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Picturing Quantum Processes: A First Course in Quantum Theory and Diagrammatic Reasoning
, 2017The unique features of the quantum world are explained in this book through the language of diagrams, setting out an innovative visual method for presenting complex theories.
B. Coecke, A. Kissinger
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The Quantum Theory of Fields: THE CLUSTER DECOMPOSITION PRINCIPLE
, 1995Up to this point we have not had much to say about the detailed structure of the Hamiltonian operator H . This operator can be defined by giving all its matrix elements between states with arbitrary numbers of particles.
S. Weinberg
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An Introduction To Quantum Field Theory
, 1995Feynman Diagrams and Quantum Electrodynamics * Invitation: Pair Production in e+e- Annihilation * The Klein-Gordon Field * The Dirac Field * Interacting Fields and Feynman Diagrams * Elementary Processes of Quantum Electrodynamics * Radiative Corrections:
M. Peskin, Daniel V. Schroeder
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The Theory of Open Quantum Systems
, 2002PREFACE ACKNOWLEDGEMENTS PART 1: PROBABILITY IN CLASSICAL AND QUANTUM MECHANICS 1. Classical probability theory and stochastic processes 2. Quantum Probability PART 2: DENSITY MATRIX THEORY 3. Quantum Master Equations 4.
H. Breuer, Francesco Petruccione
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Quantum mechanics: Non-relativistic theory,
, 1959The basic concepts of quantum mechanics Energy and momentum Schrodinger's equation Angular momentum Perturbation theory Spin The identity of particles The atom The theory of symmetry Polyatomic molecules Motion in a magnetic field Nuclear structure ...
L. Landau+4 more
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Quantum complexity theory [PDF]
In this dissertation we study quantum computation from a complexity theoretic viewpoint. Our first result is the existence of an efficient universal quantum Turing Machine in Deutsch's model of a quantum Turing Machine. This construction is substantially more complicated than the corresponding construction for classical Turing Machines--in fact, even ...
Umesh Vazirani, Ethan Bernstein
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Error Correcting Codes in Quantum Theory.
Physical Review Letters, 1996A new type of uncertainty relation is presented, concerning the information-bearing properties of a discrete quantum system. A natural link is then revealed between basic quantum theory and the linear error correcting codes of classical information ...
A. Steane
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1990
This is the last chapter of this book, and the fourth that applies the quantum theory of the interaction of radiation with matter developed in Chaps. 13–15. So far, our treatment of quantized field-matter interactions has concentrated mostly on situations where the quantized field acts as a noise source: under these conditions the nonlinear atomic ...
Pierre Meystre, Murray Sargent
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This is the last chapter of this book, and the fourth that applies the quantum theory of the interaction of radiation with matter developed in Chaps. 13–15. So far, our treatment of quantized field-matter interactions has concentrated mostly on situations where the quantized field acts as a noise source: under these conditions the nonlinear atomic ...
Pierre Meystre, Murray Sargent
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On the theory of quantum groups
Letters in Mathematical Physics, 1990By using the results of S. L. Woronowicz, we show that for the twisted version of the classical compact matrix groups, the Hopf algebraA h of representative elements is isomorphic as a co-algebra to the Hopf algebraA O of representative functions on the classical group.
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Quantum Theory of Gravity. I. The Canonical Theory
, 1967Following an historical introduction, the conventional canonical formulation of general relativity theory is presented. The canonical Lagrangian is expressed in terms of the extrinsic and intrinsic curvatures of the hypersurface ${x}^{0}=\mathrm{constant}
B. Dewitt
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