Seminar on Deformations [electronic resource] : Proceedings, Łódź-Warsaw 1982/84 / edited by Julian Ławrynowicz.
Material type: TextSeries: Lecture Notes in Mathematics ; 1165Publisher: Berlin, Heidelberg : Springer Berlin Heidelberg : Imprint: Springer, 1985Description: XII, 332 p. online resourceContent type:- text
- computer
- online resource
- 9783540397342
- 515 23
- QA299.6-433
Numerically effective bundles on Moišezon and strongly pseudoconvex manifolds -- Remarques sur les idéaux de polynômes -- Connections on foliated manifolds -- A Contribution to Keller's jacobian conjecture -- Constructions d'algèbres de Lie graduées orthosymplectiques et conformosymplectiques minkowskiennes -- Constante de Planck et géométrie symplectique -- Almost pluriharmonic functions and symplectic mappings on generalized Kähler manifolds -- On Oka's analytic set-valued functions and spectral theory -- Sur l'équation de Dirac avec champ électromagnétique quelconque -- Régularisation sur une variété -- Hurwitz pairs equipped with complex structures -- An open problem on boundary behaviour of holomorphic mappings -- The regularity of the weighted Bergman projections -- Transcendental Bézout estimate by the logarithmic function in ?n -- Das Spektrum torsionsfreier Garben II -- Quasi-regular boundary and Stokes' formula for a sub-analytic leaf -- On the continuity of the minima of variational integrals in orlicz-sobolev spaces -- Geometries of the projective matrix space -- Ten open problems connected with Hermitian and Kähler manifolds -- Some open problems on holomorphic functions of one variable -- A strengthened contour-and-solid property for lipschitz functions and extension of the derivative to the boundary -- Two open problems connected with capacities -- Extension of CR-functions -- One parameter family of operators on a Riemannian manifold -- Holomorphic extensions of functions on submanifolds: A generalization of H, lewy's example -- A remark on the convergence of series occuring in the construction of ?-functions on a toroidal group.
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