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Quantum field theory for mathematicians / by R. Ticciati.

By: Material type: TextTextLanguage: English Publication details: Cambridge ; New York : Cambridge University Press, 1999.Description: xii, 699 p. : illISBN:
  • 9780521060257
Subject(s): DDC classification:
  • 530.143 TIC/Q
Summary: Ticciati's approach to quantum field theory falls between building a mathematical model of the subject and presenting the mathematics that physicists actually use. It begins with the need to combine special relativity and quantum mechanics and culminates in a basic understanding of the standard model of electroweak and strong interactions. The book is divided into five parts: canonical quantization of scalar fields, Weyl, Dirac and vector fields, functional integral quantization, the standard model of the electroweak and strong interactions, renormalization. This should be a useful reference for those interested in quantum theory and related areas of function theory, functional analysis, differential geometry or topological invariant theory.
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Holdings
Item type Current library Home library Call number Status Date due Barcode Item holds
Technical Reference Book Technical Reference Book Central Library, IIT Bhubaneswar Central Library, IIT Bhubaneswar 530.143 TIC/Q (Browse shelf(Opens below)) Available 6822
Total holds: 0

Includes Index.

Ticciati's approach to quantum field theory falls between building a mathematical model of the subject and presenting the mathematics that physicists actually use. It begins with the need to combine special relativity and quantum mechanics and culminates in a basic understanding of the standard model of electroweak and strong interactions. The book is divided into five parts: canonical quantization of scalar fields, Weyl, Dirac and vector fields, functional integral quantization, the standard model of the electroweak and strong interactions, renormalization. This should be a useful reference for those interested in quantum theory and related areas of function theory, functional analysis, differential geometry or topological invariant theory.

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