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how to solve diffusion equation using pde toolbox

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SUDALAI  MANIKANDAN
SUDALAI MANIKANDAN 2018 年 2 月 13 日
コメント済み: SUDALAI MANIKANDAN 2018 年 2 月 16 日
I have ficks diffusion equation need to solved in pde toolbox and the result of which used in another differential equation to find the resultant parameter can any help on this! Thanks for the attention

回答 (1 件)

Ravi Kumar
Ravi Kumar 2018 年 2 月 14 日
You can solve diffusion equation in PDE Toolbox. Check this example:
% Create a model.
model = createpde(1);
% Create geometry and assign it to the model
R1 = [3;4;-1;1;1;-1;-1;-1;1;1];
C1 = [1;0;0;0.4];
C1 = [C1;zeros(length(R1) - length(C1),1)];
gd = [R1,C1];
sf = 'R1+C1';
ns = char('R1','C1')';
g = decsg(gd,sf,ns);
geometryFromEdges(model,g);
figure
pdegplot(model,'EdgeLabels','on','FaceLabels','on')
% Specify coefficients, diffusion coefficient as c and source as f
% Assign zero source and a diffusion coefficient, c = 1
specifyCoefficients(model,'Face',1,'m',0,'d',1,'c',1,'a',0,'f',0);
% Assign non-zero source and a different diffusion coefficient c = 2 on inner
% circle
specifyCoefficients(model,'Face',2,'m',0,'d',1,'c',2,'a',0,'f',1);
% Set initial condition
setInitialConditions(model,0);
setInitialConditions(model,1,'Face',2);
% Generate mesh and solve.
generateMesh(model)
tlist = linspace(0,0.1,20);
result = solvepde(model,tlist)
% Plot results of last time-step.
figure
pdeplot(model,'XYData',result.NodalSolution(:,end))
  3 件のコメント
Ravi Kumar
Ravi Kumar 2018 年 2 月 14 日
Can you post a picture of 3-D geometry you have? How many sub-domains does it have?
SUDALAI  MANIKANDAN
SUDALAI MANIKANDAN 2018 年 2 月 16 日
It is a rectangular geometry with the following specifications i would like to know how to specify the boundary conditions
Nodes: [3×19797 double] Elements: [10×13170 double] MaxElementSize: 0.8718 MinElementSize: 0.4359 MeshGradation: 1.5000 GeometricOrder: 'quadratic'

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