongly field-dependent.
Consequently, for an isobaric–isothermal process, the differen-
tial for the total entropy can be represented as ΔSm(T, ΔH).
However, the correct theoretical description of the MCE is
complicated and far from being comprehensive.6
The magni-
tude of the magnetic refrigeration is proportional to the size of
the magnetic moments and to the applied magnetic field. The
magnetic field can easily be applied using commercially avail-
able permanent magnets. Our effort in looking for advanced
synthetic materials as efficient magnetic refrigerants in
modest magnetic fields resulted in a new layered metal–
organic framework (MOF), [Gd(C4O4)(OH)(H2O)4]n (1). We
chose Gd3+
as a constituent element, as a large MCE can be
achieved for reasons such as: (a) its large spin ground state,
which provides the largest entropy per single ion, and
amounts to R ln(2S + 1), (b) its zero orbital momentum, which
implies that the crystal field effects are extremely small, and (c)
its weak superexchange interactions, which result in low-lying
excited spin states.
Our choice of ligand was inspired by the recent report of
conductivity shown by squaric acid in a crystal lattice and
based on the intent of preparing a higher dimensional mole-
cule.7
The small size of the squaric acid was expected to
provide a high density of metals, and the exchange pathways
through the ligand were likely to result in weak superexchange
interactions between the metal centres. The majority of the
MCE studies were carried out on the high spin 0D Gd-cluster8
with the aim of achieving a high density of metal ions
assembled by a minimum number of ligands.
Compound 1 was crystallized in the monoclinic P21/c space
group, and the asymmetric unit contains one six-coordinated
Gd3+
ion (Fig. S1†).9
The metal centres are coordinated by three
oxo groups from the squarate ligand, four water ligands, and
one hydroxyl oxygen. The Gd3+
ions form a chain propagating
along the b-axis through a single squarate anti–anti bridge
(Fig. 1, 2 and S2†). The squarate ligands of the adjacent chains
Fig. 1 In-layer bridging mode of squarate and the coordination environment
of Gd3+
. Colour code: Gd yellow, C gray, O red.
†Electronic supplementary information (ESI) available: additional experimental
information, structural and magnetic data for compound 1 are provided. CCDC
900722. For ESI and crystallographic data in CIF or other electronic format see
DOI: 10.1039/c3dt51668g
Department of Chemistry, IISER Bhopal, Bhopal 462023, MP, India.
E-mail: skonar@iiserb.ac.in; Fax: +91-755-4092392; Tel: +91-755-4092336
This journal is © The Royal Society of Chemistry 2013 Dalton Trans., 2013, 42, 13331–13334 | 13331
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are rotated by ∼90° and alternatively connected to the Gd3+
ions of the adjoining chains in both sides via their third oxo
group along an axis to form a 2D sheet structure (Fig. 2). Inter-
estingly, the squarate ligands are situated above the metal
pseudo plane and tilted at an angle of 77° (Fig. S3†).
The average in-layer Gd–Gd separation is 6.48(1) Å. Exten-
sive intra- and interlayer hydrogen bonding between squarate
oxygens and the water ligands (Table S1†) generate an
extended structure along the c-axis (Fig. 3). The true topology
of 1 is therefore better described as 3D.
A list of selected molecular compounds based on gadoli-
nium and their magnetic entropy changes are given in Table 1.
To date, the number of reported molecular magnetic refriger-
ants with higher dimensionality is very limited.10
The title
compound was prepared in good yield by a slow diffusion
method at room temperature. A thermogravimetric analysis
(Fig. S4†) of 1 shows that coordinated H2O molecules are elimi-
nated from the network at ∼130 °C; decomposition of the
framework occurs at ∼450 °C which indicates the robustness
of the framework. The bulk phase powder X-ray diffraction
pattern of the polycrystalline sample is in good agreement
with the simulated one based on the single crystal structure
data (shown in Fig. S5†), indicating that the as-synthesized
product is pure. The powder samples were used for magnetic
property measurements.
