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Книга Solitons, Instantons, and Twistors 2/e (Paperback) Dunajski

Solitons, Instantons, and Twistors 2/e (Paperback)

Автор: Dunajski, Maciej (Professor of Mathematical Physics, Professor of Mathematical Physics, Department of Applied Mathematics and Theoretical Physics, University of Cambridge)
Език: Английски език
Корици: С меки корици
Издател: OUP Oxford
Наличност: Външен склад
Изпращаме след 14-21 дни
67.62 € 132.25 лв
Most nonlinear differential equations arising in natural sciences admit chaotic behaviour and cannot...

Информация за книгата

Автор
Dunajski, Maciej (Professor of Mathematical Physics, Professor of Mathematical Physics, Department of Applied Mathematics and Theoretical Physics, University of Cambridge)
Език
Английски език
Корици
Книга - С меки корици
Издадена
2024
страници
416
EAN
9780198872542
ISBN
0198872542
Enbook ID
44446015
Издател
OUP Oxford
Теглоt
708

Пълно описание

Most nonlinear differential equations arising in natural sciences admit chaotic behaviour and cannot be solved analytically. Integrable systems lie on the other extreme. They possess regular, stable, and well-behaved solutions known as solitons and instantons. These solutions play important roles in pure and applied mathematics as well as in theoretical physics where they describe configurations topologically different from vacuum. While integrable equations in lower space-time dimensions can be solved using the inverse scattering transform, the higher-dimensional examples of anti-self-dual Yang-Mills and Einstein equations require twistor theory. Both techniques rely on an ability to represent nonlinear equations as compatibility conditions for overdetermined systems of linear differential equations. The book provides a self-contained and accessible introduction to the subject. It starts with an introduction to integrability of ordinary and partial differential equations. Subsequent chapters explore symmetry analysis, gauge theory, vortices, gravitational instantons, twistor transforms, and anti-self-duality equations. The three appendices cover basic differential geometry, complex manifold theory, and the exterior differential system.

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