The accuracy of the classical heat conduction model, known as Fourier's law, is highly
questioned, dealing with the micro-and nanosystems and biological tissues. In other words …

Heat conduction in crystalline materials occurs primarily due to propagating vibrational
waves, quantized as phonons. At submicron scales, the phonon mean free paths are often …

Boltzmann transport equation (BTE) is an ideal tool to describe the multiscale phonon
transport phenomena, which are critical to applications like microelectronics cooling …

Understanding thermal transport at the submicron scale is crucial for engineering
applications, especially in the thermal management of electronics and tailoring the thermal …

The study of heat transport in micro/nanoscale structures due to their application, especially
in Nanoelectronics, is a matter of interest. In other words, the precise simulation of the …

This study proposes a framework to determine the investment plan to strengthen a railway
system which is subject to earthquake hazard. The proposed framework includes four …

Broad-based interest in microscale heat transport in novel materials, engineered phononic
materials, metamaterials, and their relevant systems has created significant demand for …

It is commonly believed that the significant energy saving advantages are belonged to the
logic circuits which operate at low temperature as less energy is needed for cooling them to …

Abstract The Time Dependent Boltzmann equation (TDBE) is a very efficient description of a
vast variety of strongly out-of-equilibrium dynamics which are becoming increasingly critical …

In this study, a time fractional dual-phase-lag model with temperature jump boundary
condition as a choice for the Fourier's law replacement in thermal modeling of transistors, is …