Logo

Lectures On Levi Convexity Of Complex Manifolds And Cohomology Vanishing Theorems

Small book cover: Lectures On Levi Convexity Of Complex Manifolds And Cohomology Vanishing Theorems

Lectures On Levi Convexity Of Complex Manifolds And Cohomology Vanishing Theorems
by

Publisher: Tata Institute Of Fundamental Research
ISBN/ASIN: B0006C27TO
Number of pages: 114

Description:
These are notes of lectures which the author gave at the Tata Institute of Fundamental Research in the Winter 1965. Topics: Vanishing theorems for hermitian manifolds; W-ellipticity on Riemannian manifolds; Local expressions for and the main inequality; Vanishing Theorems.

Download or read it online for free here:
Download link
(540KB, PDF)

Similar books

Book cover: Quantum Physics, Relativity, and Complex SpacetimeQuantum Physics, Relativity, and Complex Spacetime
by - University of Massachusetts at Lowell
A new synthesis of the principles of quantum mechanics and Relativity is proposed in the context of complex differential geometry. The positivity of the energy implies that wave functions and fields can be extended to complex spacetime.
(14697 views)
Book cover: Complex Manifolds and Hermitian Differential GeometryComplex Manifolds and Hermitian Differential Geometry
by - University of Toronto
The intent is not to give a thorough treatment of the algebraic and differential geometry of complex manifolds, but to introduce the reader to material of current interest as quickly as possible. A number of interesting examples is provided.
(11740 views)
Book cover: Lectures on Complex Analytic ManifoldsLectures on Complex Analytic Manifolds
by - Tata Institute of Fundamental Research
Topics covered: Differentiable Manifolds; C maps, diffeomorphisms. Effect of a map; The Tensor Bundles; Existence and uniqueness of the exterior differentiation; Manifolds with boundary; Integration on chains; Some examples of currents; etc.
(10936 views)
Book cover: Complex ManifoldsComplex Manifolds
by - Stanford University
From the table of contents: Complex Manifolds; Almost Complex Structures; Differential Forms; Poincare Lemma; Sheaves and Cohomology; Several Complex Variables; Holomorphic Vector Bundles; Kaehler Manifolds; Hodge Theory; Lefschetz Theorems; etc.
(5676 views)