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Gauge Integral Structures for Stochastic Calculus and Quantum Electrodynamics (Hardcover)
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Gauge Integral Structures for Stochastic Calculus and Quantum Electrodynamics (Hardcover)
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GAUGE INTEGRAL STRUCTURES FOR STOCHASTIC CALCULUS AND QUANTUM
ELECTRODYNAMICS A stand-alone introduction to specific integration
problems in the probabilistic theory of stochastic calculus Picking
up where his previous book, A Modern Theory of Random Variation,
left off, Gauge Integral Structures for Stochastic Calculus and
Quantum Electrodynamics introduces readers to particular problems
of integration in the probability-like theory of quantum mechanics.
Written as a motivational explanation of the key points of the
underlying mathematical theory, and including ample illustrations
of the calculus, this book relies heavily on the mathematical
theory set out in the author's previous work. That said, this work
stands alone and does not require a reading of A Modern Theory of
Random Variation in order to be understandable. Gauge Integral
Structures for Stochastic Calculus and Quantum Electrodynamics
takes a gradual, relaxed, and discursive approach to the subject in
a successful attempt to engage the reader by exploring a narrower
range of themes and problems. Organized around examples with
accompanying introductions and explanations, the book covers topics
such as: Stochastic calculus, including discussions of random
variation, integration and probability, and stochastic processes
Field theory, including discussions of gauges for product spaces
and quantum electrodynamics Robust and thorough appendices,
examples, illustrations, and introductions for each of the concepts
discussed within An introduction to basic gauge integral theory
(for those unfamiliar with the author's previous book) The methods
employed in this book show, for instance, that it is no longer
necessary to resort to unreliable "Black Box" theory in financial
calculus; that full mathematical rigor can now be combined with
clarity and simplicity. Perfect for students and academics with
even a passing interest in the application of the gauge integral
technique pioneered by R. Henstock and J. Kurzweil, Gauge Integral
Structures for Stochastic Calculus and Quantum Electrodynamics is
an illuminating and insightful exploration of the complex
mathematical topics contained within.
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