Published September 1989
| Version v1
Journal article
Expansion of the boost operator in powers of the coupling constant
Creators
Description
The representation of the boost operator as an ordered exponential is analyzed. A method of expanding this operator in powers of the coupling constant of interest in the description of the interaction of composite systems with large momenta is given. This expansion yields a mixed representation for the form factor of the composite particles; in it simultaneous use is made of the bound-state wave functions of ordinary field theory and null-plane field theory. The connection with calculations in the Pz → ∞ frame with longitudinal momentum transfer (q+ ≠ 0) is discussed for the example of the calculation of the asymptotic behavior
Additional details
Publishing Information
- Journal Title
- Theoretical and Mathematical Physics (English Translation)
- Journal Volume
- 78
- Journal Issue
- 3
- Series
- Theor. Math. Phys. (Engl. Transl.).
- Journal Page Range
- 252-260
- ISSN
- 0040-5779
- CODEN
- TMPHA
INIS
- Country of Publication
- United States
- Country of Input or Organization
- United States
- INIS RN
- 22032530
- Subject category
- S71: CLASSICAL AND QUANTUM MECHANICS, GENERAL PHYSICS;
- Resource subtype / Literary indicator
- Translation
- Descriptors DEI
- BOUND STATE; COMPOSITE MODELS; COUPLING CONSTANTS; ELECTROMAGNETIC FIELDS; ELECTROMAGNETIC FORM FACTORS; IRREDUCIBLE REPRESENTATIONS; LORENTZ TRANSFORMATIONS; MESONS; MOMENTUM TRANSFER; PAIR PRODUCTION; PERTURBATION THEORY; PHOTONS; QUANTUM FIELD THEORY; QUANTUM OPERATORS; QUARK-ANTIQUARK INTERACTIONS; RENORMALIZATION; S MATRIX; SCATTERING; SERIES EXPANSION; SPINORS; WAVE FUNCTIONS
- Descriptors DEC
- BOSONS; ELEMENTARY PARTICLES; FIELD THEORIES; FORM FACTORS; FUNCTIONS; HADRONS; INTERACTIONS; MASSLESS PARTICLES; MATHEMATICAL MODELS; MATHEMATICAL OPERATORS; MATRICES; PARTICLE INTERACTIONS; PARTICLE MODELS; PARTICLE PRODUCTION; PARTICLE PROPERTIES
Optional Information
- Notes
- Cover-to-cover translation of Teoreticheskaya i Matematicheskaya Fizika (USSR).