An introduction to integrable and non-integrable scalar field models, with topological and non-topological soliton solutionsHinweis: Dieser Artikel kann nur an eine deutsche Lieferadresse ausgeliefert werden.
Yakov M. Shnir is the Leading Researcher at the Bogoliubov Laboratory of Theoretical Physics, Joint Institute for Nuclear Research in Dubna and he holds a part time position of Professor of Theoretical Physics at the Belarusian State University in Minsk. His research focuses on topological and non-topological solitons in classical field theory in flat and curved space-time. He has been involved in many of the recent developments in this area, in particular in investigating chaotic structures in dynamics of solitons, construction of knotted solutions in the Bose-Einstein condensate and analysis of thermodynamic properties of hairy black holes.
Inhaltsangabe
Preface Part I. Kinks and Solitary Waves: 1. Sine-Gordon model 2. Kinks in the models with polynomial potentials 3. Non-topological solitons: Korteweg-de-Vries system Part II. O(3) Sigma Model, Lumps and Baby Skyrmions: 4. O(3) Non-linear sigma model 5. Baby skyrmions Part III. Q-balls, Skyrmions and Hopfions: 6. Q-balls 7. Skyrmions 8. Hopfions References Index.
Preface Part I. Kinks and Solitary Waves: 1. Sine-Gordon model 2. Kinks in the models with polynomial potentials 3. Non-topological solitons: Korteweg-de-Vries system Part II. O(3) Sigma Model, Lumps and Baby Skyrmions: 4. O(3) Non-linear sigma model 5. Baby skyrmions Part III. Q-balls, Skyrmions and Hopfions: 6. Q-balls 7. Skyrmions 8. Hopfions References Index.
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