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Unification of the Nature’s Complexities via a Matrix Permanent—Critical Phenomena Fractals Quantum Computing ♯P-Complexity

机译:通过矩阵永久关键现象分形量子计算P复杂性统一性质的复杂性

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摘要

We reveal the analytic relations between a matrix permanent and major nature’s complexities manifested in critical phenomena, fractal structures and chaos, quantum information processes in many-body physics, number-theoretic complexity in mathematics, and ♯P-complete problems in the theory of computational complexity. They follow from a reduction of the Ising model of critical phenomena to the permanent and four integral representations of the permanent based on (i) the fractal Weierstrass-like functions, (ii) polynomials of complex variables, (iii) Laplace integral, and (iv) MacMahon master theorem.

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