Techniques of differential topology in relativity

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Techniques of differential topology in relativity

Roger Penrose

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Acquaints the specialist in relativity theory with some global techniques for the treatment of space-times and will provide the pure mathematician with a way into the subject of general relativity.

Κατηγορίες:

Έτος:

1987

Έκδοση:

1ST

Εκδότης:

Society for Industrial Mathematics

Γλώσσα:

english

Σελίδες:

80

ISBN 10:

0898710057

ISBN 13:

9780898710052

Σειρές:

CBMS-NSF Regional Conference Series in Applied Mathematics

Αρχείο:

DJVU, 777 KB

IPFS:

,

english, 1987

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Ίσως σας ενδιαφέρει

Roger Penrose — On The Origins Of Twistor Theory

Pope C.N. — Geometry and topology in physics 2: Applications

Roger Penrose — Twistor theory: An approach to the quantisation of fields and space-time

Roger Penrose — [Article] Beyond the Doubting of a Shadow: A Reply to Commentaries on Shadows of the Mind

Barrett O'Neill — Semi-Riemannian geometry: with applications to relativity

John Oprea — Differential geometry and its applications

Peter Mörters, Roger Moser, Mathew Penrose, Hartmut Schwetlick, Johannes Zimmer — Analysis and stochastics of growth processes and interface models

Roger Penrose, Christopher J. Isham, Editors — Quantum Concepts in Space and Time (Oxford Science Publications)

Morris W. Hirsch — Differential topology

Penrose, Roger; Rindler, Wolfgang — Spinors And Space-Time, Volume 1: Two-Spinor Calculus And Relativistic Fields

T. Bröcker, K. Jänich — Introduction to Differential Topology

Roger Penrose, Abner Shimony, Nancy Cartwright, Stephen Hawking — The Large, the Small and the Human Mind

Mikio Nakahara — Geometry, Topology, and Physics

Roger Penrose — Fashion, Faith, and Fantasy in the New Physics of the Universe

Andrew H Wallace — Differential topology: first steps

Roger Penrose — Techniques of differential topology in relativity

Daniel Martin — Manifold Theory: An Introduction for Mathematical Physicists

A Visconti — Introductory Differential Geometry For Physicists

Roger Penrose — Techniques of differential topology in relativity

S. W. Hawking — Chronology protection conjecture

Stephen Hawking, George Francis Rayner Ellis — The Large Scale Structure of Space-Time

JB Manchak — GLOBAL SPACETIME STRUCTURE

Darnsworth et al. (eds.) — Methods of local and global diff. geometry in general relativity Proc. Pittsburg

Cecile M. DeWitt, John A. Wheeler — Battelle Rencontres: 1967 lectures in mathematics and physics

Eric Poisson — An advanced course in general relativity

Malament D.B — Topics in the foundations of General Relativity and Newtonian gravitation theory

Barrett O'Neill — Semi-Riemannian Geometry

P. S. Joshi — Global Aspects in Gravitation and Cosmology

Piotr T. Chruściel — Geometry of Black Holes

Malament, David — Topics in the Foundations of General Relativity and Newtonian Gravitation Theory

Alexandre Lymberopoulos and Ivo Terek Couto — Introduction to Lorentz Geometry: Curves and Surfaces

W. Klingenberg, D. Hoffman — A course in differential geometry

Noel J. Hicks — Notes on Differential Geometry

John Stewart — Advanced general relativity

Stephen W. Hawking, George Francis Rayner Ellis — The large scale structure of space-time (Cambridge UP, repr. 1973)

Stephen W. Hawking, George Francis Rayner Ellis — The Large Scale Structure of Space-Time

Stewart J. — Advanced general relativity

Gregory L. Naber — Spacetime and singularities

Eric Poisson — A Relativist's Toolkit: The Mathematics of Black-Hole Mechanics (BETTER SCAN)

Eric Poisson — A Relativist's Toolkit: The Mathematics of Black-Hole Mechanics

Antonio Masiello — Variational Methods in Lorentzian Geometry

John Milnor — Morse Theory

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