Titlebook: Mathematical Methods of Quantum Optics; Ravinder Rupchand Puri Book 2001 Springer-Verlag Berlin Heidelberg 2001 Absorption.Finite.Lie.alge

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Atom-Field Interaction Hamiltonians, of the physics of the problem can be used to reduce that hamiltonian to mathematically manageable forms. Simple prescriptions for constructing models conforming to frequently encountered conditions are given.

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Basic Quantum Mechanics,tional methods of the quantum theory essential for developing the theory of quantum optics. We delve also in to the controversial issue of interpretation of the quantum theory as a classical statistical theory. Quantum optics provides means for subjecting these conceptually controversial issues to e

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Algebra of the Exponential Operator,thematical physics. In view of its importance, we discuss in this chapter some useful algebraic operations involving an exponential operator. The operations discussed here are (i) the parametric differentiation of an exponential operator, (ii) its reduction to a polynomial when the exponent is finit

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Theory of Stochastic Processes,e. The behaviour of such variables can be described only statistically. The problem of studying the statistical behaviour of random functions of time is the subject of the theory of stochastic processes. In this chapter we summarize some concepts and the operational techniques of the theory of stoch

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The Electromagnetic Field,cept of the field correlation functions and their role in characterizing the statistical and spectral properties of the field. We highlight some signatures of nonclassical features of the field carried by the correlation functions.

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Atom-Field Interaction Hamiltonians, of the physics of the problem can be used to reduce that hamiltonian to mathematically manageable forms. Simple prescriptions for constructing models conforming to frequently encountered conditions are given.

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