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Titlebook: Selfdual Gauge Field Vortices; An Analytical Approa Gabriella Tarantello Book 2008 Birkhäuser Boston 2008 Gauge theory.Partial differential

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luence, a method that, in conversation with theories of influence, intertextuality, and reception aesthetics, seeks to reflect a “meeting of artistic minds” that includes.affective, ethical, and creative encounters between writers, readers, and researchers..978-3-030-44205-7978-3-030-44203-3Series ISSN 2634-6478 Series E-ISSN 2634-6486
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Selfdual Gauge Field Theories,ucture..We start with the simpler abelian situation, where most of the technical aspects of group representation theory can be avoided..From the physical point of view, an abelian gauge field theory describes electromagnetic particle interactions. Thus we shall start by discussing the abelian Maxwel
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Elliptic Problems in the Study of Selfdual Vortex Configurations,variant version of the Cauchy–Riemann equation..Following an approach introduced by Taubes (cf. [JT]), we see next how to use such a property in order to eliminate the gauge invariance from the selfdual equations and formulate them in terms of elliptic problems of the Liouville-type, whose analysis
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Book 2008ntaneous symmetry breaking, the quantum Hall effect, charge fractionalization, superconductivity and supergravity. This monograph discusses specific examples of selfdual gauge field structures, including the Chern–Simons model, the abelian–Higgs model, and Yang–Mills gauge field theory...The author
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1421-1750 ration-compactness principles, and Maxwell–Chern–Simons vort.In modern theoretical physics, gauge field theories are of great importance since they keep internal symmetries and account for phenomena such as spontaneous symmetry breaking, the quantum Hall effect, charge fractionalization, superconduc
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Selfdual Gauge Field Theories,l– Higgs model, well-known also as the relativistic counterpart of the Ginzburg–Landau model in superconductivity (cf. [GL]). We will illustrate Bogomolnyi’s approach (cf. [Bo]) and attain selfduality for this model with parameters that describe the borderline case that distinguishes between type I and type II superconductors.
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