In this work, a new model for porothermoelastic waves under a fractional time derivative and
two time delays is utilized to study temperature increments, stress and the displacement …

The purpose of this study is to provide a method to investigate the effects of thermal
relaxation times in a poroelastic material by using the finite element method. The …

Fractional derivative is a widely accepted theory to describe the physical phenomena and
the processes with memory effects which is defined in the form of convolution-type integrals …

This article highlights on the study of coupled plasma, thermal and elastic waves within an
orthotropic infinite semiconducting medium in context of photothermal transport process …

Due to the shortcomings of power law distributions in the heat transfer laws of fractional
calculus, some other forms of derivatives with few other kernel functions have been …

This article presents a refined two-temperature multi-phase-lags thermoelasticity theory for
the thermomechanical response of microbeams. The modified couple stress theory has …

In the present work, the nonlocal integral constitutive laws for application to nano-beams,
are investigated in a general setting. Evidence of boundary effects are enlightened by …

Enlightened by the Caputo fractional derivative, the present study deals with a novel
mathematical model of generalized thermoelasticity to investigate the transient phenomena …

In the present analysis, the bio-heat equation has been studied in the context of memory
responses which is defined in the form of convolution having kernels as power functions …

Modeling and understanding heat transport and temperature variations within biological
tissues and body organs are key issues in medical thermal therapeutic applications, such as …