2012•Unpublished venueRequires access

Applications of Polynomial Algebras to 2-Dimensional Deformed Oscillators

Song Ci, Fulin Zhang, Jing‐Ling Chen

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Abstract

The polynomial algebra is a deformed SU(2) algebra. Here, we use polynomial algebra as a method to solve a series of deformed oscillators. Meanwhile, we find a series of physics systems for polynomial algebra. 1

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What this paper is about

The polynomial algebra is a deformed SU(2) algebra. Here, we use polynomial algebra as a method to solve a series of deformed oscillators. Meanwhile, we find a series of physics systems for polynomial algebra. 1

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OpenAlex reports 2 citations for this work. Citation counts describe recorded attention and do not establish research quality.

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Available abstract

The polynomial algebra is a deformed SU(2) algebra. Here, we use polynomial algebra as a method to solve a series of deformed oscillators. Meanwhile, we find a series of physics systems for polynomial algebra. 1

Key concepts: Polynomial, Algebra over a field, Series (stratigraphy), Reciprocal polynomial, Mathematics, Matrix polynomial, Order (exchange), Algebra representation

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