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z Materials Science inc. Nanomaterials & Polymers Order-Disorder Phase Transition, Anisotropic and Switchable Dielectric Constants Induced by Freeze of the Wheel-Like Motion in a Hexafluorosilicate-Based Crystal Sijie Liu, [a, b] Jun Li, [b] Zhihua Sun,* [a] Chengmin Ji, [a] Lina Li, [a] Sangen Zhao, [a] and Junhua Luo* [a] An order-disorder phase transition is found in a hexa- fluorosilicate-based crystal, bis(betainium) hexafluorosilicate bis (betaine) (1). At room temperature, 1 crystallizes in an ortho- rhombic space group Fddd and the hexafluorosilicate moiety exhibits partial disorder which originates from a uniaxial wheel- like rotation. As temperature decreases, a total freeze of this wheel-like motion results in a second-order phase transition at 250 K and the low temperature phase of 1 belongs to a mono- clinic space group C/2c. Thermal measurements and variable- temperature single-crystal X-ray diffractions confirm that dis- tinctive order-disorder transformation of the anionic rotor is the main driving force for the solid-state phase transition. Fur- ther, theoretical computation of potential energies for the wheel-like motion elucidates the dynamic changes in the anion from rotating to static state. Moreover, dynamic changes of the crystalline in-plane rotor give rise to anisotropic and switchable dielectric constants. Introduction Phase transition materials can display drastic changes in elec- trical, magnetic, mechanical and optical properties at the tran- sition temperature (T c ). [1] Solid-state structural phase transition has played a crucial role in imparting remarkable properties of many functional materials, such as molecular ferroelectrics, nonlinear optical switches, pyroelectric detectors and switch- able dielectrics, etc. [2] Dynamic disorder in the local structure can be used to effectively design solid-state phase transition materials. [3] Usually, dynamic structural disorder is closely re- lated to various types of interesting molecular or ionic motions. Order-disorder transformation of ionic rotation or pendulum motion enables the phase transition materials to be reversibly switched between two states which are characterized by mark- edly different physical properties. [4] For example, in a per- ovskite-type cage phase transition compound (HIm) 2 [KCo(CN) 6 ] (HIm = imidazolium cation), the structural disorder in the HIm cation originates from its molecular compass-like behaviour. Dynamic changes in the HIm cation from static to rotating state is the main driving force for the switching between low and high dielectric states. [5] In addition, a unique pendulum-like mo- tion is found in a supramolecular complex potassium hydrogen bis(dichloroacetate)-18-crown-6. Order-disorder transformation of the pendulum-like motion in the dichloroacetate anion trig- gers a switchable dielectric phase transition. [6] As typical dynamically-disordered moieties, perchlorate, tet- rafluoroborate and hexafluorophosphate moieties have been used to construct a variety of solid-state phase transition mate- rials. [7] For instance, remarkable order-disorder transformation of tumbling motion in the tetrafluoroborate moiety helps to in- duce a ferroelectric phase transition. [8] Hexafluorosilicate moiety has also been used to assemble phase transition materials. For example, bis(tris(hydroxymethyl)methylammonium) hexa- fluorosilicate undergoes a phase transition induced by a freez- ing of reorientational motion of the hexafluorosilicate anion. [9] And motions of the hexafluorosilicate moiety contribute to the mechanism of the first-order phase transition at around 280/286 K in phenylammonium hexafluorosilicate. [10] However, to the best of our knowledge, only these two hexa- fluorosilicate-drived phase transition materials were reported. In other hexafluorosilicate-based phase transition materials, the hexafluorosilicate anions are structurally ordered and the phase transitions are caused by cations or protons. [11] It is com- paratively rare that hexafluorosilicate moiety dominates the structural changes during an order-disorder phase transition. In the present work, we found that the partial disorder of the hexafluorosilicate moiety at room temperature originates from its disntinctive uniaxial wheel-like rotation in a hexa- fluorosilicate-based crystal, bis(betainium) hexafluorosilicate bis (betaine) (1) [12] . As temperature decreases, a total freeze of this wheel-like motion results in a second-order phase transition at 250 K. Thermal measurements and variable-temperature single- crystal X-ray diffractions confirm the solid-state phase tran- sition. Moreover, remarkable order-disorder transformation of [a] S. Liu, Prof. Z. Sun, C. Ji, Dr. L. Li, Dr. S. Zhao, Prof. J. Luo Key Laboratory of Optoelectronic Materials Chemistry and Physics Fujian Institute of Research on the Structure of Matter Chinese Academy of Sciences Fuzhou 350002 (China) E-mail: [email protected] [email protected] [b] S. Liu, J. Li University of Chinese Academy of Sciences Chinese Academy of Sciences Beijing 100039 (China) Supporting information for this article is available on the WWW under http://dx.doi.org/10.1002/slct.201601263 Full Papers DOI: 10.1002/slct.201601263 5310 ChemistrySelect 2016, 1, 5310 – 5315 # 2016 Wiley-VCH Verlag GmbH & Co. KGaA, Weinheim

