A numerical solution of a non-classical Stefan problem with space-dependent thermal conductivity, variable latent heat and Robin boundary condition | SpringerLink
Explaining the Finite Difference Method and Heat Transfer | System Analysis Blog | Cadence
Explaining the Finite Difference Method and Heat Transfer | System Analysis Blog | Cadence
A novel space–time generalized FDM for dynamic coupled thermoelasticity problems in heterogeneous plates | SpringerLink
PDF) Finite-Difference Approximations to the Heat Equation
Understanding and design of metallic alloys guided by phase-field simulations | npj Computational Materials
A comparison between the approximate numerical solution using FDM and... | Download Scientific Diagram
Analysis and numerical methods for the Riesz space distributed-order advection-diffusion equation with time delay | SpringerLink
PDF) Numerical Simulation by FDM of Unsteady Heat Transfer in Cylindrical Coordinates
Dirichlet absorbing boundary conditions for classical and peridynamic diffusion-type models | Computational Mechanics
The 1D diffusion equation
The Implicit Backward Time Centered Space (BTCS) Difference Equation for the Heat Equation — Numerical Analysis
Introduction to Mathematical Modeling and Computation
1 Two-dimensional heat equation with FD - USC Geodynamics
Implicit Finite-Difference Method for Solving Transient Heat Conduction Problems | SpringerLink
Explaining the Finite Difference Method and Heat Transfer | System Analysis Blog | Cadence
A comparison between the approximate numerical solution using FDM and... | Download Scientific Diagram
mechanical engineering - Modeling Transient Heat Transfer between two 1-D materials - Engineering Stack Exchange
Implicit Finite-Difference Method for Solving Transient Heat Conduction Problems | SpringerLink
A novel space–time generalized FDM for dynamic coupled thermoelasticity problems in heterogeneous plates | SpringerLink
1 Finite difference example: 1D explicit heat equation - USC ...
From a microscopic inertial active matter model to the Schrödinger equation | Nature Communications
1 Finite difference example: 1D implicit heat equation - USC ...
The 1D diffusion equation
