2015
DOI: 10.1016/j.pce.2014.10.006
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An experiment on temperature variations in sandstone during biaxial loading

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Cited by 23 publications
(10 citation statements)
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“…In our experiment, diffuse wave frequencies range from 300 kHz to 900 kHz, the associated wavelengths are equivalent to the mesoscopic scale of brittle rocks (grain size), leading to strong multiple scattering at grain boundaries. With the applied forces, the opening and closing of grain boundaries and grain contacts emit thermal infrared radiations (Chen et al, ; Wu et al, ). In other words, velocity and infrared radiation depend on microcracks opening/closing induced by stress.…”
Section: Discussionmentioning
confidence: 99%
“…In our experiment, diffuse wave frequencies range from 300 kHz to 900 kHz, the associated wavelengths are equivalent to the mesoscopic scale of brittle rocks (grain size), leading to strong multiple scattering at grain boundaries. With the applied forces, the opening and closing of grain boundaries and grain contacts emit thermal infrared radiations (Chen et al, ; Wu et al, ). In other words, velocity and infrared radiation depend on microcracks opening/closing induced by stress.…”
Section: Discussionmentioning
confidence: 99%
“…During the experiment, the TIR from the rock surface is affected by the atmosphere, the sun, and stress, etc. In terms of frequency, there are three main, significant components [17][18][19]: (1) high frequency: the frequency of TIR changes in this component is larger than that of the stress, which is mainly related to the fluctuant change of the environment and the instrumental noise; (2) middle frequency: the frequency of TIR changes is consistent with that of the stress, which indicates that the TIR changes are induced by stress; (3) low frequency: the frequency of TIR changes is smaller than that of the stress, and the TIR changes are mainly in response to the continuous and slow changes in the environment in a relatively long period [53,54]. Considering the above frequency characteristics, the ∆AIRT signals during rock loading can be divided into three components, as shown in Equation 5:…”
Section: Wavelet Analysismentioning
confidence: 98%
“…where ∆T is the temperature change (K), ∆σ is the change in the sum of the principal stress (MPa), α is the thermal expansion coefficient for solid material ( • C −1 ), ρ is the density (kg/m 3 ), C p is the specific heat capacity (J/kg• • C), and T is the absolute temperature of a unit object (K). According to the literature [47,54], the values of thermal parameters for sandstone are as follows: α = 7.8 × 10 −6 • C −1 , ρ = 2230 kg/m 3 , and C p = 710 J/kg• • C. Those for granite are: α = 7.5 × 10 −6 • C −1 , ρ = 2640 kg/m 3 , and C p = 820 J/kg• • C. According to Equation (6), when the initial temperature of the granite was 20.3 • C, and the main stress variation was 60 MPa, the temperature increase can be calculated as 0.061 K. For sandstone, when the main stress variation was 35 Mpa, the temperature increased by 0.051 K. The increasing rate of ∆AIRT mid for sandstone is higher than that for granite. Figures 4a and 6a show that the amplitude of ambient temperature change was about 0.2 K, and that the amplitude of ∆AIRT mid was only 15-40% of the ambient temperature.…”
Section: The Relationship Between the Change In The Tir And Stressmentioning
confidence: 99%
“…Chen et al . [] analyzed the principal stress‐strain variation and temperature response in detail based on thermodynamics, elastic strain theory, and experiments on both ideal material and rock. Their results imply that temperature change is only related to the volume strain variation and that pure shear deformation does not contribute to temperature variation.…”
Section: Theoretical Backgroundmentioning
confidence: 99%
“…Consequently, the temperature response properties associated with stress changes in rocks are key to improving understanding of temperature anomalies. Some theoretical and experimental studies have been conducted on the thermoelastic response of rocks and the thermodynamics of minerals [Waldbaum, 1971;Richter and Simmons, 1974;Wong and Brace, 1979;McTigue, 1986;Wong et al, 1987;Wong et al, 1988;Stixrude and Lithgow-Bertelloni, 2005;Ma et al, 2007;Mosenfelder et al, 2007;Chen et al, 2009;Ma et al, 2012;Chen et al, 2015]; however, it is still very difficult to carry out experiments under adiabatic conditions because there must be heat exchange when the loading/ unloading system is open to the air.…”
Section: Introductionmentioning
confidence: 99%