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0 answers
53 views

Prof A. Stanoyevitch's finite difference based PDE matlab code

Where can one find Prof A. Stanoyevitch's finite difference based PDE matlab code? They have a book on such a topic but can't find the accompanying code. Is it well received? It's not commonly talked ...
feynman's user avatar
  • 317
0 votes
1 answer
95 views

Prof Lawrence Shampine's hpde matlab code

Where can one find Prof Lawrence Shampine's hpde matlab code? Is it well received? It's not commonly talked about.
feynman's user avatar
  • 317
4 votes
0 answers
126 views

FVM for non-regular domain with triangular mesh

Setup The 1D convection-diffusion equation is given by: \begin{equation}\tag{1} \frac{\partial u}{\partial t} + v \frac{\partial u}{\partial x} - \mu \frac{\partial^2 u}{\partial x^2} = 0, \end{...
VIVID's user avatar
  • 91
1 vote
0 answers
103 views

Method of lines for a mixed PDE

I am trying to solve the following PDE using the method of lines to discretize space, and then solve it as system of ODEs at each point in space using ODE15s: subject to and initial condition $w(z,t=...
Zoe's user avatar
  • 11
0 votes
0 answers
81 views

How to get damping matrix for structural model in FE analysis

I need to implement in C a method of obtaining transient solution of damped FE models based on modal results for a structural model (imported CAD geometry) defined with hysteretic (structural) damping....
Piotr's user avatar
  • 1
3 votes
1 answer
189 views

Numerical scheme for the level set equation that solves inverse mean curvature flow problems

I am considering the problem of simulating the evolution of an interface given as a curve in 2D (or surface in 3D) that evolves according to a velocity specified at the interface of the form: $$\vec{v}...
B0bby31's user avatar
  • 33
0 votes
1 answer
175 views

How do I use pdepe for a first order parabolic PDE with only one boundary condition?

I am trying to use Matlab's pdepe.m to solve the first order parabolic PDE $$\frac{\partial u}{\partial x}+\frac{\partial u}{\partial x}=x$$ I have not had trouble coding the argument of pdepe @pdefun:...
Walden Marshall's user avatar
0 votes
0 answers
81 views

Best approach to solve this system of equations?

I have the following 1D (in space, that is) system of equations I would like to solve: \begin{equation} \rho_{fs}\frac{\partial x_{fs}}{\partial t} = h_m\left(W_a - W_{fs}\right) - D_{eff}\left(\...
HVdB's user avatar
  • 9
1 vote
0 answers
126 views

Discrete laplacian 9 point

I am trying to write a code for 9 point discrete laplacian. I would like to write a matrix and solve the linear system $AU=F$ with gradient conjugate method. I wrote the matrix this way ...
Cristie's user avatar
  • 41
3 votes
1 answer
130 views

Upwind scheme with periodic conditions

I am struggling with this assignment. I have to write an upwind scheme for the following PDE: $$u_t+a Du=0 \quad\mathrm{on}\;(-1,3)$$ $a$ is said to be positive, the initial condition is $\sin(2\pi x)$...
Cristie's user avatar
  • 41
0 votes
1 answer
65 views

Numerical solution of PDE with uniform initial condition

I have a PDE like this $$ \frac{\partial h}{\partial t} = \bigg(\frac{\dot{L}}{L}\bigg)x\frac{\partial h}{\partial x} - \alpha\bigg[h^3\frac{\partial^3 h}{\partial x^3}\bigg] $$ With boundary and ...
dazemood's user avatar
0 votes
1 answer
145 views

Solving PDE with a non-linear constraint in MATLAB

I am trying to solve a DAE with a non-linear constraint. The governing equations have the following form. The second equation is a constraint and it must be satisfied everywhere. Is there a way to ...
penghao zhang's user avatar
3 votes
0 answers
173 views

Numerically solving a 6th order non-linear differential equation in Matlab

I've posted yesterday a question about solving a non linear equation : it was not clear so I am reformulating my question. I am trying to solve a high-order non linear differential equation presented ...
Wiss's user avatar
  • 33
0 votes
1 answer
137 views

Assembly of the Isoparametric Quadratic load vector in Matlab [duplicate]

I work to solve PDE using FEM in the case P2 on Matlab. I try to correctly assemble load vector using quadratic Lagrange shape functions $$b_i =(f,\phi_i)=\sum_{q=1}^{nq}f(r_q,s_q)*\phi_{i}(r_q,s_q)*...
A. AchbK's user avatar
1 vote
2 answers
192 views

Continuation of solution to $-\nabla\cdot (k(x,y)\nabla u)=f$

I'm trying to solve the following problem, I had previously opened another discussion for the implementation and well, it seems that it has turned out well, it can be found here. I need to calculate ...
Haus's user avatar
  • 123

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