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Michael J. Ungs The Theory of Quantum Torus Knots: Its Foundation in Differential Geometry-Volume III

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Description

The mathematical building block presented in the four-volume set is called the theory of quantum torus knots (QTK), a theory that is anchored in the principles of differential geometry and 2D Riemannian manifolds for 3D curved surfaces. The reader is given a mathematical setting from which they will be able to witness the derivations, solutions, and interrelationships between theories and equations taken from classical and modern physics. Included are the equations of Ginzburg-Landau, Gross-Pitaevskii, Kortewig-de Vries, Landau-Lifshitz, nonlinear Schrödinger, Schrödinger-Ginzburg-Landau, Maxwell, Navier-Stokes, and Sine-Gordon. They are applied to the fields of aerodynamics, electromagnetics, hydrodynamics, quantum mechanics, and superfluidity. These will be utilized to elucidate discussions and examples involving longitudinal and transverse waves, convected waves, solitons, special relativity, torus knots, and vortices. About the Author Author by Michael James Ungs Front cover artwork by Laura Paige Ungs, https: //www.facebook.com/lauraungsart/ Back cover artwork by Agostinho Gizé from São Paulo, SP, Brazil Drawings by: Andrew James Ungs Cover design or artwork: Carmen Lucia Tambourgi Ungs

Product Specifications

Format
hardcover
Domain
Amazon UK
Release Date
11 June 2020
Listed Since
16 October 2020

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