Cartan–Kuranishi prolongation theorem

In mathematics, given an exterior differential system defined on a manifold M, the Cartan–Kuranishi prolongation theorem says that after a finite number of prolongations the system is either in involution (admits at least one 'large' integral manifold), or is impossible. == History == The theorem is named after Élie Cartan and Masatake Kuranishi.

Source: Wikipedia — Cartan–Kuranishi prolongation theorem (CC BY-SA 4.0)

Cartan–Kuranishi prolongation theorem

In mathematics, given an exterior differential system defined on a manifold M, the Cartan–Kuranishi prolongation theorem says that after a finite number of prolongations the system is either in involution (admits at least one 'large' integral manifold), or is impossible. == History == The theorem is named after Élie Cartan and Masatake Kuranishi.

Source: Wikipedia "Cartan–Kuranishi prolongation theorem" · CC BY-SA 4.0

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