Supersymmetry and Representation Theory in Low Dimensions
Beginning from a discussion of the known most fundamental dynamical structures of the Standard Model of physics, extended into the realms of mathematics and theory by the concept of "supersymmetry" or "SUSY," an introduction to efforts to develop a complete representation theory...
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| creator | Calkins, Mathew GatesJr, S. James Klivans, Caroline |
| description | Beginning from a discussion of the known most fundamental dynamical
structures of the Standard Model of physics, extended into the realms of
mathematics and theory by the concept of "supersymmetry" or "SUSY," an
introduction to efforts to develop a complete representation theory is given.
Techniques drawing from graph theory, coding theory, Coxeter Groups, Riemann
surfaces, and computational approaches to the study of algebraic varieties are
briefly highlighted as pathways for future exploration and progress. |
| doi_str_mv | 10.48550/arxiv.2012.09211 |
| format | Article |
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structures of the Standard Model of physics, extended into the realms of
mathematics and theory by the concept of "supersymmetry" or "SUSY," an
introduction to efforts to develop a complete representation theory is given.
Techniques drawing from graph theory, coding theory, Coxeter Groups, Riemann
surfaces, and computational approaches to the study of algebraic varieties are
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structures of the Standard Model of physics, extended into the realms of
mathematics and theory by the concept of "supersymmetry" or "SUSY," an
introduction to efforts to develop a complete representation theory is given.
Techniques drawing from graph theory, coding theory, Coxeter Groups, Riemann
surfaces, and computational approaches to the study of algebraic varieties are
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structures of the Standard Model of physics, extended into the realms of
mathematics and theory by the concept of "supersymmetry" or "SUSY," an
introduction to efforts to develop a complete representation theory is given.
Techniques drawing from graph theory, coding theory, Coxeter Groups, Riemann
surfaces, and computational approaches to the study of algebraic varieties are
briefly highlighted as pathways for future exploration and progress.</abstract><doi>10.48550/arxiv.2012.09211</doi><oa>free_for_read</oa></addata></record> |
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| subjects | Mathematics - Combinatorics Mathematics - Group Theory Mathematics - Mathematical Physics Mathematics - Representation Theory Physics - High Energy Physics - Theory Physics - Mathematical Physics |
| title | Supersymmetry and Representation Theory in Low Dimensions |
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