Data assimilation in operator algebras. [PDF]
Freeman D +4 more
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Non-Kolmogorovian Probabilities and Quantum Technologies. [PDF]
Holik FH.
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Mathematical Models for Unstable Quantum Systems and Gamow States. [PDF]
Gadella M +3 more
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STRUCTURE OF GROUP C*-ALGEBRAS OF LIE SEMI-DIRECT PRODUCTS OF $ {\Bbb R} $ OR $ {\Bbb C} $ BY LIE GROUPS [PDF]
This paper is devoted to the case by case study on structure of group C*-algebras of the Lie semi-direct products of the 1-dimensional real or complex Lie groups by connected Lie groups, in particular, by commutative Lie groups or the generalized ...
Sudo, Takahiro, 須藤, 隆洋
core
The Quantum Nature of Color Perception: Uncertainty Relations for Chromatic Opposition. [PDF]
Berthier M, Provenzi E.
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Entanglement and Non-Locality in Quantum Protocols with Identical Particles. [PDF]
Benatti F, Floreanini R, Marzolino U.
europepmc +1 more source
Simultaneous Measurements of Noncommuting Observables: Positive Transformations and Instrumental Lie Groups. [PDF]
Jackson CS, Caves CM.
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Lagrangian structures and multidimensional consistency [PDF]
The conventional point of view is that the Lagrangian is a scalar object (or equivalently a volume form), which through the Euler-Lagrange equations provides us with one single equation (i.e., one per component of the dependent variable ...
Lobb, Sarah Beverley
core
The Geometry of Marked Contact Engel Structures. [PDF]
Manno G, Nurowski P, Sagerschnig K.
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Riemannian Geometry Framed as a Generalized Heisenberg Lie Algebra
The Heisenberg Lie algebra (HA) plays an important role in mathematics with Fourier transforms, as well as for the foundations of quantum theory where it expresses the operators of space-time, X, and their commutation rules with the momentum operators, D, that execute infinitesimal translations in X.
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