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  • z Materials Science inc. Nanomaterials & Polymers

    Order-Disorder Phase Transition, Anisotropic andSwitchable Dielectric Constants Induced by Freeze of theWheel-Like Motion in a Hexafluorosilicate-Based CrystalSijie Liu,[a, b] Jun Li,[b] Zhihua Sun,*[a] Chengmin Ji,[a] Lina Li,[a] Sangen Zhao,[a] andJunhua Luo*[a]

    An order-disorder phase transition is found in a hexa-fluorosilicate-based crystal, bis(betainium) hexafluorosilicate bis(betaine) (1). At room temperature, 1 crystallizes in an ortho-rhombic space group Fddd and the hexafluorosilicate moietyexhibits partial disorder which originates from a uniaxial wheel-like rotation. As temperature decreases, a total freeze of thiswheel-like motion results in a second-order phase transition at250 K and the low temperature phase of 1 belongs to a mono-clinic space group C/2c. Thermal measurements and variable-

    temperature single-crystal X-ray diffractions confirm that dis-tinctive order-disorder transformation of the anionic rotor isthe main driving force for the solid-state phase transition. Fur-ther, theoretical computation of potential energies for thewheel-like motion elucidates the dynamic changes in the anionfrom rotating to static state. Moreover, dynamic changes of thecrystalline in-plane rotor give rise to anisotropic and switchabledielectric constants.

    Introduction

    Phase transition materials can display drastic changes in elec-trical, magnetic, mechanical and optical properties at the tran-sition temperature (Tc).

    [1] Solid-state structural phase transitionhas played a crucial role in imparting remarkable properties ofmany functional materials, such as molecular ferroelectrics,nonlinear optical switches, pyroelectric detectors and switch-able dielectrics, etc.[2] Dynamic disorder in the local structurecan be used to effectively design solid-state phase transitionmaterials.[3] Usually, dynamic structural disorder is closely re-lated to various types of interesting molecular or ionic motions.Order-disorder transformation of ionic rotation or pendulummotion enables the phase transition materials to be reversiblyswitched between two states which are characterized by mark-edly different physical properties.[4] For example, in a per-ovskite-type cage phase transition compound (HIm)2[KCo(CN)6](HIm = imidazolium cation), the structural disorder in the HImcation originates from its molecular compass-like behaviour.Dynamic changes in the HIm cation from static to rotating stateis the main driving force for the switching between low andhigh dielectric states.[5] In addition, a unique pendulum-like mo-

    tion is found in a supramolecular complex potassium hydrogenbis(dichloroacetate)-18-crown-6. Order-disorder transformationof the pendulum-like motion in the dichloroacetate anion trig-gers a switchable dielectric phase transition.[6]

    As typical dynamically-disordered moieties, perchlorate, tet-rafluoroborate and hexafluorophosphate moieties have beenused to construct a variety of solid-state phase transition mate-rials.[7] For instance, remarkable order-disorder transformationof tumbling motion in the tetrafluoroborate moiety helps to in-duce a ferroelectric phase transition.[8] Hexafluorosilicate moietyhas also been used to assemble phase transition materials. Forexample, bis(tris(hydroxymethyl)methylammonium) hexa-fluorosilicate undergoes a phase transition induced by a freez-ing of reorientational motion of the hexafluorosilicate anion.[9]

    And motions of the hexafluorosilicate moiety contribute to themechanism of the first-order phase transition at around280/286 K in phenylammonium hexafluorosilicate.[10] However,to the best of our knowledge, only these two hexa-fluorosilicate-drived phase transition materials were reported.In other hexafluorosilicate-based phase transition materials, thehexafluorosilicate anions are structurally ordered and the phasetransitions are caused by cations or protons.[11] It is com-paratively rare that hexafluorosilicate moiety dominates thestructural changes during an order-disorder phase transition.

