V. Senthil Kumar

most citedThree dimensional quadratic algebras: Some realizations and representations

17 citations · 33 across the 2 of their papers we have counts for

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math-ph2002★ 16 cited

Jordan-Schwinger realizations of three-dimensional polynomial algebras

V. Sunil Kumar, B. A. Bambah, R. Jagannathan

A three-dimensional polynomial algebra of order $m$ is defined by the commutation relations $[P_{0}, P_{\pm}]$ $=$ $\pm P_{\pm}$ , $[P_{+}, P_{-}]$ $=$ $ϕ^{(m)} (P_{0})$ where $ϕ^{(m)} (P_{0})$ is…

math-ph2001★ 17 cited

Three dimensional quadratic algebras: Some realizations and representations

V. Sunil Kumar, B. A. Bambah, R. Jagannathan

Four classes of three dimensional quadratic algebras of the type $\lsb Q_0 , Q_\pm \rsb$ $=$ $\pm Q_{\pm}$ , $\lsb Q_+ , Q_- \rsb$ $=$ $a Q_{0}^{2} + b Q_{0} + c$ , where $(a, b, c)$ are constan…