The Phase Space Model of Nonrelativistic Quantum Mechanics. [PDF]
Tosiek J, Przanowski M.
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Simultaneous Measurements of Noncommuting Observables: Positive Transformations and Instrumental Lie Groups. [PDF]
Jackson CS, Caves CM.
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Dense subalgebras in noncommutative Jordan topological algebras
Wilansky conjectured in [12] that normed dense Q-algebras are full subalgebras of Banach algebras. Beddaa and Oudadess proved in [2] that Wilansky’s conjecture was true. They showed that k-normed Q-algebras are full subalgebras of k-Banach algebras for each k∈(0,1]. Moreover, J. Pérez, L. Rico and A.
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Categorical Torelli theorems: results and open problems. [PDF]
Pertusi L, Stellari P.
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On "Decisions and Revisions Which a Minute Will Reverse": Consciousness, The Unconscious and Mathematical Modeling of Thinking. [PDF]
Plotnitsky A.
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From the Jordan Product to Riemannian Geometries on Classical and Quantum States. [PDF]
Ciaglia FM, Jost J, Schwachhöfer L.
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Simple Noncommutative Jordan Algebras Satisfying ([x, y], y, y) = 0
Noncommutative Jordan rings satisfying the identity \(([ x,y], y,y) =0\) (where \((x,y,z)= (xy)z- x(yz)\) and \([ x,y]= xy- yx\) are, respectively, the associator and commutator) were studied by \textit{I. P. Shestakov} [Algebra Logic 10, 252-280 (1973); translation from Algebra Logika 10, 407-448 (1971; Zbl 0259.17001)].
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Modulus of continuity of controlled Loewner-Kufarev equations and random matrices. [PDF]
Amaba T, Friedrich R.
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A Toss without a Coin: Information, Discontinuity, and Mathematics in Quantum Theory. [PDF]
Plotnitsky A.
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On noncommutative Jordan algebras [PDF]
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