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Laplace Equation in Cylindrical Form by iori_ragnarok is a document available to read on EtoBox.
What is Laplace Equation in Cylindrical Form about?
This problem involves finding the current density inside a conducting sphere when the potential on the surface is given by cosθ, where θ is the polar angle and Ω is a constant. The solution expresses the potential inside the sphere as a function of r and θ, which allows calculating the current density ~Jf everywhere inside as the gradient of the potential. Integrating the rate of heat production equation over the total volume expresses the total rate of heat production as I2R, where I is the total current a
- Author
- iori_ragnarok
- Language
- EN