Actions for Hamiltonian Light-Front Ffield Theory in a Basis Function Approach [electronic resource].
Hamiltonian Light-Front Ffield Theory in a Basis Function Approach [electronic resource].
- Published
- Washington, D.C. : United States. Dept. of Energy, 2009.
Oak Ridge, Tenn. : Distributed by the Office of Scientific and Technical Information, U.S. Dept. of Energy. - Physical Description
- 32 pages : digital, PDF file
- Additional Creators
- Stanford Linear Accelerator Center, United States. Department of Energy, and United States. Department of Energy. Office of Scientific and Technical Information
Access Online
- Restrictions on Access
- Free-to-read Unrestricted online access
- Summary
- Hamiltonian light-front quantum field theory constitutes a framework for the non-perturbative solution of invariant masses and correlated parton amplitudes of self-bound systems. By choosing the light-front gauge and adopting a basis function representation, we obtain a large, sparse, Hamiltonian matrix for mass eigenstates of gauge theories that is solvable by adapting the ab initio no-core methods of nuclear many-body theory. Full covariance is recovered in the continuum limit, the infinite matrix limit. There is considerable freedom in the choice of the orthonormal and complete set of basis functions with convenience and convergence rates providing key considerations. Here, we use a two-dimensional harmonic oscillator basis for transverse modes that corresponds with eigensolutions of the soft-wall AdS/QCD model obtained from light-front holography. We outline our approach, present illustrative features of some non-interacting systems in a cavity and discuss the computational challenges.
- Report Numbers
- E 1.99:slac-pub-13582
slac-pub-13582 - Subject(s)
- Other Subject(s)
- Note
- Published through SciTech Connect.
05/15/2009.
"slac-pub-13582"
"arXiv:0905.1411"
Submitted to Physical Review C FT
Ng, E.G.; Maris, P.; Brodsky, S.J.; Vary, J.P.; Yang, C.; Honkanen, H.; Li, Jun; Sternberg, P.; Harindranath, A.; de Teramond, G.F. - Funding Information
- AC02-76SF00515
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