Photo-thermal-elastic interactions in an unbounded semiconductor media containing a cylindrical hole under a hyperbolic two-temperature are investigated using the coupled theory of thermo-elasticity and plasma waves. A new hyperbolic two-temperature model is used to study this problem. The internal surface of the cylindrical cavity is loaded by exponentially decaying pulse boundary heat flux and traction free. The Laplace transform technique are presented to obtain the exact solutions of this problem in the transformed domains by the eigenvalue approach. The inverse of Laplace transforms was numerically carried. The results show that the analytical solutions can overcome the mathematical problems to analyzes this problem. According to the numerical outcomes, the hyperbolic two-temperature thermoelastic theory offers finite velocity of the mechanical waves and thermal waves propagations.

使用热弹性和等离子体波的耦合理论研究了在双曲双温度下包含圆柱形孔的无界半导体介质中的光热弹性相互作用。一个新的双曲双温度模型用于研究此问题。圆柱形空腔的内表面通过脉冲边界热通量的指数衰减和无牵引力加载。提出了拉普拉斯变换技术，以通过特征值方法在变换后的域中获得此问题的精确解。拉普拉斯变换的逆被数值化。结果表明，解析解可以克服数学问题来分析该问题。根据数值结果，