The magnetic behaviour of the compound is shown in the
form of χMT (χM = molar magnetic susceptibility) vs. T plot
in Fig. 4.
The room-temperature experimental value of χMT agrees
with that expected (15.6 cm3
K mol−1
, for g = 2.0) for two non-
interacting Gd3+
ions with g = 2, that is χMT = 15.45 cm3
K
mol−1
. On lowering T, χMT stays nearly constant with decreas-
ing temperature down to approximately 40 K, below which it
decreases significantly, reaches a value of 14.46 cm3
K mol−1
at 1.8 K, thus corroborating the dominant antiferromagnetic
coupling between the Gd3+
ions.
The magnetic data were simulated following the Curie
equation which gave the best fitting values of C = 15.46 cm3
mol−1
K and θ = −0.12(4) K. A very low negative θ value indi-
cates that the interactions between adjacent Gd3+
centers are
weak and antiferromagnetic in nature or can also be attributed
to the saturation effect. Magnetization measurements between
2 and 10 K (Fig. 5) show a steady increase with increasing mag-
netic field (H) and become saturated at 9 T. The plot M/N μB vs.
H/T (Fig. S6†) also shows that all magnetisation isotherms
Fig. 3 Packing diagram of 1 along the c-axis. H-bonding connectivities
between adjacent planes. Colour code: Gd yellow, C gray, O red.
Fig. 2 Polyhedral view of 1 along the a-axis.
Table 1 Temperature (Tm) and values of the maximum of magnetic entropy
change (ΔSmax
m ) for selected compounds based on gadolinium
Material Tm −ΔSmax
m Ref.
Gd7(OH)6
c
3 23a
3b
Gd(OAc)3·4H2O 1.2 40a
4a
Gd(HCOO)(bdc) 2.2 47b
3c
Gd(HCOO)(OAc)2(H2O)2 1.8 45.9a
3d
[Gd(C4O4)(OH)(H2O)4]n <3.0 43.8a
, 47.3b
This work
[Gd(OAc)3(H2O)0.5]n 1.8 47.7 4n
a
µ0ΔH = 7 T. b
µ0ΔH = 9 T. c
Metal nuclearity; see reference for
complete formula.
Fig. 4 Temperature dependence of the dc susceptibility in the form of χMT col-
lected in an applied field of 0.1 T. The solid line represents the best fit obtained.
Communication Dalton Transactions
13332 | Dalton Trans., 2013, 42, 13331–13334 This journal is © The Royal Society of Chemistry 2013
Publishedon15July2013.DownloadedbyIndianInstituteofScienceEducationandResearch–Bhopalon03/09/201310:53:22.
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collapse on the same master curve, indicating that Gd3+
is very
isotropic (no zfs effects) as expected.
The magnetic entropy changes, ΔSm, are calculated from
the magnetization data by means of the Maxwell relation:
ΔSm(T, ΔH) =
Ð
[∂M(T, H)/∂T]H dH.11
The results are shown
in Fig. 6 as a function of T and for several field changes ΔH0 =
Hf − Hi, where f and i indicate the final and initial states,
respectively. The maximum entropy change is obtained as
−ΔSm = 47.3 J kg−1
K−1
for a field change of ΔH0 = 9 T. The
entropy change is close to the highest value reported (−ΔSm ∼
56 J kg−1
K−1
)4o
so far for any MOF system.
Conclusion
In summary, we report a large cryogenic MCE observed for Gd-
based magnetic refrigerant materials of higher dimensionality.
At liquid helium temperatures and for typically applied fields,
the MCE is largely determined by the Gd density in the
material. It can be easily imagined that the major research
interest on magnetic refrigerant materials may now move
towards molecules based on lightweight bridging ligands such
as squarate, so that the ideal limit of an infinite ratio of non-
interacting Gd3+
ions can be achieved. It is also evident that
the remarkable flexibility of synthetic chemistry can lead the
search for new magnetic refrigerant materials which may not
be restricted by the limitation of planned synthesis.
