Download Ebook Geometry of Supersymmetric Gauge Theories Including an Introduction to BRS Differential Algebras and Anomalies (Lecture Notes in Physics)

Free Geometry of Supersymmetric Gauge Theories Including an Introduction to BRS Differential Algebras and Anomalies (Lecture Notes in Physics)



Free Geometry of Supersymmetric Gauge Theories Including an Introduction to BRS Differential Algebras and Anomalies (Lecture Notes in Physics)

Free Geometry of Supersymmetric Gauge Theories Including an Introduction to BRS Differential Algebras and Anomalies (Lecture Notes in Physics)

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Book Details :
Published on: 2014-09-12
Released on: 2014-09-12
Original language: English
Free Geometry of Supersymmetric Gauge Theories Including an Introduction to BRS Differential Algebras and Anomalies (Lecture Notes in Physics)

This monograph gives a detailed and pedagogical account of the geometry of rigid superspace and supersymmetric Yang-Mills theories. While the core of the text is concerned with the classical theory, the quantization and anomaly problem are briefly discussed following a comprehensive introduction to BRS differential algebras and their field theoretical applications. Among the treated topics are invariant forms and vector fields on superspace, the matrix-representation of the super-Poincare group, invariant connections on reductive homogeneous spaces and the supermetric approach. Various aspects of the subject are discussed for the first time in textbook and are consistently presented in a unified geometric formalism. Requiring essentially no background on supersymmetry and only a basic knowledge of differential geometry, this text will serve as a mathematically lucid introduction to supersymmetric gauge theories. Le Live Marseille : aller dans les plus grandes soires ... Retrouvez toutes les discothque Marseille et se retrouver dans les plus grandes soires en discothque Marseille. Deferential Geometry A ''2-sphere'' embedded in flat 3-space is a two dimensional [[manifold]] $M$ defined by the equation $x^e x^f \sde_ef = r^2$ -- it is the surface of constant $r ...
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