Hodge numbers and invariant complex structures of compact nilmanifolds
In this paper, we consider several invariant complex structures on a compact real nilmanifold, and we study relations between invariant complex structures and Hodge numbers.
Yamada Takumi
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Cohomology of Deligne–Lusztig varieties for short-length regular elements in exceptional groups [PDF]
Olivier Dudas
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Remarks on Hodge numbers and invariant complex structures of compact nilmanifolds
If N is a simply connected real nilpotent Lie group with a Γ-rational complex structure, where Γ is a lattice in N, then for each s, t.We study relations between invariant complex structures and Hodge numbers of compact nilmanifolds from a ...
Yamada Takumi
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Finite generation of cohomology of finite groups [PDF]
Raphaël Rouquier
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On 2-form gauge models of topological phases
We explore 2-form topological gauge theories in (3+1)d. These theories can be constructed as sigma models with target space the second classifying space B 2 G of the symmetry group G, and they are classified by cohomology classes of B 2 G.
Clement Delcamp, Apoorv Tiwari
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First cohomology of pure mapping class groups of big genus one and zero\n surfaces [PDF]
George Domat, Paul J. Plummer
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Second cohomology groups of the Hopf
B. Krishna Das +3 more
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Products in Hochschild cohomology and Grothendieck rings of group crossed products [PDF]
Sarah Witherspoon
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Cohomology groups of Fermat curves via ray class fields of cyclotomic fields [PDF]
Rachel Davis, Rachel Pries
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Lie Group Cohomology and (Multi)Symplectic Integrators: New Geometric Tools for Lie Group Machine Learning Based on Souriau Geometric Statistical Mechanics. [PDF]
Barbaresco F, Gay-Balmaz F.
europepmc +1 more source

