1983
DOI: 10.1103/physrevlett.51.844
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Low-Frequency Dielectric Loss of Triglycine Sulfate

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1984
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Cited by 7 publications
(5 citation statements)
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“…Despite the fact that, due to the low losses of the material, the data points reveal large uncertainties at radio frequencies, a power-law behavior, namely e2us is obeyed over six decades in frequency. Any description of these data in terms of a distribution of relaxation times needs a distribution function g (7) covering at least 20 decades. The inset shows the frequency dependent data for x = 0.33 at audio frequencies.…”
Section: Resultsmentioning
confidence: 99%
“…Despite the fact that, due to the low losses of the material, the data points reveal large uncertainties at radio frequencies, a power-law behavior, namely e2us is obeyed over six decades in frequency. Any description of these data in terms of a distribution of relaxation times needs a distribution function g (7) covering at least 20 decades. The inset shows the frequency dependent data for x = 0.33 at audio frequencies.…”
Section: Resultsmentioning
confidence: 99%
“…At room temperature, the STO crystal is cubic and optically isotropic without birefringence. [ 40,41 ] With a static strain applied, the anisotropic lattice deformation can drive the STO from centrosymmetric to non‐centrosymmetric and then bring a static birefringence. [ 40–42 ] Here, the coherent phonons are created by ultrafast laser pumping, and such strain wave could induce transient lattice deformation as well as its birefringence.…”
Section: Resultsmentioning
confidence: 99%
“…[ 40,41 ] With a static strain applied, the anisotropic lattice deformation can drive the STO from centrosymmetric to non‐centrosymmetric and then bring a static birefringence. [ 40–42 ] Here, the coherent phonons are created by ultrafast laser pumping, and such strain wave could induce transient lattice deformation as well as its birefringence. [ 18 ] To explore this issue, the time‐resolved polarization rotation angle measurement (TR‐Δ θ R ) is employed as schematically shown in Figure 3d.…”
Section: Resultsmentioning
confidence: 99%
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“…It is important to know whether the freezing of 'spins' or clusters of spins into a random orientation is a local nonequilibrium dynamic process or a real equilibrium phase transition with an infinite correlation length below a well-defined critical temperature. The first report of the formation of a dipolar glass in hydrogen-bonded ferroelectrics was by Courtens [4,5]; the phase diagram of the glass formation and other aspects were discussed in detail by Courtens [6]. Among the important and established findings on RADP are: (i) the motion of NH + 4 freezes in the glassy phase at temperatures much higher than the freezing temperature of the proton system in the O-H• • •O network and the ammonium ion dynamics has no direct relation to glass formation [7,8]; (ii) the pressure dependence of the dynamic glass transition temperature, T m , of RADP(x = 0.5) by Samara [9] led to the important finding that dT m /dP is finite as T m → 0, which revealed the nonequilibrium nature of the glass transition in RADP.…”
Section: Introductionmentioning
confidence: 99%