    In the present work, we found that the partial disorder ofthe hexafluorosilicate moiety at room temperature originatesfrom its disntinctive uniaxial wheel-like rotation in a hexa-fluorosilicate-based crystal, bis(betainium) hexafluorosilicate bis(betaine) (1)[12]. As temperature decreases, a total freeze of thiswheel-like motion results in a second-order phase transition at250 K. Thermal measurements and variable-temperature single-crystal X-ray diffractions confirm the solid-state phase tran-sition. Moreover, remarkable order-disorder transformation of

    [a] S. Liu, Prof. Z. Sun, C. Ji, Dr. L. Li, Dr. S. Zhao, Prof. J. LuoKey Laboratory of Optoelectronic Materials Chemistry and PhysicsFujian Institute of Research on the Structure of MatterChinese Academy of SciencesFuzhou 350002 (China)E-mail: [email protected]

    [email protected][b] S. Liu, J. Li

    University of Chinese Academy of SciencesChinese Academy of SciencesBeijing 100039 (China)

    Supporting information for this article is available on the WWW underhttp://dx.doi.org/10.1002/slct.201601263

    Full PapersDOI: 10.1002/slct.201601263

    5310ChemistrySelect 2016, 1, 5310 – 5315 � 2016 Wiley-VCH Verlag GmbH & Co. KGaA, Weinheim

    http://dx.doi.org/10.1002/slct.201601263

  • the wheel-like motion gives rise to the anisotropic and switch-able dielectric constants. Further, theoretical computation ofpotential energies for the wheel-like motion elucidates the dy-namic changes in the anion from rotating to static state. Thiswork will be an advance toward understanding the order-dis-order phase transition and the switchable dielectric behavior.

    Results and Discussion

    Differential scanning calorimetry (DSC) and specific heat ca-pacity (Cp) measurements are effective thermodynamic meth-ods to investigate the solid-state phase transition of a com-pound. When an order-disorder transition of ions or protons inthe compound occurs, accompanied by thermal entropychange (DS), heat anomalies can be detected in DSC and Cpmeasurements.[13] Thermal gravimetric analysis (TGA) and differ-ential thermal analysis (DTA) show that 1 is thermally stable to513 K at which point the compound starts to decompose (Fig-ure S3, Supporting Information). Then, the DSC measurementof 1 was performed at the temperature range of 100–500 K. Atthis temperature range, DSC curves of 1 only exhibit a pair ofbroad peaks around 250 K with a small thermal hysteresis, in-dicating a reversible second-order phase transition (Figure 1).

    Therefore, 1 only undergoes one phase transition at 250 K, andthere is a large temperature gap (� 263 K) between phasetransition and decomposition point. Cp measurement furtherconfirms this solid-state phase transition and the typical lshape of the heat anomaly most likely resembles the feature ofa second-order phase transition, similar to that of TGS (trigly-cine sulfate).[3] The integration of the l-shaped anomaly yieldedDS = 12.1 Jmol�1K�1. According to Boltzmann equation, DS =RlnN, where N denotes the ratio of possible configurations andR is the gas constant, it is found that N = 4.3, revealing that or-der-disorder transition of ions or protons in 1 occurs. However,the deuterated compound shows similar thermal behaviours to1 without any obvious isotope effects, which would exclude

    the possibility that this structural phase transition involves pro-ton dynamics (Figure S4, Supporting Information). That is tosay, the order-disorder structural transformation in 1 originatesfrom the dynamic motions of the ions, or to be more exact, thehexafluorosilicate anions (please see the following structuralanalysis).

    Thermal measurements have confirmed that 1 undergoesorder-disorder structural phase transition at 250 K. However,the origin of this structural change is unclear. To further inves-tigate the order-disorder phase transition in 1, its crystal struc-tures were determined at 293 K and 100 K (Table S1, Support-ing Information). Although the disordered crystal structure of 1at room temperature has been reported in the literature,[12] wereanalyze the room-temperature structure and propose thatpartial disorder in the hexafluorosilicate moiety originates fromits uniaxial wheel-like rotation (please see the following struc-tural analysis). The structure of room temperature phase (RTP,293 K) is orthorhombic with a centrosymmetric space group ofFddd, and cell parameters of a = 13.2237, b = 19.3136, c =22.0443 �, a =b= g= 908, and V = 5630.05 �3. These structuralinformation accords with the crystallographic data reported inthe literature. However, the structure of low temperature phase(LTP, 100 K) differs greatly from that of RTP and has never beenreported before. At LTP, 1 crystallizes in the monoclinic systemwith a centrosymmetric space group of C2/c, and the cell pa-rameters turns to a = 13.022, b = 21.9525, c = 11.4831 �, a=g=908, b= 123.5238 and V = 2736.6 �3. The solid-state crystallinetransformation of 1 can be depicted with an Aizu notation ofmmmF2/m, suggesting a potential ferroelastic phase tran-sition.[14] A symmetry breaking phenomenon occurs during thephase transition, namely, the total symmetry decreases by halffrom eight symmetric elements (E, C2, 2C’2, i, sh, 2sv) to four (E,C2, i, sh). According to Landau phase transition theory, thegroup-subgroup relationship and halving of the symmetric ele-ments indicate that 1 undergoes a second-order phase tran-sition, which corresponds well to the thermal properties.

