Abstract
The purpose of the talk is to give the flavour of a dynamical argument which makes use of boundary states in order to calculate the dependence of certain quantities, such as reflection factors, on the coupling constants introduced at a boundary by integrable boundary conditions. The idea is to consider the boundary state spectrum from two complementary points of view. The first is based on generating the spectrum using bootstrap techniques while the second uses a semi-classical quantization of classical periodic solutions which are confined to a region near the boundary, Comparing the two viewpoints leads to new dynamical information. Rather than attempting a general discussion the talk will concentrate on two examples. The first illustrates the principal features and can be computed exactly-simply a free massive field. The complexities and subtleties of the main ideas are illustrated within the sine-Gordon model.
Original language | English |
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Title of host publication | INTEGRABLE STRUCTURES OF EXACTLY SOLVABLE TWO-DIMENSIONAL MODELS OF QUANTUM FIELD THEORY |
Editors | S Pakuliak, G VonGehlen |
Place of Publication | DORDRECHT |
Publisher | Springer |
Pages | 95-107 |
Number of pages | 13 |
ISBN (Print) | 0-7923-7183-6 |
Publication status | Published - 2001 |
Event | NATO Advanced Research Workshop on Dynamical Symmetries of Integrable Quantum Field Theories and Lattice Models - KIEV Duration: 25 Sept 2000 → 30 Sept 2000 |
Conference
Conference | NATO Advanced Research Workshop on Dynamical Symmetries of Integrable Quantum Field Theories and Lattice Models |
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City | KIEV |
Period | 25/09/00 → 30/09/00 |
Keywords
- S-MATRIX
- GORDON MODEL
- STATE