Libor Kvrivzka

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20102016

most citedAlgebraic analysis on scalar generalized Verma modules of Heisenberg parabolic type I.:

A_{n}

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6 citations · 7 across the 2 of their papers we have counts for

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math.DG2016

Projective structure, $SL (3, R)$ and the symplectic Dirac operator

Marie Holíková, Libor Křižka, Petr Somberg

Inspired by the results on symmetries of the symplectic Dirac operator, we realize symplectic spinor fields and the symplectic Dirac operator in the framework of (the double cover…

math.DG2010★ 1 cited

Moduli spaces of flat Lie algebroid connections

Libor Křižka

We shall prove that a moduli space of flat irreducible Lie algebroid connections over a compact manifold has locally a natural structure of a smooth differentiable space. This is a…

Projective structure, SL(3,R) and the symplectic Dirac operator

Moduli spaces of flat Lie algebroid connections

Projective structure, $SL (3, R)$ and the symplectic Dirac operator