Author |
Message |
Eduardo Ghershman (edug)
Member Username: edug
Post Number: 4 Registered: 08-2005
| Posted on Friday, September 02, 2005 - 12:14 pm: | |
Dear Mr. Nelson. In your program resistor.pde,where this the height z to calculates the area of the resistor? Thanks in advance, Eduardo
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Robert G. Nelson (rgnelson)
Moderator Username: rgnelson
Post Number: 445 Registered: 06-2003
| Posted on Friday, September 02, 2005 - 03:48 pm: | |
The example I posted was a 2D model, so the z thickness was incorporated into the resistivity number. |
Eduardo Ghershman (edug)
Member Username: edug
Post Number: 5 Registered: 08-2005
| Posted on Monday, September 05, 2005 - 01:37 pm: | |
Dear Mr. Nelson. I modify the program "resistor.pde",to calculate de resistance , title '1000 OHM RESISTOR' title 'Resistor Model' select contours = 10 errlim = 1.0e-4 variables v definitions rho {sheet resistivity} sigma = 1/rho {conductivity} Va {applied potential} equations div(-sigma*grad(v)) = 0 boundaries Region 1 rho = 100 Va = 1 start (0,0) natural(v) = 0 line to (10,0) value(v) = Va line to (10,1) natural(v) = 0 line to (0,1) value(v) = 0 line to finish monitors contour(v) contour((sigma*grad(v)^2)/Va^2) as 'Resistive Heating(1/R)' surface((sigma*grad(v)^2)/Va^2) as 'Resistive Heating(1/R)' plots grid(x,y) contour(v) as "Potential" contour(magnitude(-sigma*grad(v))) as "Current Density" contour(magnitude(grad(v))) as 'Field Strength' contour((sigma*grad(v)^2)/Va^2) as 'Resistive Heating(1/R)' integrate report 1.0/integral((sigma*grad(v)^2)/Va^2) as 'Resistance' surface((sigma*grad(v)^2)/Va^2) as 'Resistive Heating(1/R)' integrate report 1.0/integral((sigma*grad(v)^2)/Va^2) as 'Resistance' end The value of the resistance,and de current density are good but the power disipation is 0.0001 instead of 0.001,why? Thanks in advance, Eduardo |
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