Pages that link to "Item:Q1651316"
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The following pages link to Numerical method for solving the time-fractional dual-phase-lagging heat conduction equation with the temperature-jump boundary condition (Q1651316):
Displaying 15 items.
- Numerical solution of FSPL heat conduction equation for analysis of thermal propagation (Q668570) (← links)
- Analytical and numerical analysis of time fractional dual-phase-lag heat conduction during short-pulse laser heating (Q827083) (← links)
- A Lagrange-quadratic spline optimal collocation method for the time tempered fractional diffusion equation (Q1998346) (← links)
- Accurate numerical scheme for solving fractional diffusion-wave two-step model for nanoscale heat conduction (Q2088850) (← links)
- Numerical approach for modeling fractional heat conduction in porous medium with the generalized Cattaneo model (Q2240279) (← links)
- Numerical schemes for solving the time-fractional dual-phase-lagging heat conduction model in a double-layered nanoscale thin film (Q2291889) (← links)
- Fractional parabolic two-step model and its accurate numerical scheme for nanoscale heat conduction (Q2309278) (← links)
- A novel SPH method for the solution of dual-phase-lag model with temperature-jump boundary condition in nanoscale (Q2337533) (← 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)
- A Numerical-Analytical Method for Time-Fractional Dual-Phase-Lag Models of Heat Transfer (Q5077118) (← links)
- Efficient and accurate spectral method for the time‐fractional dual‐phase‐lag heat transfer model and its parameter estimation (Q5120757) (← links)
- A Fractional-Order Alternative for Phase-Lagging Equation (Q6167461) (← links)
- Numerical Algorithm with Fourth-Order Spatial Accuracy for Solving the TimeFractional Dual-Phase-Lagging Nanoscale Heat Conduction Equation (Q6191778) (← links)
- A fractional-order equation and its finite difference scheme for approximating a delay equation (Q6494726) (← links)
- The sine and cosine diffusive representations for the Caputo fractional derivative (Q6593415) (← links)
