## A Generalization of Stokes Theorem on Combinatorial Manifolds

**Authors:** Linfan Mao

For an integer m > 1, a combinatorial manifold fM is defined to be
a geometrical object fM such that for(...) there is a local chart (see paper)
where Bnij is an nij -ball for integers 1 < j < s(p) < m. Integral theory
on these smoothly combinatorial manifolds are introduced. Some classical
results, such as those of Stokes' theorem and Gauss' theorem are generalized to
smoothly combinatorial manifolds in this paper.

**Comments:** 16 pages

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### Submission history

[v1] 19 Apr 2011

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