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Relativistic Breit–Wigner distribution

The relativistic Breit–Wigner distribution (after the 1936 nuclear resonance formula of Gregory Breit and Eugene Wigner) is a continuous probability distribution with the following probability density function, f ( E ) = k ( E 2 − M 2 ) 2 + M 2 Γ 2 , {\displaystyle f(E)={\frac {k}{(E^{2}-M^{2})^{2}+M^{2}\Gamma ^{2}}},} where k is a constant of…

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Resonant cross-section formula

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Relativistic Breit–Wigner distribution

Nodes33
Edges32
Triples10
Avg. degree1.94
Density0.060606
Components1

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Relativistic Breit–Wigner distribution

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related to Usage · 10
Relativistic Breit–Wigner distribution → Breit, Dirac, E2, In, Lorentzian, M2, MΓ, Note, The, Wigner

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Important terminology

resonance distribution displaystyle relativistic frac function gamma breit wigner formula energy width decay particle -m pi e2 m2 amplitude probability

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SubjectPredicateObjectConfidenceSrc
Relativistic Breit–Wigner distributionrelated to UsageThe0.60section
Relativistic Breit–Wigner distributionrelated to UsageBreit0.60section
Relativistic Breit–Wigner distributionrelated to UsageWigner0.60section
Relativistic Breit–Wigner distributionrelated to UsageNote0.60section
Relativistic Breit–Wigner distributionrelated to UsageE20.60section
Relativistic Breit–Wigner distributionrelated to UsageM20.60section
Relativistic Breit–Wigner distributionrelated to Usage0.60section
Relativistic Breit–Wigner distributionrelated to UsageIn0.60section
Relativistic Breit–Wigner distributionrelated to UsageLorentzian0.60section
Relativistic Breit–Wigner distributionrelated to UsageDirac0.60section

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