Corneliu Sochichiu
Abstract
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We show that the algebra of functions on noncommutative space allows two different representations. One is describing the genuine noncommutative space, while another one can be rewritten in commutative form by a redefinition of generators.
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We show that the algebra of functions on noncommutative space allows two different representations. One is describing the genuine noncommutative space, while another one can be rewritten in commutative form by a redefinition of generators.
Key concepts: Noncommutative geometry, Noncommutative algebraic geometry, Commutative property, Noncommutative quantum field theory, Mathematics, Pure mathematics, Space (punctuation), Algebra over a field