Solution of Hyperbolic Heat-Conduction Equation with Relaxation Time of High-Speed Thermal Wave

スポンサーリンク

概要

• 論文の詳細を見る

• A hyperbolic heat-conduction equation is solved for a solid of finite length at low temperatures using the Laplace transformation with the Fourier series under thermal insulation. As a result, the solution expressed with respect to both relaxation time of a high-speed thermal wave and thermal diffusivity of the solid is compared with that derived from a conventional parabolic heat-conduction equation at high temperatures.

• 社団法人応用物理学会の論文
• 1994-03-15

著者

• ETORI Kanji

  Department of Applied Physics, Faculty of Engineering

関連論文

• New Estimation on specific Heat of Superfluid Helium by Roto-Growth Model and Its Gravitational Effect in Rotating System
• Simulation of Brownian Motion Affected by Gaussian Force in Gravitational Field
• Remarks on Shifts of Thermal Diffusivity of a Solid by Finite Width of Heat Pulse
• Remarks on Solutions of Diffusion Equation Including Gravitational Field
• Analysis on Gravitational Effect o Nonlinear Diffusion System of Vapor Molecules in A Heat Pipe
• Solution of Hyperbolic Heat-Conduction Equation with Relaxation Time of High-Speed Thermal Wave
• Thermostatistical Estimations of Vapor-State Molecules affected by Gravity in a Heat Pipe
• Temperature Correlation in Hyperbolic Heat Conduction with Random Heat-Generation Source
• Solutions of Modified Heat Equation by Electric Analogy

スポンサーリンク