Novita Deassy I, Boolchand P, Malki M, Micoulaut Matthieu
Department of Electrical and Computer Engineering, University of Cincinnati, Cincinnati, OH 45221-0030, USA.
J Phys Condens Matter. 2009 May 20;21(20):205106. doi: 10.1088/0953-8984/21/20/205106. Epub 2009 Apr 21.
Raman scattering, IR reflectance and modulated-DSC measurements are performed on specifically prepared dry (AgI)(x)(AgPO(3))(1-x) glasses over a wide range of compositions 0%<x<60%. A reversibility window is observed in the 9.5%<x<37.8% range, which fixes the elastically rigid but unstressed regime also known as the intermediate phase. Glass compositions at x<9.5% are stressed-rigid, while those at x>37.8% are elastically flexible. Raman optical elasticity power laws, trends in the nature of the glass transition endotherms, corroborate the three elastic phase assignments. Ionic conductivities reveal a step-like increase when glasses become stress-free at x>x(c)(1) = 9.5% and a logarithmic increase in conductivity (σ∼(x-x(c)(2))(μ)) once they become flexible at x>x(c)(2) = 37.8% with a power law μ = 1.78. The power law is consistent with percolation of 3D filamentary conduction pathways. Traces of water doping lower T(g) and narrow the reversibility window, and can also completely collapse it. Ideas on network flexibility promoting ion conduction are in harmony with the unified approach of Ingram et al (2008 J. Phys. Chem. B 112 859), who have emphasized the similarity of process compliance or elasticity relating to ion transport and structural relaxation in decoupled systems. Boson mode frequency and scattering strength display thresholds that coincide with the two elastic phase boundaries. In particular, the scattering strength of the boson mode increases almost linearly with glass composition x, with a slope that tracks the floppy mode fraction as a function of mean coordination number r predicted by mean-field rigidity theory. These data suggest that the excess low frequency vibrations contributing to the boson mode in flexible glasses come largely from floppy modes.
对特定制备的干燥(AgI)(x)(AgPO(3))(1 - x)玻璃在0%<x<60%的广泛组成范围内进行了拉曼散射、红外反射率和调制差示扫描量热法测量。在9.5%<x<37.8%范围内观察到一个可逆窗口,该窗口确定了弹性刚性但无应力的区域,也称为中间相。x<9.5%的玻璃组成是应力刚性的,而x>37.8%的玻璃组成是弹性柔性的。拉曼光学弹性幂律、玻璃化转变吸热性质的趋势,证实了三种弹性相的归属。离子电导率显示,当玻璃在x>x(c)(1)=9.5%时变为无应力状态时,电导率呈阶梯状增加,而当它们在x>x(c)(2)=37.8%时变为柔性状态时,电导率呈对数增加(σ∼(x - x(c)(2))(μ)),幂律指数μ = 1.78。该幂律与三维丝状传导路径的渗流一致。微量水掺杂会降低玻璃化转变温度并使可逆窗口变窄,甚至可能使其完全消失。关于网络柔性促进离子传导的观点与Ingram等人(2008年《物理化学杂志B》112 859)的统一方法一致,他们强调了与离子传输和去耦系统中结构弛豫相关的过程顺应性或弹性的相似性。玻色子模式频率和散射强度显示出与两个弹性相边界重合的阈值。特别是,玻色子模式的散射强度几乎随玻璃组成x线性增加,其斜率跟踪由平均场刚性理论预测的作为平均配位数r的函数的软模式分数。这些数据表明,柔性玻璃中对玻色子模式有贡献的过量低频振动主要来自软模式。