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Methods of Bosonic & Fermionic Path Integrals Representations: Continuum Random Geometry in Quantum Field Theory
Luiz C.L. Botelho
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Description for Methods of Bosonic & Fermionic Path Integrals Representations: Continuum Random Geometry in Quantum Field Theory
Hardback. Num Pages: 336 pages, illustrations. BIC Classification: PH. Category: (P) Professional & Vocational. Dimension: 263 x 187 x 26. Weight in Grams: 900.
This monograph is written on topics in the subject of Continuum Quantum Geometric Path Integrals applied to Yang-Mills Theory and variants (QCD, Chern-Simons Theory, Ising Models, etc.)- the called Random Geometry in Quantum Field Theory, which are hoped to be useful to graduate students of quantum physics and applied mathematics, with a focused weight towards to those interested in applying the concepts of continuum quantum geometry in other branches of modern physics, like superconductivity, nuclear physics, polymer theory, string theory, etc. The methodology used to in this monograph is the same exposed in previous work in random classical physics: ... Read more
This monograph is written on topics in the subject of Continuum Quantum Geometric Path Integrals applied to Yang-Mills Theory and variants (QCD, Chern-Simons Theory, Ising Models, etc.)- the called Random Geometry in Quantum Field Theory, which are hoped to be useful to graduate students of quantum physics and applied mathematics, with a focused weight towards to those interested in applying the concepts of continuum quantum geometry in other branches of modern physics, like superconductivity, nuclear physics, polymer theory, string theory, etc. The methodology used to in this monograph is the same exposed in previous work in random classical physics: ... Read more
Product Details
Publisher
Nova Science Publishers Inc United States
Number of pages
336
Format
Hardback
Publication date
2009
Condition
New
Number of Pages
336
Place of Publication
New York, United States
ISBN
9781604560688
SKU
V9781604560688
Shipping Time
Usually ships in 5 to 9 working days
Ref
99-2
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