Pages that link to "Item:Q1348199"
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The following pages link to Well-posedness of dual-phase-lagging heat conduction equation: Higher dimensions (Q1348199):
Displaying 17 items.
- Numerical solution of dual-phase-lagging heat conduction model for analyzing overshooting phenomenon (Q273382) (← links)
- Two exact solutions of the DPL non-Fourier heat conduction equation with special conditions (Q361955) (← links)
- Some solutions for a family of exact phase-lag heat conduction problems (Q366739) (← links)
- A stable three-level finite difference scheme for solving the parabolic two-step model in a 3D micro-sphere heated by ultrashort-pulsed lasers (Q557723) (← links)
- From Boltzmann transport equation to single-phase-lagging heat conduction (Q1001043) (← links)
- Unconditional stability of a numerical method for the dual-phase-lag equation (Q1992376) (← links)
- On the time differential dual-phase-lag thermoelastic model (Q2014544) (← links)
- Qualitative properties of solutions in the time differential dual-phase-lag model of heat conduction (Q2294180) (← links)
- Equivalence between dual-phase-lagging and two-phase-system heat conduction processes (Q2427654) (← links)
- A note on stability in three-phase-lag heat conduction (Q2470707) (← links)
- Rational design of thermoelastic damping in microresonators with phase-lagging heat conduction law (Q2690001) (← links)
- A high order accurate numerical method for solving two‐dimensional dual‐phase‐lagging equation with temperature jump boundary condition in nanoheat conduction (Q3459238) (← links)
- Spatial behaviour of solutions of the dual‐phase‐lag heat equation (Q4651557) (← links)
- Two-dimensional heat conduction in a rigid thermal conductor within the dual-phase-lag model by one-sided Fourier transform (Q5046755) (← links)
- On high-order approximations for describing the lagging behavior of heat conduction (Q5244329) (← links)
- Existence and uniqueness of a weak solution to fractional single-phase-lag heat equation (Q6073820) (← links)
- Numerical Algorithm with Fourth-Order Spatial Accuracy for Solving the TimeFractional Dual-Phase-Lagging Nanoscale Heat Conduction Equation (Q6191778) (← links)
