Quantum systems reach a Maximal Entanglement Limit where entanglement geometry produces thermal reduced density matrices and probabilistic behavior in statistical and high-energy physics.
High Energy Asymptotics of Multi--Colour QCD and Exactly Solvable Lattice Models
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abstract
The quantum inverse scattering method is applied to the solution of equations for wave functions of compound states of $n$ reggeized gluons in the multicolour QCD in a generalized leading logarithmic approximation.
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Modified inverse Laplace and Mellin transforms are proposed to work with dual contour integral representations from quantum chromodynamics for quantum communication applications.
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The Maximal Entanglement Limit in Statistical and High Energy Physics
Quantum systems reach a Maximal Entanglement Limit where entanglement geometry produces thermal reduced density matrices and probabilistic behavior in statistical and high-energy physics.
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Inverse Laplace and Mellin integral transforms modified for use in quantum communications
Modified inverse Laplace and Mellin transforms are proposed to work with dual contour integral representations from quantum chromodynamics for quantum communication applications.