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6 votes
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Are there well-known methods for navigating on kd-trees?

When you have a mesh, there are many well-known methods to navigate it, as for example using a half-edge data structure, that allows easy circulation around faces and vertices. Are there similar ...
allo's user avatar
  • 617
5 votes
1 answer
574 views

Finite volume a posteriori error estimation

I'm wondering what alternatives there are to a grid convergence study to judge solution accuracy for a given grid resolution when doing steady-state RANS simulations on an automatically generated ...
akid's user avatar
  • 729
4 votes
0 answers
488 views

Why wall shear stress calculated from LBM directly and the one calculated based on velocity profile are so different in some cases?

First of all, I hope you accept my apologizes if my question seems off topic here. But, I asked this question in ParaView forum and after a week still I did not receive any response yet, so I'm ...
Mithridates the Great's user avatar
3 votes
0 answers
53 views

Datasets for inverse heat transfer problems

I was wondering if there is an available, real-life known inverse heat transfer problem dataset to benchmark oneselfs algorithm, as in MNIST for deep learning. Talking about... (well in this case I ...
Aner's user avatar
  • 191
3 votes
0 answers
108 views

Correct approach for thermal finite element simulation of layered assembly

I would like to optimise the heat transfer on a PCB. Several dies are on the top and cooling air is going through the fins in heat sink on the bottom. The assembly consists of several layers like ...
Ken Grimes's user avatar
2 votes
0 answers
114 views

Efficient heat diffusion implementation with varying coefficients

I have the following heat diffusion equation: \begin{alignat}{3} \partial_t u(t, \vec{x}) &= g(\vec{x})\Delta u(t,\vec{x}), &\quad& \vec{x} \in\Omega, \, t\in(0,\infty],\\ \partial_n u(t,\...
lightxbulb's user avatar
  • 2,892
2 votes
0 answers
113 views

Conceptual doubt regarding 2D conjugate heat transfer modelling (COMSOL and Mathemtica)

I have been dealing with some conceptual flaws in my understanding of modelling, which I will elaborate herein. I am modelling conjugate heat transfer of a reciprocating fluid, which flows with ...
Avrana's user avatar
  • 41
2 votes
0 answers
80 views

Centered finite volume scheme for an advective term on an unstructured/irregular/non-uniform grid

Consider the continuity equation $$\frac{\partial u}{\partial t} + \frac{\partial \Phi}{\partial x} = 0$$ $$\Phi = au + b\frac{\partial u}{\partial x}$$ Suppose I want to solve the above using ...
nicholaswogan's user avatar
2 votes
0 answers
92 views

How to accelerate the computing of implicit finite difference method for heat conduction between two solids

Edit on May 3rd: I have found the problem. Because the difference of between $k_1$ and $k_2$ is huge, a very small time step need to be chosen so that the right green part can "feel" the ...
Kai Jiao's user avatar
2 votes
0 answers
294 views

Rosenthal equation for multi track

Rosenthal's equation lets one calculate the temperature profile of a moving point heat source analytically for thin and thick plates. For simplicity I use the equation for thick plates defined as: $$T-...
vydesaster's user avatar
2 votes
0 answers
161 views

scalable parallel mesh/amr on unstructured grid

I am trying to code a scalable parallel AMR for unstructured grid. There seems to be three approaches for this a) Store some global grid info on each processor and partition with parmetis (The ...
danny's user avatar
  • 233
2 votes
0 answers
36 views

Choosing suitable polynomial degree based on information in advection stencil

I'm working on a finite volume advection scheme for unstructured meshes which uses a multidimensional polynomial weighted least squares fit for interpolating from cell centres onto faces. In 2D, the ...
hertzsprung's user avatar
1 vote
1 answer
256 views

Coupled Partial Differential Equations

I'm trying to solve the following system of coupled differential equations, the two-temperature model for $e$ = electrons and $l$ = lattice. $$ \rho_{e}C_{p,e}\frac{\partial T_{e}}{\partial t} = k_{e}\...
clope99's user avatar
  • 11
1 vote
0 answers
50 views

How can I apply a mixed boundary condition to a multi-material heat transfer problem using Crank-Nicolson?

