Characterizations of *-antiderivable mappings on operator algebras by An Guangyu, Zhang Xueli, He Jun

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On Gradings of the Operator Algebra Generated by Mapping and Multipliers by E.V. Patrin

“…The operator algebra generated by mapping on a countable set and multipliers is considered. …”
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Trace functions of the parafermion vertex operator algebras by Dong, Chongying, Kac, Victor, Ren, Li

“…The trace functions for the Parafermion vertex operator algebra associated to any finite dimensional simple Lie algebra g and any positive integer k are studied and an explicit modular transformation formula of the trace functions is obtained.…”
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On transitive operator algebras in real Banach spaces by Kissin, Edward, Shulman, Victor, Turovskii, Yuri V.

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Deformation quantizations from vertex operator algebras by Pan, Y, Peelaers, W

“…In this note we address the question whether one can recover from the vertex operator algebra associated with a four-dimensional N = 2 superconformal field theory the deformation quantization of the Higgs branch of vacua that appears as a protected subsector in the three-dimensional circle-reduced theory. …”

Stabilizer Formalism for Operator Algebra Quantum Error Correction by Guillaume Dauphinais, David W. Kribs, Michael Vasmer

“…We introduce a stabilizer formalism for the general quantum error correction framework called operator algebra quantum error correction (OAQEC), which generalizes Gottesman's formulation for traditional quantum error correcting codes (QEC) and Poulin's for operator quantum error correction and subsystem codes (OQEC). …”
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Geometric phases characterise operator algebras and missing information by Souvik Banerjee, Moritz Dorband, Johanna Erdmenger, Anna-Lena Weigel

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Application of operator algebras to stochastic dynamics and the Heisenberg chain. by Stinchcombe, R, Schütz, G

The Philosophy of Nature of the Natural Realism. The Operator Algebra from Physics to Logic by Gianfranco Basti

“…It is particularly significant in this categorical framework the possibility of extending the operator algebra formalism from (quantum and classical) physics to logic, via the so-called “Boolean algebras with operators” (BAOs), with this extension being the core of our formal ontology. …”
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Vertex operator algebras and topologically twisted Chern-Simons-matter theories by Niklas Garner

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Maps Preserving <i>k</i>-Jordan Products on Operator Algebras by Xiaofei Qi, Miaomiao Wang

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Composition Vector Spaces as a New Type of Tri-Operational Algebras by Omid Reza Dehghan, Morteza Norouzi, Irina Cristea

“…The aim of this paper is to define and study the composition vector spaces as a type of tri-operational algebras. In this regard, by presenting nontrivial examples, it is emphasized that they are a proper generalization of vector spaces and their structure can be characterized by using linear operators. …”
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A NONSEPARABLE AMENABLE OPERATOR ALGEBRA WHICH IS NOT ISOMORPHIC TO A $C^*$ -ALGEBRA by YEMON CHOI, ILIJAS FARAH, NARUTAKA OZAWA

“…It has been a long-standing question whether every amenable operator algebra is isomorphic to a (necessarily nuclear) $\mathrm{C}^*$ -algebra. …”
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Postulating the Unicity of the Macroscopic Physical World by Mathias Van Den Bossche, Philippe Grangier

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Operational algebraic properties and subsemigroups of semigroups in view of k-folded N-structures by Anas Al-Masarwah, Mohammed Alqahtani

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Lax Operator Algebras and Applications to <i>τ</i>-Symmetries for Multilayer Integrable Couplings by Chun-Xia Li, Wen-Xiu Ma, Shou-Feng Shen

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A lattice theoretical interpretation of generalized deep holes of the Leech lattice vertex operator algebra by Ching Hung Lam, Masahiko Miyamoto

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What Does the Operator Algebra of Quantum Statistics Tell Us about the Objective Causes of Observable Effects? by Holger F. Hofmann

“…Quantum physics can only make statistical predictions about possible measurement outcomes, and these predictions originate from an operator algebra that is fundamentally different from the conventional definition of probability as a subjective lack of information regarding the physical reality of the system. …”
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Entropy of Quantum States by Paolo Facchi, Giovanni Gramegna, Arturo Konderak

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Adapting Logic to Physics: The Quantum-Like Eigenlogic Program by Zeno Toffano, François Dubois

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