Results 111 to 120 of about 48,683 (227)
Kodaira-Spencer maps for elliptic orbispheres as isomorphisms of Frobenius algebras
Open MathematicsGiven a mirror pair of a symplectic manifold X and a Landau-Ginzburg potential W, we are interested in whether the quantum cohomology of X and the Jacobian algebra of W are isomorphic.
Lee Sangwook
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The tropical momentum map: a classification of toric log symplectic\n manifolds [PDF]
, 2014 Marco Gualtieri +3 more
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Cohomological aspects on complex and symplectic manifolds [PDF]
, 2016 Nicoletta Tardini
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Generalized Symplectic Manifolds
, 1997 This paper uses a generalization of symplectic geometry, known as $n$-symplectic geometry and developed by Norris, to find observables on three-dimensional manifolds. It will be seen that for the cases considered, the $n$-symplectic observables are derivable from the symplectic observables of $C^2$.
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Hodge Structure on Symplectic Manifolds
Advances in Mathematics, 1996 The article deals with symplectic harmonic forms. A recent result by O. Mathieu states: For a symplectic manifold of \(\dim 2n\) the following properties are equivalent: (1) There exists a harmonic cocycle in every cohomology class and (2) the cup product is surjective.
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Symplectic forms invariant under free circle actions on 4-manifolds [PDF]
, 2005 Bogusław Hajduk, R. Walczak
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Translated points for contactomorphisms of prequantization spaces over monotone symplectic toric manifolds [PDF]
, 2021 Brian Tervil
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On the primitivity of birational transformations of irreducible\n symplectic manifolds [PDF]
, 2016 Federico Bianco
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Multicomponent WKB on arbitrary symplectic manifolds: A star product approach [PDF]
, 1997 C. Emmrich, Hartmann Roemer
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Triangulating symplectic manifolds
, 2019 In this thesis, we study symplectic structures in a piecewise linear (PL) setting. The central question is to determine whether a smooth symplectic manifold can be triangulated symplectically, in the sense that there exists a triangulation $h :K -> M$ such that $h^*omega$ is a piecewise constant symplectic form on $K$.
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