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DOUBLE THETA POLYNOMIALS AND EQUIVARIANT GIAMBELLI FORMULAS
EQUIVARIANT GIAMBELLI FORMULAS DOUBLE THETA POLYNOMIALS
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2015/12/17
We use Young’s raising operators to introduce and study double
theta polynomials, which specialize to both the theta polynomials of Buch,
Kresch, and Tamvakis, and to double (or factorial) Schur S-p...
On osp(p+1,q+1|2r)-equivariant quantizations
Orthosymplectic algebra Differential operator Equivariant quantization Casimir operators
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2011/8/29
Abstract: We investigate the concept of equivariant quantization over the superspace R^{p+q|2r}, with respect to the orthosymplectic algebra osp(p+1,q+1|2r). Our methods and results vary upon the supe...
Equivariant inverse spectral theory and toric orbifolds
Laplacian symplectic orbifold toric moment polytope equivariant spectrum constant scalar curvature
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2011/8/25
Abstract: Let O be a symplectic toric 2n-dimensional orbifold with a fixed T^n-action and with a toric Kahler metric g. We previously explored whether, when O is a manifold, the equivariant spectrum o...
Equivariant Euler characteristics and sheaf resolvents
Equivariant Euler characteristics sheaf resolvents
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2010/11/29
For certain tame abelian covers of arithmetic surfaces X/Y we obtain striking formulas, involving a quadratic form derived from intersection numbers/
EQUIVARIANT LAGRANGIAN MINIMAL S^3 IN CP^3
complex projective space equivariant lagrangian minimal submanifold
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2007/12/12
Equivariant Lagrangian minimal immersion of $S^3$ into $\bbc P^3$ is studied. The complete classification and analytic expression for such kind of immersions are given.