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International Journal of Theoretical Physics, 2003
The formulation of quantum physics in terms of lattice theory, as introduced by Birkhoff and von Neumann, represents a system of quantum physics as a Hilbert space whose elements correspond to physical states while propositions correspond to closed subspaces of the Hilbert space.
Titani, Satoko, Kozawa, Haruhiko
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The formulation of quantum physics in terms of lattice theory, as introduced by Birkhoff and von Neumann, represents a system of quantum physics as a Hilbert space whose elements correspond to physical states while propositions correspond to closed subspaces of the Hilbert space.
Titani, Satoko, Kozawa, Haruhiko
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International Journal of Theoretical Physics, 2004
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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Foundations of Modern Physics, 2001
This Special Issue on quantum field theory presents work covering a wide and topical range of subjects mainly within the area of interacting 4D quantum field theories subject to certain backgrounds [...]
S. Bignold, Mukund Rangamani
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This Special Issue on quantum field theory presents work covering a wide and topical range of subjects mainly within the area of interacting 4D quantum field theories subject to certain backgrounds [...]
S. Bignold, Mukund Rangamani
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Physical Review, 1950
It is usually contended that the quantum theory of fields is intrinsically divergent. The present paper attempts to show that this divergence is due to the perturbation theory generally employed and not to the field theory itself. By means of a minor modification in the perturbation calculations, the divergent integrals may be given appropriate finite ...
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It is usually contended that the quantum theory of fields is intrinsically divergent. The present paper attempts to show that this divergence is due to the perturbation theory generally employed and not to the field theory itself. By means of a minor modification in the perturbation calculations, the divergent integrals may be given appropriate finite ...
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Journal of Philosophical Logic, 2001
The author defines a formal language AQT (axiomatic quantum theory) whose terms are built from three kinds of variables (scalars, vectors, operators), and among others Dirac's ``kets'' and ``bras''. The axioms are chosen such that elementary properties of operator variables for instance can be derived.
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The author defines a formal language AQT (axiomatic quantum theory) whose terms are built from three kinds of variables (scalars, vectors, operators), and among others Dirac's ``kets'' and ``bras''. The axioms are chosen such that elementary properties of operator variables for instance can be derived.
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Relativistic quantum field theory
Physics Today, 1966THE RELATIVISTIC QUANTUM theory of fields was born some 35 years ago through the paternal efforts of Dirac, Heisenberg, Pauli and others. It was a somewhat retarded youngster, however, and first reached adolescence 17 years later, an event which we are gathered here to celebrate. But it is the subsequent development and more mature phase of the subject
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Quantum Theory of Many-Particle Systems
, 1971A. Fetter, J. Walecka, L. Kadanoff
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A SUGGESTED INTERPRETATION OF THE QUANTUM THEORY IN TERMS OF "HIDDEN" VARIABLES. II
, 1952D. Bohm
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