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Euclidean quantum mechanics

Physical Review A, 1987
Euclidean quantum mechanics is not limited to an analytical continuation in time from the Schr\"odinger equation to the heat equation. It is a new classical statistical theory founded on a new probabilistic interpretation of the heat equation and constitutes the closest classical analogy of quantum mechanics.
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Quantum Mechanics and Computation

Foundations of Science, 2004
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
D'Hooghe, Bart, Pykacz, Jaroslaw
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A REFORMULATION OF QUANTUM MECHANICS

Modern Physics Letters A, 1991
We show that the phenomena explained by quantum mechanics can alternatively be explained as a breakdown of probability theory without the need for wave-particle duality or the idea that a particle does not have a unique path in space. The single-particle Lagrangian consistent with the reformulated quantum mechanics is derived and specialized to the ...
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Topological quantum mechanics

Physical Review D, 1991
The quantum theory of a type of generally covariant field theory, that has no local degrees of freedom, is described. Physical observables that capture topological properties of the manifold are identified and a representation of their Poisson algebra is constructed to obtain the quantum theory.
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Quantum Mechanics – II

2010
These matrices are both Hermetian and unitary. Further, any two Pauli matrices anticommute.
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Quantum mechanical searching

Proceedings of the 1999 Congress on Evolutionary Computation-CEC99 (Cat. No. 99TH8406), 2003
It has recently been shown that the searching speed of computers based on quantum mechanics is far superior to their classical counterparts.
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Memristors by Quantum Mechanics

2012
Memristor behavior is explained with a physical model based on quantum mechanics that claims charge is naturally created anytime energy is absorbed at the nanoscale. Quantum mechanics requires specific heat to vanish at the nanoscale, and therefore the electrical resistive heating in the memristor cannot be conserved by an increase in temperature ...
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Generalization of Quantum Mechanics

Physical Review, 1960
The possibility of generalizing quantum mechanics in such a way as to retain its predictive results, while comprehending additional solutions, is examined. It is found that this can be done through a perfected formal correspondence with Hamilton-Jacobi mechanics, by which one is led to consider generalizations of the Heisenberg postulate of the form ...
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Quantum Fracture Mechanics

Strength of Materials, 1989
Quantum fracture mechanics (QFM) is proposed by the author as a purely theoretical alternative of the generally accepted experimental-theoretical approach to fracture physics. The main concepts of theory and formulation of several main problems are examined.
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Quantum Mechanics

Physics Bulletin, 1966
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