Applications of Holomorphic Functions in Geometry
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Beschreibung
This book expounds on the recent developments in applications of holomorphic functions in the theory of hypercomplex and anti-Hermitian manifolds as well as in the geometry of bundles. It provides detailed information about holomorphic functions in algebras and discusses some of the areas in geometry with applications. The book proves the existence of a one-to-one correspondence between hyper-complex anti-Kähler manifolds and anti-Hermitian manifolds with holomorphic metrics, and also a deformed lifting to bundles. Researchers and students of geometry, algebra, topology and physics may find the book useful as a self-study guide.
This book expounds on the recent developments in applications of holomorphic functions in the theory of hypercomplex and anti-Hermitian manifolds as well as in the geometry of bundles. It provides detailed information about holomorphic functions in algebras and discusses some of the areas in geometry with applications. The book proves the existence of a one-to-one correspondence between hyper-complex anti-Kähler manifolds and anti-Hermitian manifolds with holomorphic metrics, and also a deformed lifting to bundles. Researchers and students of geometry, algebra, topology and physics may find the book useful as a self-study guide.
Discusses the applications of holomorphic functions in the theory of hypercomplex manifolds Proves the one-to-one correspondence between anti-Kähler and holomorphic anti-Hermitian manifolds Presents some of the areas in geometry with applications
Autor*in
Arif Salimov
Themen in »Applications of Holomorphic Functions in Geometry«
holomorphic tensor fields pure tensors complete lift bundle of 2-jets holomorphic functions anti-Hermitian metric tangent bundle