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Geometry and Analysis on Manifolds

Proceedings of the 21st International Taniguchi Symposium held at Katata, Japan, Aug. 23-29 and the Conference held at Kyoto, Aug. 31 - Sep. 2, 1987

Toshikazu Sunada (Herausgeber)

Buch | Softcover

XII, 284 Seiten

1988
Springer Berlin (Verlag)
978-3-540-50113-8 (ISBN)

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The Taniguchi Symposium on global analysis on manifolds focused mainly on the relationships between some geometric structures of manifolds and analysis, especially spectral analysis on noncompact manifolds. Included in the present volume are expanded versions of most of the invited lectures. In these original research articles, the reader will find up-to date accounts of the subject.

L2harmonic forms on complete Riemannian manifolds.- Ricci-flat Kähler metrics on affine algebraic manifolds.- On the multiplicy of the eigenvalues of the Laplacian.- Riemann surfaces of large genus and large ?1.- Cayley graphs and planar isospectral domains.- On the almost negatively curved 3-sphere.- Vanishing theorems for tensor powers of a positive vector bundle.- Decay of eigenfunctions on Riemannian manifolds.- Stability and negativity for tangent sheaves of minimal Kähler spaces.- An obstruction class and a representation of holomorphic automorphisms.- Tensorial ergodicity of geodesic flows.- Harmonic functions with growth conditions on a manifold of asymptotically nonnegative curvature I.- Density theorems for closed orbits.- L2-Index and resonances.- Approximation of Green's function in a region with many obstacles.- Lower bounds of the essential spectrum of the Laplace-Beltrami operator and its application to complex geometry.- Fundamental groups and Laplacians.

Erscheint lt. Verlag	10.8.1988
Reihe/Serie	Lecture Notes in Mathematics
Zusatzinfo	XII, 284 p.
Verlagsort	Berlin
Sprache	englisch
Maße	155 x 235 mm
Gewicht	417 g
Themenwelt	Mathematik / Informatik ► Mathematik ► Analysis
Themenwelt	Mathematik / Informatik ► Mathematik ► Geometrie / Topologie
Schlagworte	Calculus • Curvature • differential equation • eigenvalue • manifold • Minimum
ISBN-10	3-540-50113-4 / 3540501134
ISBN-13	978-3-540-50113-8 / 9783540501138
Zustand	Neuware