首页/数据集/Data for: The treatment of the Neumann boundary conditions for a new numerical approach to the solution of PDEs with optimal accuracy on irregular domains and Cartesian meshes.

Data for: The treatment of the Neumann boundary conditions for a new numerical approach to the solution of PDEs with optimal accuracy on irregular domains and Cartesian meshes.

Mendeley Data2021-04-26 更新2026-04-09 收录

微分方程数值解

Neumann边界条件处理

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Addition to the paper

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创建时间：

2021-04-26

微分方程数值解

三维格林函数应用

This paper deals with the analysis of hyperbolic-parabolic systems with a focus on the Volter-Gursat equation and the application of Green's function in three-dimensional spaces. We explore the mathem

NIAID Data Ecosystem50

Embedded Trefftz Trace DG Methods for PDEs on unfitted Surfaces

微分方程数值解

非拟合网格方法

Master's thesis document "Embedded Trefftz Trace DG Methods for PDEs on unfitted Surfaces" of Erik Schlesinger (examiner and co-examiner: Christoph Lehrenfeld & Paul Stocker) (2023-04-04).

GRO.data2023-01-01 更新40

Short Implementation of Adaptive Conforming, Nonconforming, Mixed, and Discontinuous Galerkin FEM's

有限元计算

微分方程数值解

This software, written for Matlab, contains four different finite element methods to solve the Poisson model problem on a two-dimensional L-shaped domain with homogeneous Dirichlet boundary conditions

bonndata2024-07-31 更新20

NUMERICAL SOLUTION OF THE HEAT EQUATION USING THE MESH METHOD ON A RECTANGULAR AREA

微分方程数值解

土壤热传导模拟

In this article presents an algorithm for the numerical solution heat equations using the mesh method on a rectangular area and a program in the Delphi-7 language is created based on this algorithm.

Zenodo2026-04-10 更新40

Coagulation Transport Equation with v(x)= (1 - x)(1 + x^1.5) and c<1.

颗粒凝聚动力学

微分方程数值解

Coagulation Transport Equation with v(x)= (1 - x)(1 + x^1.5) and c<1.

DataCite Commons2026-01-29 更新30