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From Geometry to Quantum Mechanics: In Honor of Hideki Omori

From Geometry to Quantum Mechanics: In Honor of Hideki Omori
Catalogue Information
Field name Details
Dewey Class 516.36
Title From Geometry to Quantum Mechanics (EB) : In Honor of Hideki Omori / edited by Yoshiaki Maeda, Takushiro Ochiai, Peter Michor, Akira Yoshioka
Added Personal Name Michor, Peter
Ochiai, Takushiro
Yoshioka, Akira
Maeda, Yoshiaki
Other name(s) SpringerLink (Online service)
Publication Boston, MA : Birkhäuser , 2007
Physical Details v.: digital
Series Progress in mathematics ; 252
ISBN 9780817645304
Summary Note Global Analysis and Infinite-Dimensional Lie Groups.- Aspects of Stochastic Global Analysis.- A Lie Group Structure for Automorphisms of a Contact Weyl Manifold.- Riemannian Geometry.- Projective Structures of a Curve in a Conformal Space.- Deformations of Surfaces Preserving Conformal or Similarity Invariants.- Global Structures of Compact Conformally Flat Semi-Symmetric Spaces of Dimension 3 and of Non-Constant Curvature.- Differential Geometry of Analytic Surfaces with Singularities.- Symplectic Geometry and Poisson Geometry.- The Integration Problem for Complex Lie Algebroids.- Reduction, Induction and Ricci Flat Symplectic Connections.- Local Lie Algebra Determines Base Manifold.- Lie Algebroids Associated with Deformed Schouten Bracket of 2-Vector Fields.- Parabolic Geometries Associated with Differential Equations of Finite Type.- Quantizations and Noncommutative Geometry.- Toward Geometric Quantum Theory.- Resonance Gyrons and Quantum Geometry.- A Secondary Invariant of Foliated Spaces and Type III? von Neumann Algebras.- The Geometry of Space-Time and Its Deformations from a Physical Perspective.- Geometric Objects in an Approach to Quantum Geometry.:
System details note Online access to this digital book is restricted to subscription institutions through IP address (only for SISSA internal users)
Internet Site http://dx.doi.org/10.1007/978-0-8176-4530-4
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Catalogue Information 22510 Beginning of record . Catalogue Information 22510 Top of page .

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