We are thankful to Dr Marco Evangelisti, Instituto de
Ciencia de Materiales de Aragón, Departamento de Física de la
Materia Condensada, CSIC-Universidad de Zaragoza, 50009,
Zaragoza, Spain, Prof. Francesc Lloret, University of Valencia,
Spain and Dr D.S. Rana, Department of Physics, IISER Bhopal
for helpful discussion. AA acknowledges CSIR for JRF fellow-
ship. SB and SG thank to IISER Bhopal for PhD fellowships.
SK thanks DST, Government of India (Project no. SR/FT/
CS-016/2010) and IISER Bhopal for generous financial and
infrastructural support.
Notes and references
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Dalton Transactions Communication
This journal is © The Royal Society of Chemistry 2013 Dalton Trans., 2013, 42, 13331–13334 | 13333
Publishedon15July2013.DownloadedbyIndianInstituteofScienceEducationandResearch–Bhopalon03/09/201310:53:22.
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Å3
, M = 350.30, Dc = 2.383 g cm−3
, Z = 4, R1 = 0.0257
for 1986 reflections. CCDC no. 900722 for 1 contains the
supplementary crystallographic data for this paper.
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Communication Dalton Transactions
13334 | Dalton Trans., 2013, 42, 13331–13334 This journal is © The Royal Society of Chemistry 2013
Publishedon15July2013.DownloadedbyIndianInstituteofScienceEducationandResearch–Bhopalon03/09/201310:53:22.
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Dalton large MCE

  • 1. Dalton Transactions COMMUNICATION Cite this: Dalton Trans., 2013, 42, 13331 Received 22nd June 2013, Accepted 11th July 2013 DOI: 10.1039/c3dt51668g www.rsc.org/dalton Observation of a large magnetocaloric effect in a 2D Gd(III)-based coordination polymer† Soumava Biswas, Amit Adhikary, Soumyabrata Goswami and Sanjit Konar* A new 2D Gd(III)-based coordination polymer has close to the highest cryogenic magnetocaloric effect of any MOF reported so far. The experimental results reveal its structural features and magnetic properties. Experimental observations indicate that the magnetocaloric effect (MCE) of molecule-based materials can efficiently out- perform and economically replace conventional compressor- based refrigeration at ultra-low temperature.1,2 The magneto- caloric effect can be described as the change of the magnetic entropy and adiabatic temperature in response to a change in the applied magnetic field, and can be exploited for magnetic refrigeration in a process known as adiabatic demagnetization. The magnitude of the MCE of a magnetic material is character- ized by ΔSm, the isothermal magnetic entropy change, and ΔTad, the adiabatic temperature change. The total entropy of a magnetic material in which the mag- netism is due to localized moments, such as lanthanide based materials, can be expressed as S(T)P = [Sl(T) + Se(T) + Sm(T)]P, where Sl, Se and Sm are the lattice, electronic and magnetic entropy, respectively.3–5 Apparently, among these three contri- butions, only the magnetic entropy is strongly field-dependent. Consequently, for an isobaric–isothermal process, the differen- tial for the total entropy can be represented as ΔSm(T, ΔH). However, the correct theoretical description of the MCE is complicated and far from being comprehensive.6 The magni- tude of the magnetic refrigeration is proportional to the size of the magnetic moments