Finding Potential Inside a Conducting Sphere

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Homework Help Overview

The discussion revolves around finding the electric potential inside a conducting sphere, with references to mathematical approaches such as the Helmholtz equation and Bessel functions. Participants are exploring the implications of the sphere being a conductor on the potential both inside and outside the sphere.

Discussion Character

  • Mixed

Approaches and Questions Raised

  • The original poster attempts to clarify whether the general solution for the Helmholtz equation in spherical coordinates is relevant for this problem. They also question the implications of a conducting sphere on the potential outside of it.

Discussion Status

Some participants are engaging with the original poster's queries, with one suggesting a shift in focus from a mathematical to a physical perspective. There is a recognition of the mathematical literature on the topic, indicating an exploration of different interpretations.

Contextual Notes

The original poster expresses concern about the clarity of their question and whether it has been perceived as ambiguous, indicating a potential lack of information or context in their initial post.

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Homework Statement



If I wanted to find the potential inside a sphere, would I be looking for the general solution (in terms of Bessel's expression) for the helmholtz equation, in spherical polar coordinates?

Also, does a 'conducting' sphere imply that there is no potential outside the sphere?



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The Attempt at a Solution



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Can no one verify this for me? Have I been too ambiguous?
 
It's not really a math problem is it? Try physics.
 
Well, it is a topic addressed in the mathematical literature. But I will try your suggestion anyways. Thanks.
 

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