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Theoretical upper limit to non-local correlations in quantum mechanics
A Tsirelson bound is an upper limit to quantum mechanical correlations between distant events. Given that quantum mechanics violates Bell inequalities
Tsirelson's_bound
Russian–Israeli mathematician (1950–2020)
Mathematicians in Berlin. Tsirelson made notable contributions to probability theory and functional analysis. These include: Tsirelson's bound, in quantum mechanics
Boris_Tsirelson
Deviations from local realism
violating Tsirelson's bound would also violate standard Bell nonlocality when brought to the macroscopic scale. Besides Tsirelson's bound, the principle
Quantum_nonlocality
Testable implication of local hidden-variable theories
predicted by quantum mechanics is 2 2 {\displaystyle 2{\sqrt {2}}} (Tsirelson's bound) and can be obtained from a maximal entangled Bell state. Many Bell
CHSH_inequality
the Tsirelson construction, culminating with the solution by Argyros–Haydon of the scalar plus compact problem. On the vector space ℓ∞ of bounded scalar
Tsirelson_space
Theorem in functional analysis
play an essential role in the problem of quantum nonlocality: the Tsirelson bound of any full correlation bipartite Bell inequality for a quantum system
Grothendieck_inequality
formulation, quantum action Bohm interpretation many-worlds interpretation Tsirelson's bound Feynman diagram One-loop Feynman diagram Schwinger's quantum action
List of mathematical topics in quantum theory
List_of_mathematical_topics_in_quantum_theory
Concept in quantum entanglement
paradox Kochen–Specker theorem Quantum information science Qubit Tsirelson's bound Brassard, Gilles; Broadbent, Anne; Tapp, Alain (2003). Dehne, Frank;
Quantum_pseudo-telepathy
Theorem in physics
physics permits for this combination of expectation values, making it a Tsirelson bound. The CHSH inequality can also be thought of as a game in which Alice
Bell's_theorem
Encoding an n-bit string in m qubits
instance, the success probability of the 2-to-1 QRAC is related to the Tsirelson bound of the CHSH inequality. In quantum network coding, QRACs provide a
Quantum_random_access_code
physics, while it excludes all correlations which violate the quantum Tsirelson bound for the CHSH inequality. However, it does not exclude beyond-quantum
Information_causality
Spanish theoretical physicist
{{cite journal}}: CS1 maint: multiple names: authors list (link) Tsirelson's bound (Acín's contributions to the problem are mentioned) Quantum nonlocality
Antonio_Acín
Context dependence in quantum measurements
Lorenzo; Browne, Dan E.; Mansfield, Shane; Pappa, Anna (2018-12-17). "Tsirelson's bound and Landauer's principle in a single-system game" (PDF). Physical
Quantum_contextuality
result is named for Christer Borell and its independent discoverers Boris Tsirelson, Ildar Ibragimov, and Vladimir Sudakov. The inequality has been described
Borell–TIS_inequality
W_{t}} is the one-dimensional Brownian motion. Tsirelson chose the drift a {\displaystyle a} to be a bounded measurable function that depends on the past
Tsirelson's stochastic differential equation
Tsirelson's_stochastic_differential_equation
Truss Trygve Røed-Larsen Tsallis entropy Tsiolkovsky rocket equation Tsirelson's bound Tsunami Tsunami warning system Tsung-Dao Lee Tullio Levi-Civita Tullio
Index_of_physics_articles_(T)
isometrically isomorphic to its double dual, but fails to be reflexive. Tsirelson space, a reflexive Banach space in which neither ℓ p {\displaystyle \ell
List_of_Banach_spaces
Leggett–Garg inequality Riemannian Penrose inequality Rushbrooke inequality Tsirelson's inequality Comparison theorem List of mathematical identities Lists of
List_of_inequalities
Mathematical problem in von Neumann algebra theory
long-standing problems: Kirchberg's QWEP conjecture in C*-algebra theory Tsirelson's problem in quantum information theory The predual of any (separable)
Connes_embedding_problem
Vector space of infinite sequences
{\displaystyle c_{0}} , was answered negatively by B. S. Tsirelson's construction of Tsirelson space in 1974. The dual statement, that every separable
Sequence_space
admits a probabilistic proof. Crossing number inequality which is a lower bound on the number of crossing for any drawing of a graph as a function of the
List of probabilistic proofs of non-probabilistic theorems
List_of_probabilistic_proofs_of_non-probabilistic_theorems
Standard example in game theory
Axelrod (2006), pp. 113–114 Axelrod (2006), p. 36 Landsberger, Michael; Tsirelson, Boris (2003). "Bayesian Nash equilibrium; a statistical test of the hypothesis"
Prisoner's_dilemma
Explosive chemical compound
ed.). Leipzig: Barth. p. 459. Zhurova, Elizabeth A.; Stash, Adam I.; Tsirelson, Vladimir G.; Zhurov, Vladimir V.; Bartashevich, Ekaterina V.; Potemkin
Pentaerythritol_tetranitrate
Mathematical set with some added structure
CC-BY-SA-3.0 license (2018). The version of record as reviewed is: Boris Tsirelson; et al. (1 June 2018). "Spaces in mathematics" (PDF). WikiJournal of Science
Space_(mathematics)
Shatunovsky, mathematician Yakov G. Sinai, applied mathematician Boris Tsirelson, mathematician Pavel Urysohn, mathematician Boris Weisfeiler, mathematician
List of Jews born in the Russian Empire and the Soviet Union
List_of_Jews_born_in_the_Russian_Empire_and_the_Soviet_Union
Normed vector space that is complete
space Topological vector space – Vector space with a notion of nearness Tsirelson space Banach-Saks property It is common to read " X {\displaystyle X}
Banach_space
Banach–Alaoglu theorem Measure of non-compactness Banach–Mazur theorem Bounded linear operator Continuous linear extension Compact operator Approximation
List of functional analysis topics
List_of_functional_analysis_topics
Russian–American cantor (1889–1947)
according to other data by Rabbi Haim Tchernovitser in 1816. In Rabbi Tsirelson's list the Great Synagogue is mentioned as the Main Sunagogue. "Ancient
Izso_Glickstein
Mathematical concept
counterexamples were found. The space L ( H ) {\displaystyle {\mathcal {L}}(H)} of bounded operators on an infinite-dimensional Hilbert space H {\displaystyle H}
Approximation_property
Canadian quantum chemist (1931–2012)
Chemical Bonding. Oxford University Press, Oxford, 1997. ISBN 9780195098235. Tsirelson, V. G.; Ozerov, Robert P. Electron Density and Bonding in Crystals: Principles
Richard_Bader
Locally convex topological vector space
functionals, and bounded subsets of X {\displaystyle X} (that is, weakly bounded subsets of Y {\displaystyle Y} ) are norm-bounded, hence the Banach
Reflexive_space
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