    The basic structural unit of 1 consists of one hexa-fluorosilicate anion and two dimeric (betaine-H-betaine)+ cati-ons (Figure 2). All the atoms of the cations are determined atexclusive positions at both LTP and RTP, showing no obviousdisordering. The dotted pink lines represent the strong inter-molecular hydrogen bonding interactions. During the phasetransition, the slight difference in the hydrogen bonding inter-actions is that the distance of O�H···O hydrogen bond changesfrom 2.429 to 2.432 �. This small variation indicates that protondynamic probably is unrelated to the phase transition of 1,which agrees well with the above-mentioned thermal analysis.It is remarkable that the hexafluorosilicate moiety exhibits dis-tinctive order-disorder transformation in response to temper-ature change. At RTP, the hexafluorosilicate anion is partiallydisordered, namely, the Si and the two polar F atoms are or-dered; while the other four equatorial F atoms are strongly dis-ordered. The 1808 F�Si-F bonds through the two polar F atomsact as a fixed rotational axis, as shown by the arrowhead. Strik-ingly, the four equatorial F�Si bonds rotate around this axis,forming a dynamic wheel-like architecture. In other words, thehexafluorosilicate group in 1 behaves like an in-plane rotor and

    Figure 1. Differential scanning calorimetry (DSC) and specific heat capacity(Cp) measurements reveal a reversible second-order solid-state phase tran-sition in 1. DSC curves obtained in a cooling-heating cycle, and Cp curve ob-tained in the heating mode.

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    5311ChemistrySelect 2016, 1, 5310 – 5315 � 2016 Wiley-VCH Verlag GmbH & Co. KGaA, Weinheim

  • displays an interesting uniaxial wheel-like rotation. With tem-perature decreasing below Tc, such a wheel-like motion is fro-zen and all the F atoms are determined at exclusive atomic po-sitions. As a result, the hexafluorosilicate part becomes totallyordered at LTP. It is proposed that the freeze of the wheel-likemotion affords the driving force for the solid-state order-dis-order phase transition. It is unique to explore a new order-dis-order phase transition compound by utilizing the wheel-likemolecular motions.

    Figure 3 offers further detailed structural changes for theorder-disorder transformation of the wheel-like motion in 1. Itshould be emphasized that the wheel-like motion of hexa-fluorosilicate group are restricted by the steric hindrance of thenearest-neighboring betaine moieties. In RTP, the equatorial Fatoms are highly disordred with F�Si bond lengths of 1.650 �and 1.622 �, which deviate slightly from the normal values forF�Si bond and are typical for such disordered groups. With thetemperature decreasing below Tc, the equatorial F atoms be-come totally ordered. Meanwhile, the equatorial F�Si bonds inLTP increase with bond lengths of 1.688 � and 1.674 �, re-spectively. These bond lengths are nearly equal to the normalvalues reported in the literature. Therefore, the equatorial F�Sibond length becomes longer with average increase of 0.045 �as the temperature decreases. These structural features indicatethat as the crystal is cooled through the transition, the long-range ordering takes place over a broad range of temperatures.In contrast to the room temperature structure, the low temper-ature structure exhibits significant changes in the hexa-fluorosilicate moiety which mainly drive the phase transition. It

    is deduced that the hexafluorosilicate anion should be a gooddynamically disordered moiety to assemble functional molec-ular materials.

