definition of cotangent vectors bundle over \(C^\infty\) manifold with boundary
Topics
About: \(C^\infty \) manifold
The table of contents of this article
Starting Context
Target Context
- The reader will have a definition of cotangent vectors bundle over \(C^\infty\) manifold with boundary.
Orientation
There is a list of definitions discussed so far in this site.
There is a list of propositions discussed so far in this site.
Main Body
1: Structured Description
Here is the rules of Structured Description.
Entities:
\( M\): \(\in \{\text{ the } d \text{ -dimensional } C^\infty \text{ manifolds with boundary } \}\)
\(*(T^0_1 (TM), M, \pi)\): \(= \text{ the } C^\infty (0, 1)\text{ -tensors bundle over } M\), also denoted as \((TM^*, M, \pi)\)
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Conditions:
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