An introduction to twistor theory

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An introduction to twistor theory

An introduction to twistor theory

S. A. Huggett, K. P. Tod

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Κατηγορίες:

Έτος:

1985

Έκδοση:

1

Εκδότης:

Cambridge University Press

Γλώσσα:

english

Σελίδες:

156

ISBN 10:

0521308798

ISBN 13:

9780521308793

Σειρές:

London Mathematical Society Student Texts

Αρχείο:

DJVU, 1.06 MB

IPFS:

,

english, 1985

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Ίσως σας ενδιαφέρει

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S. A. Huggett, K. P. Tod — An Introduction to Twistor Theory

S. A. Huggett, K. P. Tod — An introduction to twistor theory

M. Francaviglia, F. Gherardelli (eds.) — Global Geometry and Mathematical Physics: Lectures Given at the 2nd Session of the Centro Internazionale Matematico Estivo

Nassim Haramein, Elizabeth A. Rauscher — Spinors, Twistors, Quaternions, and the “Spacetime” Torus Topology

Desconocido — Alessandro Tomasiello Geometry Of String Theory Compactifications Cambridge University Press 2022

Unknown — Spinors and Space-Time Volume 1, Two-Spinor Calculus and Relativistic Fields

Hughston, Hurd. — A CP^5 calculus for space-time fields

S. A. Huggett, L. J. Mason, K. P. Tod, S. T. Tsou, and N. M. J. Woodhouse (editors) — The geometric universe: science, geometry, and the work of Roger Penrose

Robert J. Baston, Michael G. Eastwood — The Penrose transform: its interaction with representation theory

Maciej Dunajski — Solitons, Instantons, and Twistors 2nd

D.E. Lerner, P.D. Sommers — Complex Manifold Techniques in Theoretical Physics (Research Notes in Mathematics)

Edward J Flaherty — Hermitian and Kaehlerian geometry in relativity

L. J. Mason, L. P. Hughston — Further advances in twistor theory / 1 The Penrose transform and its applications

John Stewart — Advanced general relativity

Roger Penrose, Wolfgang Rindler — Spinors and space-time

Penrose, Roger; Rindler, Wolfgang — Spinors And Space-Time, Volume 2: Spinor And Twistor Methods In Space-Time Geometry

R. S. Ward, Raymond O. Wells Jr — Twistor geometry and field theory

Stewart J. — Advanced general relativity

Roger Penrose, Wolfgang Rindler — Spinors and space-time. Spinor and twistor methods in space-time geometry

T. N. Bailey, Robert J. Baston — Twistors in mathematics and physics

Toshiki Mabuchi, Shigeru Mukai — Einstein metrics and Yang-Mills connections: proceedings of the 27th Taniguchi international symposium

Greene R., Yau S.-T. (eds.) — Differential Geometry: Geometry in Mathematical Physics and Related Topics, Part 2

Robert Pool — Yang-Mills Fields and Extension Theory

L. P. Hughston, R. S. and Ward — Advances in Twistor Theory

Stephen Huggett (ed.) — Twistor Theory

Ian M. Benn, Robin W. Tucker — An Introduction to Spinors and Geometry with Applications in Physics

Alessandro Tomasiello — Geometry of String Theory Compactifications

L.J. Mason (editor) — Further Advances in Twistor Theory - Volumn III: Curved Twistor Spaces

Jean Pierre Bourguignon, Thomas Branson, Oussama Hijazi (Ed.) — Global Analysis and Harmonic Analysis

Ivan T. Todorov (auth.) — Conformal Description of Spinning Particles

H. Baum — Twistors and killing spinors on Riemannian manifolds

Jan Rzewuski (auth.), Zbigniew Oziewicz, Bernard Jancewicz, Andrzej Borowiec (eds.) — Spinors, Twistors, Clifford Algebras and Quantum Deformations: Proceedings of the Second Max Born Symposium held near Wrocław, Poland, September 1992

Peter O'Donnell — Introduction to 2-spinors in general relativity

H. Baum — Twistors and Killing Spinors on Riemannian Manifolds (Teubner-Texte zur Mathematik)

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