    Above studies have confirmed that freeze of the wheel-likemotions in hexafluorosilicate moiety is the main driving forcefor the solid-state phase transition. It should not be ignored thesynergistic cooperation of the dimeric (betaine-H-betaine)+ cat-ions, although there is no obvious disordering. The comparisonof crystal packings for 1 at RTP and LTP are presented in Fig-ure 4. It is clearly shown that the hexafluorosilicate moiety in 1is located in the cavity formed by cations, and each hexa-fluorosilicate anion is counterbalanced by four betaine moi-eties. Due to the interactions between anions and cations, thedimeric (betaine-H-betaine)+ cations also demonstrate slightstructural changes during the phase transition. At RTP, all thebetaine moieties within the dimeric (betaine-H-betaine)+ cationare connected by a twofold axis, exhibiting only one con-formation. It is noteworthy that the bond angle of C1-N1-C4 in

    Figure 2. Molecular structures of 1 at room temperature phase (RTP) and lowtemperature phase (LTP). The freeze of the wheel-like motion in the hexa-fluorosilicate moiety is the main driving force for the order-disorder phasetransition. The dotted pink lines represent the strong intermolecular hydro-gen bonding interactions. H atoms are omitted for clarity.

    Figure 3. Detailed structural changes for the order-disorder transformation ofthe wheel-like motion in 1. H atoms are excluded for clarity.

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  • this conformation is 111.398. However in LTP, the twofold axiswithin the dimeric (Betaine-H-Betaine)+ cation disappears andthe betaine moieties emerge with two slightly different con-formations (labelled by different colours, Figure 4). Meanwhile,the bond angles of C1-N1-C3 and C6-N2-C9 in these two con-formations change to 111.938 and 110.918, respectively (Fig-ure S6, Supporting Information). This result means that onepart of the betaine moieties almost preserves the initial state,while another one undergoes a small torsion. This conforma-tional change of the betaine moieties not only satisfies thesymmetry breaking for the structural phase transition, but also

    affords a synergistic contribution to drive the phase transitionof 1.

    Meanwhile, we compare the structure of 1 with similar hex-afluorophosphate-drived phase transition materials.[7g–k] Al-though the hexafluorophosphate moieties exhibit order-dis-order transformation, none of them act as in-plane rotor as thatof hexafluorosilicate moiety in 1. The hexafluorophosphatemoieties in the reported phase transition materials are in amore wide-open space and have more freedom to display dis-order, but are not confined in a special direction. In compar-ison, the hexafluorosilicate moiety in 1 is located in the cavityformed by cations. The cavity limits the movement of polar Fatoms in the direction of the rotational axis. As shown in Fig-ure 4, in RTP, the size of the cavity in the direction of the rota-tional axis is 4.199 �, this value is close to the polar F�Si-Fbond length (3.332 �, Figure S7, Supporting Information) andwill limit the movement of polar F atoms. While the size of thecavity in the direction of the equatorial plane is 6.089 �, andthe equatorial F atoms (with F�Si-F bond length of 3.373 �, Fig-ure S7, Supporting Information) have enough freedom to ro-tate and thus the hexafluorosilicate moiety acts as an in-planerotor. On cooling, the size of the cavity cavity in the direction ofthe rotational axis almost remain the same with value of4.203 �. However, the size of the cavity shrinks to 6.089 � inthe directions of the equatorial plane. This decrease (�0.0743 �) enhances the freezing of the in-plane rotation.

    For further analysis of the dynamic motion in 1, potentialenergies for the wheel-like motion of the hexafluorosilicatemoiety were calculated by using the RHF/6-31(d) basis se-t.[4a, c, e, 15] This theoretical computation was based on the fixedatomic coordinates obtained from the crystal structure at100 K, and the calculation model is shown in Figure S5 (seeSupporting Information). The uniaxial rotation of the hexa-fluorosilicate group is restricted by the steric hindrance of theeight nearest-neighboring betaine moieties which were in-cluded in the calculation unit. Single point energy for thewheel-like motion of the molecular rotor was plotted againstthe rotation angle (f), which showed a 908 period symmetricalpotential energy curve (Figure 5). The initial atomic coordinatesobtained from the crystal structure at 100 K correspond to thefirst potential energy minimum at f= 0, whose relative energywas defined as zero. The potential energy minima appeared atf= 08, 908, 1808 and 2708, and the maxima of potential energyat f= 508, 1408, 2308 and 3208. The potential energy barrier forthe wheel-like motion of the hexafluorosilicate moiety is quitesmall, with DE � 30 KJmol�1, indicating that the order-disorderstructural transformation in 1 might be very gentle. This resultagrees with the second-order feature of the phase transition in1. With the temperature increasing, the thermal-induced atom-ic vibration enhances, which gradually decreases the potentialenergy barrier for the wheel-like motion. The relative smallmagnitude of DE barrier far less than 100 KJmol�1 means thatthe rotations of the equatorial F�Si bonds should be easily acti-vated at RTP. Such a uniaxial wheel-like rotation was frozen dur-ing the structural phase transition around 250 K when loweringthe temperature. Thus, it can be deduced that dynamic

    Figure 4. Crystal packings of 1 at RTP and LTP. The different conformations ofthe betaine moieties are depicted with different colours. The conformationalchanges afford a synergistic contribution to drive the phase transition of 1. Hatoms are omitted for clarity.