I am working on a mixed material model for a melting material and need to enforce both a Dirichlet and Neumann type condition at the interface. Subject to an external surface heat flux at the top of ...
ZebraEagle's user avatar
1 vote
0 answers
115 views

Accuracy of the Crank-Nicolson method for non-linear, inhomogeneous heat equation

I am currently coding a solution to the following PDE: $\frac{\partial T }{\partial t} =\frac{\partial}{\partial \theta}(A(\theta ,\phi )\frac{\partial T }{\partial \theta}) +\frac{\partial }{\partial ...
mathbruh67's user avatar
1 vote
0 answers
64 views

Anisotropic lines identification algorithm

I am implementing an algorithm to identify the anisotropic lines in an unstructured mesh. This is done in the framework of an Agglomeration algorithm for Non-Structured multigrid applied to FV ...
albiremo's user avatar
  • 410
1 vote
0 answers
43 views

Simultaneously partition all mesh elements (nodes, edges and cells) among processors

The numerical method that I'm implementing stores various fields in various elements of an unstructured triangular mesh. Data may be stored in cells, nodes and even edges of the mesh. For a parallel ...
uranix's user avatar
  • 165
1 vote
0 answers
194 views

Interpolation of a Concave Mesh

I would like to have an algorithm that interpolates the values attached to nodes in a concave mesh mesh. To be me precise, assume we have a point cloud P (e.g. in 3 dimensions) and a list of edges E ...
ls.'s user avatar
  • 119
1 vote
0 answers
61 views

Stress visualization for structured and unstrcutured mesh

I put together a FEM solver to do some structural analysis. At the moment I am trying to add stress visualization feature to my code. The post-processing is done with Paraview and the results with ...
Dude's user avatar
  • 600
1 vote
0 answers
456 views

Incorporating radiation boundary condition at the edge in finite difference

I am trying to solve the 2-d heat equation on a rectangle using finite difference method. I am confused as to how to incorporate non linear radiation boundary condition at the edge. $-k\frac{\partial ...
Nitin's user avatar
  • 19
1 vote
0 answers
68 views

Combining fluid flow solver based on lattice Boltzmann method with a mechanical deformation solver based on finite element method

I'm thinking to couple my fluid flow solver based on lattice Boltzmann method with a mechanical deformation solver based on finite element method to take account for solid deformation in my models. In ...
GGG's user avatar
  • 173
1 vote
0 answers
69 views

Efficient initial identification of solid or liquid domains for a block structured Cartesian grid generation system

INTRO Within the last 5 days I was able to generate a block structured Cartesian grid generation system with a combination of Fortran,C++ and Python. I am running intersection tests of the ...
SYN's user avatar
  • 11
1 vote
0 answers
953 views

Methods and tools to solve the two-temperature model (TTM)

I would like to model heat diffusion at the gold / water interface after excitation of the metal surface by an ultrafast laser pulse (ca. 80 fs). An appropriate model to start with would be the "two ...
François's user avatar
1 vote
0 answers
212 views

BTCS-like method for heat conduction in unstructured triangular grid

I want to write a simple simulation for heat conduction in a unstructured triangular mesh. I already made it work for a structured rectangular grid with the ADI method, but now I need more complex ...
Hendrik410's user avatar
0 votes
0 answers
45 views

Fastest way to check if mesh is structured?

What is the fastest and most efficient way of checking if a mesh is structured?
Ponyboy Curtis's user avatar
0 votes
0 answers
128 views

Heat Equation for fast source with FiPy

I'm trying to solve the following differential equation with FiPy, basically laser irradiation on a surface $$ \rho_{s}C_{p,s}\frac{\partial T}{\partial t} = k_{s}\frac{\partial^{2}T}{\partial x^{2}} +...
clope99's user avatar
  • 11
0 votes
0 answers
38 views

Thermo Hydraulic Mechanical modeling of energy wall slab in Comsol multiphysics

I am currently working on a complex simulation project involving an energy wall slab, and I need assistance in accurately modeling and validating it using COMSOL Multiphysics. Here are the details of ...
Hizbullah's user avatar
0 votes
0 answers
50 views

Finding neighboring cells using Gmsh API

I am creating a simple mesh on a square domain, $[-5,5]\times[-5,5]$ using the following .geo file ...
Mainak's user avatar
  • 183
0 votes
0 answers
68 views

Algebraic Grid Generation

I am new to the topic " Algebraic Grid Generation". I want to find a simple example where we solve the host equation, let us say the heat equation, numerically in the computational domain ...
Mahmoud Saleh's user avatar
0 votes
0 answers
77 views

deal.II and curved faces: how can I get the curved description

I'm not a deal.II expert, and while studying step-6 I was reading the documentation of the MappingQ1 class in the deal.II documentation. At some point in the description (https://www.dealii.org/...
FEGirl's user avatar
  • 435
0 votes
0 answers
86 views

How to calculate the interior value of triangular element in edge (vector) finite element?

I was using an edge (vector) finite element to solve electromagnetic diffusion (two-dimensional cases). The element that I used was a triangular element. I have got the result of the finite element in ...
yihaa's user avatar
  • 9