and to the applied magnetic field. The magnetic field can easily be applied using commercially avail- able permanent magnets. Our effort in looking for advanced synthetic materials as efficient magnetic refrigerants in modest magnetic fields resulted in a new layered metal– organic framework (MOF), [Gd(C4O4)(OH)(H2O)4]n (1). We chose Gd3+ as a constituent element, as a large MCE can be achieved for reasons such as: (a) its large spin ground state, which provides the largest entropy per single ion, and amounts to R ln(2S + 1), (b) its zero orbital momentum, which implies that the crystal field effects are extremely small, and (c) its weak superexchange interactions, which result in low-lying excited spin states. Our choice of ligand was inspired by the recent report of conductivity shown by squaric acid in a crystal lattice and based on the intent of preparing a higher dimensional mole- cule.7 The small size of the squaric acid was expected to provide a high density of metals, and the exchange pathways through the ligand were likely to result in weak superexchange interactions between the metal centres. The majority of the MCE studies were carried out on the high spin 0D Gd-cluster8 with the aim of achieving a high density of metal ions assembled by a minimum number of ligands. Compound 1 was crystallized in the monoclinic P21/c space group, and the asymmetric unit contains one six-coordinated Gd3+ ion (Fig. S1†).9 The metal centres are coordinated by three oxo groups from the squarate ligand, four water ligands, and one hydroxyl oxygen. The Gd3+ ions form a chain propagating along the b-axis through a single squarate anti–anti bridge (Fig. 1, 2 and S2†). The squarate ligands of the adjacent chains Fig. 1 In-layer bridging mode of squarate and the coordination environment of Gd3+ . Colour code: Gd yellow, C gray, O red. †Electronic supplementary information (ESI) available: additional experimental information, structural and magnetic data for compound 1 are provided. CCDC 900722. For ESI and crystallographic data in CIF or other electronic format see DOI: 10.1039/c3dt51668g Department of Chemistry, IISER Bhopal, Bhopal 462023, MP, India. E-mail: skonar@iiserb.ac.in; Fax: +91-755-4092392; Tel: +91-755-4092336 This journal is © The Royal Society of Chemistry 2013 Dalton Trans., 2013, 42, 13331–13334 | 13331 Publishedon15July2013.DownloadedbyIndianInstituteofScienceEducationandResearch–Bhopalon03/09/201310:53:22. View Article Online View Journal | View Issue
  • 2. are rotated by ∼90° and alternatively connected to the Gd3+ ions of the adjoining chains in both sides via their third oxo group along an axis to form a 2D sheet structure (Fig. 2). Inter- estingly, the squarate ligands are situated above the metal pseudo plane and tilted at an angle of 77° (Fig. S3†). The average in-layer Gd–Gd separation is 6.48(1) Å. Exten- sive intra- and interlayer hydrogen bonding between squarate oxygens and the water ligands (Table S1†) generate an extended structure along the c-axis (Fig. 3). The true topology of 1 is therefore better described as 3D. A list of selected molecular compounds based on gadoli- nium and their magnetic entropy changes are given in Table 1. To date, the number of reported molecular magnetic refriger- ants with higher dimensionality is very limited.10 The title compound