Results 61 to 70 of about 251 (157)
Seniority‐Zero Quadratic Canonical Transformation Theory
We construct a unitary transformation of electronic Hamiltonians using quadratic canonical transformation theory, choosing the transformation to minimize the non‐seniority‐zero elements of the transformed Hamiltonian. This allows us to add dynamic correlation to the static correlation inherent in orbital‐optimized doubly‐occupied (seniority‐zero ...
Daniel F. Calero‐Osorio, Paul W. Ayers
wiley +1 more source
Contextuality, Complementarity, Signaling, and Bell Tests. [PDF]
Khrennikov A.
europepmc +1 more source
Functional Calculus for a Pair of Almost Commuting Selfadjoint Operators
In this relevant paper, the author constructs a functional calculus for a pair \((A,B)\) of almost commuting selfadjoint operators, i.e. \(AB-BA\) is a trace class operator. A class \({\mathcal C}\) of functions in two real variables is constructed and a mapping \(\varphi \mapsto \varphi(A,B)\) \((\varphi \in{\mathcal C})\) is defined satisfying ...
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The quantum theory of time: a calculus for q-numbers. [PDF]
Kuypers S.
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Non-commutative Calculus and Discrete Physics
LaTeX document, 56 pages, 1 ...
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Chirality, a new key for the definition of the connection and curvature of a Lie-Kac superalgebra. [PDF]
Thierry-Mieg J.
europepmc +1 more source
Behavioral Capital Theory via Canonical Quantization. [PDF]
Hawkins RJ, D'Anna JL.
europepmc +1 more source
The Weyl Correspondence as a Functional Calculus for Non-Commuting Operators
In this expository paper, the Weyl calculus for bounded, selfadjoint operators on a Hilbert space is described. The original Weyl correspondence for the position and momentum operators is described as well. The most interesting part is the multi-variable Weyl correspondence for bounded selfadjoint operators which are not necessarily commuting.
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Analytic Torsion of Generic Rank Two Distributions in Dimension Five. [PDF]
Haller S.
europepmc +1 more source
Cut Elimination Theorem for Non-Commutative Hypersequent Calculus
Hypersequent calculi (HC) can formalize various non-classical logics. In [9] we presented a non-commutative variant of HC for the weakest temporal logic of linear frames Kt4.3 and some its extensions for dense and serial flow of time. The system was proved to be cut-free HC formalization of respective temporal logics by means of Schütte/Hintikka-style ...
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