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Scattering Amplitudes and Wilson Loops in Twistor Space
Mathew Richard Bullimore
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Description for Scattering Amplitudes and Wilson Loops in Twistor Space
Paperback. 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, this book aims broadly to understand and exploit this heretofore hidden structure. Series: Springer Theses. Num Pages: 133 pages, 30 black & white illustrations, 11 colour illustrations, biography. BIC Classification: PBWH; PHQ; PHS; PHU. Category: (G) General (US: Trade). Dimension: 235 x 155 x 7. Weight in Grams: 221.
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.
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.
Product Details
Format
Paperback
Publication date
2016
Publisher
Springer International Publishing AG Switzerland
Number of pages
133
Condition
New
Series
Springer Theses
Number of Pages
118
Place of Publication
Cham, Switzerland
ISBN
9783319346182
SKU
V9783319346182
Shipping Time
Usually ships in 15 to 20 working days
Ref
99-15
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