- #1
DarkBabylon
- 72
- 10
Hello there. I've been working on trying to re-derive a certain physical formula using vector calculus, and came to a conclusion that in order to derive it, I'll need a way to determine the nature of a certain expression.
Specifically:
∯f(v)·da - v={x1,x2,x3,...,xn} and f(v) returns a vector in the same space of v.
Is there a way to determine if a certain arbitrary function f(v) has a constant Flux, as one would call it, on a closed surface using some other information about f(v) such as its potential (∮f(v)· dv), divergence, etc.?
Specifically:
∯f(v)·da - v={x1,x2,x3,...,xn} and f(v) returns a vector in the same space of v.
Is there a way to determine if a certain arbitrary function f(v) has a constant Flux, as one would call it, on a closed surface using some other information about f(v) such as its potential (∮f(v)· dv), divergence, etc.?
Last edited: