Abstract
Summary: We present particle algebras whose representations correspond to states having at most \(p\) particles. For \(p = 1\), the algebra corresponds to fermions. For \(p = 2, 3, 4, \cdots,\) the algebra corresponds to the orthofermion algebra \({\mathcal C}_p \) with a new interpretation.
Keywords
Interpretation (philosophy)
Algebra over a field
Mathematics
Pure mathematics
Calculus (dental)
Computer science
Medicine
Programming language
Subject Areas
Algebraic structures and combinatorial models
·Geometry and Topology ·Physical Sciences
Advanced Topics in Algebra
·Algebra and Number Theory ·Physical Sciences
Nonlinear Waves and Solitons
·Statistical and Nonlinear Physics ·Physical Sciences
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