was prepared in good yield by a slow diffusion method at room temperature. A thermogravimetric analysis (Fig. S4†) of 1 shows that coordinated H2O molecules are elimi- nated from the network at ∼130 °C; decomposition of the framework occurs at ∼450 °C which indicates the robustness of the framework. The bulk phase powder X-ray diffraction pattern of the polycrystalline sample is in good agreement with the simulated one based on the single crystal structure data (shown in Fig. S5†), indicating that the as-synthesized product is pure. The powder samples were used for magnetic property measurements. The magnetic behaviour of the compound is shown in the form of χMT (χM = molar magnetic susceptibility) vs. T plot in Fig. 4. The room-temperature experimental value of χMT agrees with that expected (15.6 cm3 K mol−1 , for g = 2.0) for two non- interacting Gd3+ ions with g = 2, that is χMT = 15.45 cm3 K mol−1 . On lowering T, χMT stays nearly constant with decreas- ing temperature down to approximately 40 K, below which it decreases significantly, reaches a value of 14.46 cm3 K mol−1 at 1.8 K, thus corroborating the dominant antiferromagnetic coupling between the Gd3+ ions. The magnetic data were simulated following the Curie equation which gave the best fitting values of C = 15.46 cm3 mol−1 K and θ = −0.12(4) K. A very low negative θ value indi- cates that the interactions between adjacent Gd3+ centers are weak and antiferromagnetic in nature or can also be attributed to the saturation effect. Magnetization measurements between 2 and 10 K (Fig. 5) show a steady increase with increasing mag- netic field (H) and become saturated at 9 T. The plot M/N μB vs. H/T (Fig. S6†) also shows that all magnetisation isotherms Fig. 3 Packing diagram of 1 along the c-axis. H-bonding connectivities between adjacent planes. Colour code: Gd yellow, C gray, O red. Fig. 2 Polyhedral view of 1 along the a-axis. Table 1 Temperature (Tm) and values of the maximum of magnetic entropy change (ΔSmax m ) for selected compounds based on gadolinium Material Tm −ΔSmax m Ref. Gd7(OH)6 c 3 23a 3b Gd(OAc)3·4H2O 1.2 40a 4a Gd(HCOO)(bdc) 2.2 47b 3c Gd(HCOO)(OAc)2(H2O)2 1.8 45.9a 3d [Gd(C4O4)(OH)(H2O)4]n <3.0 43.8a , 47.3b This work [Gd(OAc)3(H2O)0.5]n 1.8 47.7 4n a µ0ΔH = 7 T. b µ0ΔH = 9 T. c Metal nuclearity; see reference for complete formula. Fig. 4 Temperature dependence of the dc susceptibility in the form of χMT col- lected in an applied field of 0.1 T. The solid line represents the best fit obtained. Communication Dalton Transactions 13332 | Dalton Trans., 2013, 42, 13331–13334 This journal is © The Royal Society of Chemistry 2013 Publishedon15July2013.DownloadedbyIndianInstituteofScienceEducationandResearch–Bhopalon03/09/201310:53:22. View Article Online
  • 3. collapse on the same master curve, indicating that Gd3+ is very isotropic (no zfs effects) as expected. The magnetic entropy changes, ΔSm, are calculated from the magnetization data by means of the Maxwell relation: ΔSm(T, ΔH) = Ð [∂M(T, H)/∂T]H dH.11 The results are shown in Fig. 6 as a function of T and for several field changes ΔH0 = Hf − Hi, where f and i indicate the final and initial states, respectively. The maximum entropy change is obtained as −ΔSm = 47.3 J kg−1 K−1 for a field change of ΔH0 = 9 T. The entropy change is close to the highest value