The State-Vector Space for Two-Mode Parabosons and Charged Parabose Coherent States

TL;DR

This paper investigates the structure of the state-vector space for two-mode parabose systems, constructs a complete orthonormal basis at p=2, and develops conserved-charge parabose coherent states with an explicit completeness relation.

Contribution

It provides a detailed analysis of the state-vector space for two-mode parabosons and introduces conserved-charge parabose coherent states with explicit completeness at p=2.

Findings

Complete orthonormal basis vectors constructed for p=2

Conserved-charge parabose coherent states formulated

Explicit completeness relation derived for these states

Abstract

The structure of the state-vector space for the two-mode parabose system is investigated and a complete set of state-vectors is constructed. The basis vectors are orthonormal in order $p=2$. In order $p=2$, conserved-charge parabose coherent states are constructed and an explicit completeness relation is obtained.