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Schwinger function

In quantum field theory, the Wightman distributions can be analytically continued to analytic functions in Euclidean space with the domain restricted to ordered n-tuples in R d {\displaystyle \mathbb {R} ^{d}} that are pairwise distinct. These functions are called the Schwinger functions (named after Julian Schwinger) and they are real-analytic…

Osterwalder–Schrader axioms, Overview & Other axioms for Schwinger functions

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Osterwalder–Schrader axioms

Composite operatorsTempered distributionsSchwartzFermionicTest function
8 related topics

Overview

Quantum field theoryWightman distributionsAnalytically continuedEuclidean spaceDomain
12 related topics

Other axioms for Schwinger functions

Edward NelsonSobolev space
2 related topics

Osterwalder–Schrader theorem

Vladimir Glaser
1 related topics

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Overview

Osterwalder–Schrader axioms

Osterwalder–Schrader theorem

Other axioms for Schwinger functions

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Schwinger function

Nodes28
Edges27
Triples54
Avg. degree1.93
Density0.071429
Components1

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Schwinger function

Top relations

related to history · 14
Schwinger function → At, E0, E4, Minkowski, Osterwalder, Osterwalder's, Schrader, Schrader's, Schwinger, The, This, Two, Vladimir Glaser, Wightman
related to Osterwalder–Schrader axioms · 8
Schwinger function → Euclidean, Here, Hermitian, Note, OS, Osterwalder, Schrader, The Schwinger
related to Osterwalder–Schrader theorem · 7
Schwinger function → E0, E4, Euclidean Schwinger, Lorentzian Wightman, Schrader, The Osterwalder, Wightman
related to Temperedness · 7
Schwinger function → E0, It, OS, Schwartz, Schwinger, Temperedness, This
related to Cluster property · 5
Schwinger function → Cluster, E4, Schwinger, The, There
related to Euclidean covariance · 5
Schwinger function → E1, Euclidean, OS, Schwinger, SO
related to Linear growth condition · 5
Schwinger function → E0, Schwartz, Schwartz-space, Schwinger, This
related to Symmetry · 3
Schwinger function → E3, Schwinger, Symmetry

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Important terminology

displaystyle functions axioms schwinger euclidean field also points growth condition osterwalder schrader mathbb property reflection one wightman satisfy linear positivity

Entity relationships Subject–Predicate–Object triples

SubjectPredicateObjectConfidenceSrc
Schwinger functionrelated to Cluster propertyCluster0.60section
Schwinger functionrelated to Cluster propertyE40.60section
Schwinger functionrelated to Cluster propertySchwinger0.60section
Schwinger functionrelated to Cluster propertyThe0.60section
Schwinger functionrelated to Cluster propertyThere0.60section
Schwinger functionrelated to Euclidean covarianceEuclidean0.60section
Schwinger functionrelated to Euclidean covarianceE10.60section
Schwinger functionrelated to Euclidean covarianceSchwinger0.60section
Schwinger functionrelated to Euclidean covarianceSO0.60section
Schwinger functionrelated to Euclidean covarianceOS0.60section
Schwinger functionrelated to historyAt0.60section
Schwinger functionrelated to historyOsterwalder0.60section

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