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Quantum Minimal Surfaces
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We discuss quantum analogues of minimal surfaces in Euclidean spaces and tori.
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Cited by 2 Pith papers
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Quantization of Algebraic Varieties Defined by Casimir Polynomials via Matrix Regularization: Fuzzy $S^7$ and Beyond
A weak matrix regularization of any single-Casimir level set of a compact semisimple Lie algebra is built from reducible representations whose coadjoint orbits densely fill the variety, with fuzzy S^7 worked out explicitly.
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Discrete equations from B\"{a}cklund transformations of the fifth Painlev\'{e} equation
Bäcklund transformations of the fifth Painlevé equation yield four discrete Painlevé equations, one new with ternary symmetry, with rational solution hierarchies in terms of generalised Laguerre and Umemura polynomials.
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