Results 11 to 20 of about 960 (143)
Symplectic duality of Symmetric Spaces [PDF]
We show that between symmetric spaces of different types there exists a bi-symplectic map.
Loi, Andrea +4 more
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Geometric Quantization and Foliation Reduction [PDF]
A standard question in the study of geometric quantization is whether symplectic reduction interacts nicely with the quantized theory, and in particular whether “quantization commutes with reduction.” Guillemin and Sternberg first proposed ...
Skerritt, Paul Michael
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Riemannian geometry of Hartogs domains [PDF]
This paper contains several results on the Riemannian geometry of the so called Hartogs ...
LOI, ANDREA +6 more
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Poisson algebras via model theory and differential-algebraic geometry [PDF]
Brown and Gordon asked whether the Poisson Dixmier–Moeglin equivalence holds for any complex affine Poisson algebra, that is, whether the sets of Poisson rational ideals, Poisson primitive ideals, and Poisson locally closed ideals coincide.
Moosa, Rahim +8 more
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On singular Calogero-Moser spaces [PDF]
Using combinatorial properties of complex reflection groups, we show that the generalised Calogero-Moser space associated to the centre of the corresponding rational Cherednik algebra is singular for all values of its deformation parameter c if and only ...
Bellamy, G.
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Non-Compact Symplectic Toric Manifolds [PDF]
A key result in equivariant symplectic geometry is Delzant's classification of compact connected symplectic toric manifolds. The moment map induces an embedding of the quotient of the manifold by the torus action into the dual of the Lie algebra of the ...
Karshon, Y., Lerman, E.
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Poisson structures on affine spaces and flag varieties. I. Matrix affine Poisson space [PDF]
The standard Poisson structure on the rectangular matrix variety Mm,n(C) is investigated, via the orbits of symplectic leaves under the action of the maximal torus T ⊂ GLm+n(C).
Brown, K.A., Yakimov, M., Goodearl, K.R.
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Chern-flat and Ricci-flat invariant almost Hermitian structure [PDF]
We study nilmanifolds endowed with a Chern ...
Antonio J. Di Scala +3 more
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Characterizing symplectic Grassmannians by varieties of minimal rational tangents
© 2021 International Press of Boston, Inc.. All rights reserved.We show that if the variety of minimal rational tangents (VMRT) of a uniruled projective manifold at a general point is projectively equivalent to that of a symplectic or an odd-symplectic ...
Jun-Muk Hwang, Qifeng Li
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Complex and symplectic geometry
This book arises from the INdAM Meeting "Complex and Symplectic Geometry", which was held in Cortona in June 2016. Several leading specialists, including young researchers, in the field of complex and symplectic geometry, present the state of the art of ...
Medori, Costantino +2 more
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