List questions from poisson-geometry

Published on 03 Jan 2022 - 7:45

33

Views

The Lie Bracket of a Poisson Algebroid

Published on 09 Feb 2022 - 8:29

144

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Equivalence of $\mathcal{L}_{\Pi^{\sharp}(df)} = 0$ to $[\Pi, \Pi]_{SN} = 0$ for Poisson bivectors?

Published on 23 Feb 2022 - 15:53

112

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How to show that the inversion map is a anti-Poisson map?

Published on 05 May 2022 - 15:11

138

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Convergence of closed formula for Moyal product

Published on 12 Jul 2022 - 18:19

62

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Poisson manifolds that do not come from quotient of symplectic manifold by Lie groups?

Published on 04 Oct 2022 - 16:54

74

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Understanding the expression for Poisson bracket in local coordinates

Published on 14 Oct 2022 - 5:35

118

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Equivalent condition for coisotropic submanifold

Published on 16 Nov 2022 - 20:06

165

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Any symplectic manifold is a Poisson manifold.

Published on 29 Nov 2022 - 16:14

55

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Understanding the definition of Poisson-Lie group in terms of Poisson bivector.

Published on 03 Dec 2022 - 16:24

48

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Showing that $I/I^2 \simeq T_{x_0}^{\ast} X.$

Published on 25 Mar 2026 - 11:20

79

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How do I get the expression of $d \overline {\Pi} ([a,b])$?

Published on 08 Dec 2022 - 6:09

48

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How to differentiate the equation with respect to $e$?

Published on 08 Dec 2022 - 14:36

212

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Symplectic leaves of a Poisson-Lie group are solutions of the associated bivector field.

Published on 11 Dec 2022 - 11:21

44

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Difficulty in understanding the proof of $1$-cocycle condition of the cobracket.

Published on 14 Dec 2022 - 15:21

List Question

Distribution of distance from origin to any point of Poisson point process

The Lie Bracket of a Poisson Algebroid

Equivalence of $\mathcal{L}_{\Pi^{\sharp}(df)} = 0$ to $[\Pi, \Pi]_{SN} = 0$ for Poisson bivectors?

How to show that the inversion map is a anti-Poisson map?

Convergence of closed formula for Moyal product

Poisson manifolds that do not come from quotient of symplectic manifold by Lie groups?

Understanding the expression for Poisson bracket in local coordinates

Equivalent condition for coisotropic submanifold

Any symplectic manifold is a Poisson manifold.

Understanding the definition of Poisson-Lie group in terms of Poisson bivector.

Showing that $I/I^2 \simeq T_{x_0}^{\ast} X.$

How do I get the expression of $d \overline {\Pi} ([a,b])$?

How to differentiate the equation with respect to $e$?

Symplectic leaves of a Poisson-Lie group are solutions of the associated bivector field.

Difficulty in understanding the proof of $1$-cocycle condition of the cobracket.

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