Involution
:See involution (philosophy) for the philosophy meaning.
Involutions in differential geometry
In differential geometry, an involutive distribution is a certain type of subbundle of a vector bundle. According to Frobenius theorem, involutive distributions are completely integrable. They often used to generate a foliation.
Related Topics:
Differential geometry - Involutive distribution - Subbundle - Vector bundle - Frobenius theorem - Integrable - Foliation
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~ Table of Content ~
| ► | Introduction |
| ► | General properties |
| ► | Involutions in Euclidean geometry |
| ► | Involutions in differential geometry |
| ► | Involutions in ring theory |
| ► | Involutions in group theory |
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