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Odd-Excited Binomial States of the Radiation Field and Some of Their Statistical Properties

A.‐S. F. Obada, Mahmoud Darwish, H. H. Salah

International Journal of Theoretical PhysicsSep 1, 20026 citations

Excited Binomial States and Excited Negative Binomial States of the Radiation Field and Some of Their Statistical Properties

Xiaoguang Wang, Hong‐Chen Fu

arXiv:quant-ph/9903058International Journal of Theoretical PhysicsJun 1, 200018 citations

Nonclassical properties and algebraic characteristics of negative binomial states in quantized radiation fields

X.-G. Wang, S.-H. Pan, G.-Z. Yang

arXiv:quant-ph/9904027The European Physical Journal DJan 1, 200010 citations

Quantum Extropy and Statistical Properties of the Radiation Field for Photonic Binomial and Even Binomial Distributions

Abdullah M. Almarashi, Ali Algarni, S. Abdel‐Khalek +2 more

Journal of Russian Laser ResearchJul 1, 202014 citations

Statistical Properties and Algebraic Characteristics of Quantum Superpositions of Negative Binomial States

Xiaoguang Wang, Hong‐Chen Fu

We introduce new kinds of states of quantized radiation fields, which are the superpositions of negative binomial states. They exhibit remarkable nonclassical properties and reduce to Schrödinger cat states in a certain limit. The algebras involved in the even and odd negative binomial states turn out to be generally deformed oscillator algebras. It is found that the even and odd negative binomial states satisfy the same eigenvalue equation with the same eigenvalue and they can be viewed as two-photon nonlinear coherent states. Two methods of generating such the states are proposed.We introduce new kinds of states of quantized radiation fields, which are the superpositions of negative binomial states. They exhibit remarkable nonclassical properties and reduce to Schrödinger cat states in a certain limit. The algebras involved in the even and odd negative binomial states turn out to be generally deformed oscillator algebras. It is found that the even and odd negative binomial states satisfy the same eigenvalue equation with the same eigenvalue and they can be viewed as two-photon nonlinear coherent states. Two methods of generating such the states are proposed.

Communications in Theoretical PhysicsJun 15, 200110 citations

Statistical Properties and Algebraic Characteristics of Quantum Superpositions of Negative Binomial States

WANGXiao-Guang, FUHong-Chen

We introduce new kinds of states of quantized radiation fields, which are the superpositions of negative binomial states. They exhibit remarkable nonclassical properties and reduce to Schrodinger cat states in a certain limit.The algebras involved in the even and odd negative binomial states turn out to be generally deformed oscillator algebras.It is found that the even and odd negative binomial states satisfy the same eigenvalue equation with the same eigenvalue and they can be viewed as two-photon nonlinear coherent states. Two methods of generating such the states are proposed.``We introduce new kinds of states of quantized radiation fields, which are the superpositions of negative binomial states. They exhibit remarkable nonclassical properties and reduce to Schrodinger cat states in a certain limit.The algebras involved in the even and odd negative binomial states turn out to be generally deformed oscillator algebras.It is found that the even and odd negative binomial states satisfy the same eigenvalue equation with the same eigenvalue and they can be viewed as two-photon nonlinear coherent states. Two methods of generating such the states are proposed.``

理论物理通讯：英文版Jan 1, 20010 citations

Quantum Properties of Odd Excited Negative Binomial States of the Radiation Field

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