Quasibosons
arXiv:hep-th/0107003 · doi:10.1023/A:1015728722664
Abstract
The similarity of the commutation relations for bosons and quasibosons (fermion pairs) suggests the possibility that all integral spin particles presently considered to be bosons could be quasibosons. The boson commutation relations for integral spin particles could be just an approximation to the quasiboson commutation relations that contain an extra term. Although the commutation relation for quasibosons are slightly more complex, it is simpler picture of matter in that only fermions and composite particles formed of fermions exist. Mesons are usually referred to as bosons, but they must be quasibosons since their internal structure is fermion (quark) pairs. The photon is usually considered to be an elementary boson, but as shown here, existing experiments do not rule out the possibility that it is also a quasiboson. We consider how the quasiboson, composite nature of such a photon might manifest itself.
LaTex, 15 pages, no figures
References in corpus (1)
Cited by in corpus (14)
- High temperature behavior of a deformed Fermi gas obeying interpolating statistics
- Quasibosons composed of two q-fermions: realization by deformed oscillators
- Quantum Cellular Automaton Theory of Light
- Intercepts of the momentum correlation functions in μ-Bose gas model and their asymptotics
- Testing Vector Gravity with Gravitational Wave Interferometers
- Vector theory of gravity: Universe without black holes and solution of dark energy problem
- Energy dependence of the entanglement entropy of composite boson (quasiboson) systems
- Weyl, Dirac and Maxwell Quantum Cellular Automata: analitical solutions and phenomenological predictions of the Quantum Cellular Automata Theory of Free Fields
- Composite Photon Theory Versus Elementary Photon Theory
- Intermediate statistics: addressing the thermoelectric properties of solids
- Exotic Statistics for Ordinary Particles in Quantum Gravity
- The Antiparticles of Neutral Bosons
- Pion-Muon Asymmetry Revisited
- Intermediate statistics: addressing the Landau diamagnetism problem