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Gauge Integral Structures for Stochastic Calculus and Quantum Electrodynamics

GAUGE INTEGRAL STRUCTURES FOR STOCHASTIC CALCULUS AND QUANTUM ELECTRODYNAMICS A stand-alone introduction to specific integration problems;

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Quantum Stochastic Processes and Noncommutative Geometry

features of the book, including the interaction of QDS and quantum stochastic calculus with noncommutative geometry and a thorough discussion;

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Quantum Finance

Financial mathematics is currently almost completely dominated by stochastic calculus. Presenting a completely independent approach, this;

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An Introduction To Quantum Field Theory

An Introduction to Quantum Field Theory is a textbook intended for the graduate physics course covering relativistic quantum mechanics;

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Introduction To Quantum Field Theory

An Introduction to Quantum Field Theory is a textbook intended for the graduate physics course covering relativistic quantum mechanics;

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Stochastic Calculus with Infinitesimals

quantum mechanics) and therefore appears in physics and economics curricula as well. However, existing approaches to stochastic analysis either;

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Probability on Real Lie Algebras

, and quantum theory. It also addresses a more advanced audience by covering other topics related to non-commutativity in stochastic calculus;

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Relativistic Quantum Dynamics

dressing transformation Integral for decay law Coulomb scattering integral in fourth order Relativistic invariance of Coulomb-Darwin-Breit;

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Relativistic Quantum Field Theory, Volume 2

is still very accessible and useful for students of condensed matter. This volume begins with the introduction of the path integral formalism for;

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Relativistic Quantum Field Theory, Volume 2

is still very accessible and useful for students of condensed matter. This volume begins with the introduction of the path integral formalism for;

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Introduction to Quantum Field Theory

for quantum electrodynamics, and renormalization properties are also covered. In this second edition new chapters have been introduced with a;

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Scattering Amplitudes in Gauge Theory and Gravity

Providing a comprehensive, pedagogical introduction to scattering amplitudes in gauge theory and gravity, this book is ideal for graduate;

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Path Integral Methods in Quantum Field Theory

in theoretical physics wishing to learn the use of functional integrals in quantum field theory. It will also be a useful reference for researchers;

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The Pinch Technique and Its Applications to Non-Abelian Gauge Theories

that are gauge-invariant off-shell, but unlike for the photon in quantum electrodynamics, conventional graphical constructions fail. The Pinch;

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Quantum Stochastics

-contained account of the core of quantum probability and quantum stochastic processes for graduate students and researchers. The only assumed;

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Applied Exterior Calculus

second part deals with specific detailed applications of the exterior calculus, and the final part consists of in-depth studies of physical;

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Applications in Physics, Part B

This multi-volume handbook is the most up-to-date and comprehensive reference work in the field of fractional calculus and its numerous;

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Textbook of Relativistic Quantum Physics

positron theory and Feynman diagrams have greatly simplified the calculations for various processes in Quantum Electrodynamics. Elements of Quantum;

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Gauge Theories in Particle Physics

for QED. New to the Fourth Edition New chapter on Lorentz transformations and discrete symmetries in relativistic quantum;

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Stochastic Analysis and Applications in Physics

. White noise analysis has emerged as a viable framework for stochastic and infinite dimensional analysis. Another growth area is the theory;

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Quantum Calculus

. In precise terms, we study quantum calculus on finite intervals.In the first part, we discuss the concepts of qk-derivative and qk-integral, and;

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Quantum Fields and Processes

stochastic integrals by Wallstrom-Rota and combinatorial species by Joyal, it presents insights coming from quantum probability. It also introduces a;

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Techniques And Applications of Path Integration

; scattering theory; and geometrical optics. Additional topics include the polaron; path integrals for multiply connected spaces; quantum mechanics on;

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Nonlinear Expectations and Stochastic Calculus under Uncertainty

stochastic calculus under G-expectations. It ends with recent research topic on G-Martingale representation theorem and G-stochastic integral for;

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From Classical to Quantum Fields

unified theories and supersymmetry. Written for advanced undergraduate and beginning graduate students in physics and mathematics, the book could;

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From Classical to Quantum Fields

unified theories and supersymmetry. Written for advanced undergraduate and beginning graduate students in physics and mathematics, the book could;

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Mathematical Methods and Quantum Mathematics for Economics and Finance

methods for graduate students of economics and finance-and leading to the more advanced subject of quantum mathematics. The content is divided;

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