Symplectic Geometry and Quantum Mechanics

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Symplectic Geometry and Quantum...

Symplectic Geometry and Quantum Mechanics

De Gosson M.

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Kategori:

Mathematics - Geometry and Topology

Tahun:

2006

Penerbit:

Birkhauser

Bahasa:

english

Halaman:

374

Fail:

PDF, 2.81 MB

IPFS:

,

english, 2006

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Mungkin anda berminat

H. Araki, V. Bach, J. Yngvason (Editors) — Reviews in Mathematical Physics - Volume 19

Leon A. Takhtajan — Lectures on Quantum Mechanics

author — Symplectic Methods in Harmonic Analysis and in Mathematical Physics

Brian C. Hall — Quantum Theory for Mathematicians

Marsden, Ratiu. — Introduction to mechanics and symmetry

de Gosson M. — Symplectic geometry and quantum mechanics

Takhtajan L.A. — Lectures on quantum mechanics

Gosson — Symplectic Geometry and Quantum Mechanics

M.W. Wong — Weyl Transforms

M.W. Wong — Weyl Transforms

Gerald B. Folland — Harmonic analysis in phase space

Sean Bates, Alan Weinstein — Lectures on the geometry of quantization

Alberto Abbondandolo — Morse Theory for Hamiltonian Systems

Maurice de Gosson — The Wigner Transform

Maurice de Gosson — The Wigner Transform

Maurice De Gosson — Emergence of the Quantum from the Classical: Mathematical Aspects of Quantum Processes

Maurice De Gosson, M. A. De Gosson — The Principles of Newtonian and Quantum Mechanics: The Need for Planck's Constant, h

de Gosson M.A. — The principles of Newtonian and quantum mechanics

Didier Robert, Monique Combescure — Coherent States and Applications in Mathematical Physics

Maurice de Gosson — Maslov Classes, Metaplectic Representation and Lagrangian Quantization

Boris Fedosov — Deformation quantization and index theory

Vladimir E. Nazaikinskii, V. E. Shatalov, Boris Yu Sternin — Contact geometry and linear differential equations

Maurice A. de Gosson — Quantum Harmonic Analysis: An Introduction: 4 (Advances in Analysis and Geometry, 4)

Maurice A. de Gosson — Quantum Harmonic Analysis: An Introduction

Vladimir E. Nazaikinskii; Victor E. Shatalov; Boris Yu. Sternin — Contact Geometry and Linear Differential Equations

Maurice A. de Gosson — Born-Jordan Quantization: Theory and Applications

Paolo Boggiatto, Luigi Rodino, Joachim Toft, M. W. Wong — Pseudo-differential operators and related topics

Maurice de Gosson — Symplectic Geometry and Quantum Mechanics

Maurice A. de Gosson (auth.) — Symplectic Methods in Harmonic Analysis and in Mathematical Physics

Nicolas Lerner — Integrating the Wigner Distribution on Subsets of the Phase Space, a Survey

Monique Combescure, Didier Robert (auth.) — Coherent states and applications in mathematical physics

LIU, CHUNGEN — INDEX THEORY IN NONLINEAR ANALYSIS

Maurice A. de Gosson — The Principles of Newtonian and Quantum Mechanics: The Need for Planck’s Constant, H

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