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  • changes in the anion from rotating to static state makes a sig-nificant contribution to the phase transition in 1.

    Usually, phase transition is accompanied by an anomaly ofphysical property (e. g. dielectric constant, e’) at Tc. The highly-disordered state induced by molecular motions would corre-spond to the high dielectric state. During the phase transition,molecular motions are frozen on cooling and cause a decreasein e’. Therefore, temperature-dependent e’ would provide rele-vant information on dynamics of phase transitions.[2c, 4c, 5, 13c, 16]

    Here, variable-temperature dielectric spectroscopy of singlecrystals of 1 was measured at a frequency of 100 KHz (Figure 6).

    The crystal faces are selected in accordance with the structurein the RTP. A strong crystal axis-dependence of e’ in 1 is found.For compound 1, the wheel-like motion at room temperature is

    confined in the equatorial plane (ab-plane), therefore in the di-rections parallel to the equatorial plane (e. g. // b), e’ is large (�10.9). However, in the directions parallel to rotational axis (i. e.// c), the F�Si-F bonds are fixed and e’ is relatively small (�10.0). Upon cooling, obvious anomaly (De’ � 0.9) is observedin the directions parallel to the equatorial plane (e. g. // b)around Tc, because the the wheel-like motion is frozen. In con-trast, very small dielectric anomaly (De’ � 0.1) is recorded atthe whole temperature range in the direction of the fixed rota-tional axis (i. e. // c).Therefore, distinctive order-disorder trans-formation of the wheel-like motion gives rise to the anisotropicand switchable dielectric constants in 1.

    Conclusions

    In summary, an order-disorder phase transition is found in ahexafluorosilicate-based crystal, bis(betainium) hexa-fluorosilicate bis(betaine). At room temperature, the hexa-fluorosilicate moiety behaves like a in-plane rotor and displaysa distinctive uniaxial wheel-like rotation. Upon cooling, thefreeze of the wheel-like motion gives rise to the second-ordersolid-state phase transition in 1. Variable-temperature single-crystal X-ray diffractions, dielectric spectroscopy, thermal meas-urements and theoretical computation confirm that dynamicchanges in the crystalline rotor dominate the phase transitionbehaviour. This investigation will contribute to a deeper under-standing of the order-disorder phase transition and the switch-able dielectric constants.

    Supporting information

    Experimental Section, Figure S1-S7, Table S1 and X-ray crystallo-graphic information files of 1 in different phases, CCDC refer-ence numbers 1449144 and 1449145.

    Acknowledgements

    This work was supported by NSFC (21525104, 91422301,21373220, 51402296, 21571178, 51502288, 51502290 and21301172), the NSF for Distinguished Young Scholars of FujianProvince (2014 J06015 and 2016 J06012), the NSF of Fujian Prov-ince (2014 J01067, 2014 J05068 and 2015 J05040), Youth In-novation Promotion of CAS (2014262, 2015240 and 2016274),and the supports from “Chunmiao Projects” of Haixi Institute ofChinese Academy of Sciences (CMZX-2013-002 and CMZX-2014-003). Z.S. and S.Z. thank the supports from the “Team HundredTalents Plan” of Haixi Institute of Chinese Academy of Sciences.We acknowledge the Supercomputing Center of CNIC for provid-ing the computer resources.

    Keywords: Anisotropic and switchable dielectric constants ·hexafluorosilicate anion · molecular dynamics · phasetransitions solid-state structures

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    Figure 5. Potential energy curve for the wheel-like motion of the hexa-fluorosilicate moiety. The relative small magnitude of DE barrier means thatthe wheel-like motion of the hexafluorosilicate moiety should be easily acti-vated at RTP.

    Figure 6. Anisotropic and switchable dielectric constants of 1.

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    Submitted: September 7, 2016

    Accepted: September 27, 2016

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