reported (−ΔSm ∼ 56 J kg−1 K−1 )4o so far for any MOF system. Conclusion In summary, we report a large cryogenic MCE observed for Gd- based magnetic refrigerant materials of higher dimensionality. At liquid helium temperatures and for typically applied fields, the MCE is largely determined by the Gd density in the material. It can be easily imagined that the major research interest on magnetic refrigerant materials may now move towards molecules based on lightweight bridging ligands such as squarate, so that the ideal limit of an infinite ratio of non- interacting Gd3+ ions can be achieved. It is also evident that the remarkable flexibility of synthetic chemistry can lead the search for new magnetic refrigerant materials which may not be restricted by the limitation of planned synthesis. We are thankful to Dr Marco Evangelisti, Instituto de Ciencia de Materiales de Aragón, Departamento de Física de la Materia Condensada, CSIC-Universidad de Zaragoza, 50009, Zaragoza, Spain, Prof. Francesc Lloret, University of Valencia, Spain and Dr D.S. Rana, Department of Physics, IISER Bhopal for helpful discussion. AA acknowledges CSIR for JRF fellow- ship. SB and SG thank to IISER Bhopal for PhD fellowships. SK thanks DST, Government of India (Project no. SR/FT/ CS-016/2010) and IISER Bhopal for generous financial and infrastructural support. Notes and references 1 (a) Y. C. Zimm, A. Jastrab, A. Sternberg, V. Pecharsky, A. Gschneidner Jr., M. Osborne and I. Anderson, Adv. Cryog. Eng., 1998, 43, 1759; (b) V. Pecharsky and A. Gschneidner Jr., J. Magn. Magn. Mater., 1999, 200, 44. 2 (a) F. B. Yu, Q. Gao, B. Zhang, Z. X. Meng and Z. Chen, Int. J. Refrig., 2003, 26, 622; (b) V. Pecharsky and A. Gschneidner Jr., Int. J. Refrig., 2006, 29, 1239; (c) A. Gschneidner Jr. and V. Pecharsky, Int. J. Refrig., 2008, 31, 945. 3 (a) E. Warburg, Ann. Phys. Chem., 1881, 13, 141; (b) J. W. Sharples, Y. Z. Zheng, F. Tuna, E. J. L. McInnes and D. Collison, Chem. Commun., 2011, 47, 7650; (c) R. Sibille, T. Mazet, B. Malaman and M. François, Chem.–Eur. J., 2012, 18, 12970; (d) G. Lorusso, M. A. Palacios, G. S. Nichol, E. K. Brechin, O. Roubeau and M. Evangelisti, Chem. Commun., 2012, 48, 7592; (e) M. M. Canovas, C. E. T. Eeckalaers, L. Catala, W. Wernsdorfer, E. K. Brechin and T. Mallah, Inorg. Chem., 2006, 45, 7038; (f) M. I. Khan and J. Zubieta, Prog. Inorg. Chem., 1995, 43, 1; (g) T. C. Stamatatos, A. K. Abboud, W. Wernsdorfer and G. Christou, Angew. Chem., 2006, 118, 4240; (h) S. Wang, H. L. Tsai, E. Libby, K. Folting, W. E. Streib, D. N. Hendrickson and G. Christou, Inorg. Chem., 1996, 35, 7578; (i) G. Aromi, M. J. Knapp, J. P. Claude, J. C. Huffman, D. N. Hendrickson and G. Christou, J. Am. Chem. Soc., 1999, 121, 5489; ( j) D. P. Goldberg, A. Caneschi, C. D. Delfs, R. Sessoli and S. J. Lippard, J. Am. Chem. Soc., 1995, 117, 5789. 4 (a) M. Evangelisti, O. Roubeau, E. Palacios, A. Camon, T. N. Hooper, E. K. Brechin and J. J. Alonso, Angew. Chem., Int. Ed., 2011, 50, 6606; (b) Y. Z. Zheng, M. Evangelisti and R. E. P. Winpenny, Chem. Sci., 2011, 2, 99; (c) Y. Z. Zheng, M. Evangelisti and R. E. P. Winpenny, Angew. Chem., Int. Ed., 2011, 50, 3692; (d) Y. Z. Zheng, E. M. Pineda, Fig. 5 Field-dependencies of isothermal normalized magnetizations for two Gd3+ ions, collected for temperatures ranging from 2 to 10 K. Fig. 6 Temperature dependencies (3 K to 10 K) of the magnetic entropy change (−ΔSm) as obtained from the magnetization data. Dalton Transactions Communication This journal is © The Royal Society of Chemistry 2013 Dalton Trans., 2013, 42, 13331–13334 | 13333 Publishedon15July2013.DownloadedbyIndianInstituteofScienceEducationandResearch–Bhopalon03/09/201310:53:22. View Article Online
