Line Integrals and Potentials
DOWNLOAD
FREE
|
Exact differential forms
Equations are omitted for technical reasons - download the original pdf
The differentiable form [Equation goes here - download the original pdf to see it.] is called exact in a domain D if it is the differential [Equation goes here - download the original pdf to see it.]of a differentiable function [Equation goes here - download the original pdf to see it.] in D. That is to say Equation goes here - download the original pdf to see it.] or [Equation goes here - download the original pdf to see it.]
|
Contents of
Line Integrals and Potentials
1 Line integrals that are independent of path
2 Curve of integration
3 Line integrals
4 Potentials
5 Proof of the theorem
6 The line integral depends on path
7 Potentials and integration around a closed curve
8 The line integral does not depend on the parameter
9 Conservative scalar fields
10 Work integral
11 Work done is equal to gain in kinetic energy
12 Exact differential forms
13 Simply connected domains
14 Exactness and independence of path
|
