About: Mostow–Palais theorem

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In mathematics, the Mostow–Palais theorem is an equivariant version of the Whitney embedding theorem. It states that if a manifold is acted on by a compact Lie group with finitely many orbit types, then it can be embedded into some finite-dimensional orthogonal representation. It was introduced by Mostow and Palais.

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  • In mathematics, the Mostow–Palais theorem is an equivariant version of the Whitney embedding theorem. It states that if a manifold is acted on by a compact Lie group with finitely many orbit types, then it can be embedded into some finite-dimensional orthogonal representation. It was introduced by Mostow and Palais. (en)
  • Inom matematiken är Mostow–Palais sats en ekvivariant version av . Satsen säger att om en Liegrupp verkar på en mångfald, då kan den inbäddas i någon ändligdimensionell ortogonal representation. Satsen introducerades av and. (sv)
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  • In mathematics, the Mostow–Palais theorem is an equivariant version of the Whitney embedding theorem. It states that if a manifold is acted on by a compact Lie group with finitely many orbit types, then it can be embedded into some finite-dimensional orthogonal representation. It was introduced by Mostow and Palais. (en)
  • Inom matematiken är Mostow–Palais sats en ekvivariant version av . Satsen säger att om en Liegrupp verkar på en mångfald, då kan den inbäddas i någon ändligdimensionell ortogonal representation. Satsen introducerades av and. (sv)
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  • Mostow–Palais theorem (en)
  • Mostow–Palais sats (sv)
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