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Upper bound for the number of eigenvalues for nonlinear operators

S. Fučik; J. Nečas; J. Souček; V. Souček — 1973

Annali della Scuola Normale Superiore di Pisa - Classe di Scienze

Time-space duality and Salam-Weinberg model

Souček, J.; Souček, V. — 1980

Abstracta. 8th Winter School on Abstract Analysis

The Penrose transform and Clifford analysis

Bureš, J.; Souček, V. — 1991

Proceedings of the Winter School "Geometry and Physics"

[For the entire collection see Zbl 0742.00067.]The Penrose transform is always based on a diagram of homogeneous spaces. Here the case corresponding to the orthogonal group $S O (2 n, C)$ is studied by means of Clifford analysis [see and : Clifford analysis (1982; Zbl 0529.30001)], and is presented a simple approach using the Dolbeault realization of the corresponding cohomology groups and a simple calculus with differential forms (the Cauchy integral formula for solutions of the Laplace equation and the Leray...

Foreword

Bureš, J.; Souček, V. — 1996

Proceedings of the Winter School "Geometry and Physics"

Foreword

Bureš, J.; Souček, V. — 1993

Proceedings of the Winter School "Geometry and Topology"

Integral formulae for spinor fields

Bureš, J.; Souček, V. — 1985

Proceedings of the Winter School "Geometry and Physics"

Foreword

Bureš, J.; Souček, V. — 1994

Proceedings of the Winter School "Geometry and Physics"

Foreword

Bureš, J.; Souček, V. — 1987

Proceedings of the Winter School "Geometry and Physics"

Towards the subquantum theory

Souček, J.; Souček, V. — 1980

Abstracta. 8th Winter School on Abstract Analysis

The Penrose transform for Dirac equation

Bureš, J.; Souček, V. — 1993

Proceedings of the Winter School "Geometry and Physics"

The Penrose transform is discussed for the Dirac equation corresponding to an orthogonal group in even dimensions. The authors outline a simple approach to the calculation which involves using the Dolbeault realization of cohomology groups rather than hypercohomology and spectral sequence. The details will be given elsewhere.