Twistor
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Twistor
Author | : John Cramer |
Publsiher | : Courier Dover Publications |
Total Pages | : 386 |
Release | : 2016-06-20 |
Genre | : Fiction |
ISBN | : 9780486804507 |
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Gripping novel of hard science fiction by physicist author recounts discovery of the Twistor Effect, which opens doors into countless alternate universes and draws dangerous attention from industrial spies and corporate killers.
Spinors and Space Time Volume 2 Spinor and Twistor Methods in Space Time Geometry
Author | : Roger Penrose,Wolfgang Rindler |
Publsiher | : Cambridge University Press |
Total Pages | : 516 |
Release | : 1984 |
Genre | : Mathematics |
ISBN | : 0521347866 |
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In the two volumes that comprise this work Roger Penrose and Wolfgang Rindler introduce the calculus of 2-spinors and the theory of twistors, and discuss in detail how these powerful and elegant methods may be used to elucidate the structure and properties of space-time. In volume 1, Two-spinor calculus and relativistic fields, the calculus of 2-spinors is introduced and developed. Volume 2, Spinor and twistor methods in space-time geometry, introduces the theory of twistors, and studies in detail how the theory of twistors and 2-spinors can be applied to the study of space-time. This work will be of great value to all those studying relativity, differential geometry, particle physics and quantum field theory from beginning graduate students to experts in these fields.
Twistor Theory
Author | : Stephen Huggett |
Publsiher | : Routledge |
Total Pages | : 288 |
Release | : 2017-07-12 |
Genre | : Mathematics |
ISBN | : 9781351406550 |
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Presents the proceedings of the recently held conference at the University of Plymouth. Papers describe recent work by leading researchers in twistor theory and cover a wide range of subjects, including conformal invariants, integral transforms, Einstein equations, anti-self-dual Riemannian 4-manifolds, deformation theory, 4-dimensional conformal structures, and more.;The book is intended for complex geometers and analysts, theoretical physicists, and graduate students in complex analysis, complex differential geometry, and mathematical physics.
Further Advances in Twistor Theory
Author | : L.J. Mason,P.Z. Kobak,L. Hughston,K. Pulverer |
Publsiher | : CRC Press |
Total Pages | : 436 |
Release | : 2001-03-15 |
Genre | : Mathematics |
ISBN | : 1584880473 |
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Although twistor theory originated as an approach to the unification of quantum theory and general relativity, twistor correspondences and their generalizations have provided powerful mathematical tools for studying problems in differential geometry, nonlinear equations, and representation theory. At the same time, the theory continues to offer promising new insights into the nature of quantum theory and gravitation. Further Advances in Twistor Theory, Volume III: Curved Twistor Spaces is actually the fourth in a series of books compiling articles from Twistor Newsletter-a somewhat informal journal published periodically by the Oxford research group of Roger Penrose. Motivated both by questions in differential geometry and by the quest to find a twistor correspondence for general Ricci-flat space times, this volume explores deformed twistor spaces and their applications. Articles from the world's leading researchers in this field-including Roger Penrose-have been written in an informal, easy-to-read style and arranged in four chapters, each supplemented by a detailed introduction. Collectively, they trace the development of the twistor programme over the last 20 years and provide an overview of its recent advances and current status.
Further Advances in Twistor Theory Volume III
Author | : L.J. Mason,P.Z. Kobak,L. Hughston,K. Pulverer |
Publsiher | : CRC Press |
Total Pages | : 432 |
Release | : 2022-01-27 |
Genre | : Mathematics |
ISBN | : 9781482280944 |
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Although twistor theory originated as an approach to the unification of quantum theory and general relativity, twistor correspondences and their generalizations have provided powerful mathematical tools for studying problems in differential geometry, nonlinear equations, and representation theory. At the same time, the theory continues to offer pro
Twistor Geometry and Non Linear Systems
Author | : H.D. Doebner,T.D. Palev |
Publsiher | : Springer |
Total Pages | : 222 |
Release | : 2006-11-14 |
Genre | : Science |
ISBN | : 9783540394181 |
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Scattering Amplitudes and Wilson Loops in Twistor Space
Author | : Mathew Richard Bullimore |
Publsiher | : Springer Science & Business Media |
Total Pages | : 118 |
Release | : 2013-10-22 |
Genre | : Science |
ISBN | : 9783319009094 |
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Scattering amplitudes are fundamental and rich observables in quantum field theory. Based on the observation that, for massless particles of spin-one or more, scattering amplitudes are much simpler than expected from traditional Feynman diagram techniques, the broad aim of this work is to understand and exploit this hidden structure. It uses methods from twistor theory to provide new insights into the correspondence between scattering amplitudes in supersymmetric Yang-Mills theory and null polygonal Wilson loops. By additionally exploiting the symmetries of the problem, the author succeeds in developing new ways of computing scattering amplitudes.
Asymptotic Behaviour of Tame Harmonic Bundles and an Application to Pure Twistor D Modules Part 1
Author | : Takuro Mochizuki |
Publsiher | : American Mathematical Soc. |
Total Pages | : 344 |
Release | : 2007 |
Genre | : D-modules |
ISBN | : 9780821839423 |
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The author studies the asymptotic behaviour of tame harmonic bundles. First he proves a local freeness of the prolongment of deformed holomorphic bundle by an increasing order. Then he obtains the polarized mixed twistor structure from the data on the divisors. As one of the applications, he obtains the norm estimate of holomorphic or flat sections by weight filtrations of the monodromies. As another application, the author establishes the correspondence of semisimple regular holonomic $D$-modules and polarizable pure imaginary pure twistor $D$-modules through tame pure imaginary harmonic bundles, which is a conjecture of C. Sabbah. Then the regular holonomic version of M. Kashiwara's conjecture follows from the results of Sabbah and the author.