  • 4. M. Helliwell and R. E. P. Winpenny, Chem.–Eur. J., 2012, 18, 4161; (e) M. Manoli, R. D. L. Johnstone, S. Parsons, M. Murrie, M. Affronte, M. Evangelisti and E. K. Brechin, Angew. Chem., Int. Ed., 2007, 46, 4456; (f) T. N. Hooper, J. Schnack, S. Piligkos, M. Evangelisti and E. K. Brechin, Angew. Chem., Int. Ed., 2012, 51, 4633; (g) G. Karotsis, M. Evangelisti, S. J. Dalgarno and E. K. Brechin, Angew. Chem., 2009, 121, 10112, (Angew. Chem., Int. Ed., 2009, 48, 9928); (h) V. Mereacre, M. N. Akhtar, Y. Lan, A. M. Ako, R. Clerac, C. E. Anson and A. K. Powell, Dalton Trans., 2010, 39, 4918; (i) R. Sessoli, Angew. Chem., Int. Ed., 2012, 51, 43; ( j) S. Goswami, A. Adhikary, H. S. Jena and S. Konar, Dalton Trans., 2013, DOI: 10.1039/C3DT51974K; (k) F. S. Guo, Y. C. Chen, J. L. Liu, J. D. Leng, Z. S. Meng, P. Vrabel, M. Orendac and M. L. Tong, Chem. Commun., 2012, 48, 12219; (l) E. Colacio, J. Ruiz, G. Lorusso, E. K. Brechin and M. Evangelisti, Chem. Commun., 2013, 49, 3845; (m) M. Wu, F. Jiang, X. Kong, D. Yuan, L. Long, S. A. L. Thabaiti and M. Hong, Chem. Sci., 2013, 4, 3104; (n) F. S. Guo, J. D. Leng, J. L. Liu, Z. S. Meng and M. L. Tong, Inorg. Chem., 2012, 51, 405; (o) G. Lorusso, J. W. Sharples, E. Palacios, O. Roubeau, E. K. Brechin, R. Sessoli, A. Rossin, F. Tuna, E. J. L. McInnes, D. Collison and M. Evangelisti, Adv. Mater., 2013, DOI: 10.1002/adma.201301997. 5 (a) J. Liu, T. Gottschall, K. P. Skokov, J. D. Moore and O. Gutfleisch, Nat. Mater., 2012, 11, 620; (b) S. C. Riggs, O. Vafek, J. B. Kemper, J. B. Betts, A. Migliori, F. F. Balakirev, W. N. Hardy, R. Liang, D. A. Bonn and G. S. Boebinger, Nat. Phys., 2011, 7, 332; (c) C. Benelli and D. Gatteschi, Chem. Rev., 2002, 102, 2369. 6 P. Kumar, K. N. Singh, K. G. Suresh, A. K. Nigam and S. K. Malik, J. Appl. Phys., 2005, 97, 10A301–1. 7 S. Horiuchi, Y. Tokunaga, G. Giovannetti, S. Picozzi, H. Itoh, R. Shimano, R. Kumai and Y. Tokura, Nature, 2010, 463, 789. 8 (a) O. Tegus, E. Bruck, K. H. J. Buschow and F. R. de Boer, Nature, 2002, 415, 150; (b) V. K. Pecharsky and K. A. Gschneidner Jr., Adv. Mater., 2001, 13, 683. 9 Crystal data: C4GdO9H9, monoclinic, P21/c, a = 11.8981(6), b = 8.1956(5), c = 10.0764(5) Å, β = 96.396(3)°, V = 976.46(9) Å3 , M = 350.30, Dc = 2.383 g cm−3 , Z = 4, R1 = 0.0257 for 1986 reflections. CCDC no. 900722 for 1 contains the supplementary crystallographic data for this paper. 10 (a) M. J. M. Pérez, O. Montero, M. Evangelisti, F. Luis, J. Sesé, S. C. Serra and E. Coronado, Adv. Mater., 2012, 24, 4301; (b) Y. Li, F.-K. Zheng, X. Liu, W.-Q. Zou, G.-C. Guo, C.-Z. Lu and J.-S. Huang, Inorg. Chem., 2006, 45, 6308. 11 M. H. Phan and S. C. Yu, J. Magn. Magn. Mater., 2007, 308, 325. Communication Dalton Transactions 13334 | Dalton Trans., 2013, 42, 13331–13334 This journal is © The Royal Society of Chemistry 2013 Publishedon15July2013.DownloadedbyIndianInstituteofScienceEducationandResearch–Bhopalon03/09/201310:53:22. View Article Online