Bargmann-Wigner method and (<span class="aps-inline-formula"><math xmlns="http://www.w3.org/1998/Math/MathML" display="inline"><mn>6</mn><mi>s</mi><mo>+</mo><mn>1</mn></math></span>)-component wave equations

J. Gomis; J. M. Pons

doi:10.1103/PhysRevD.22.2564

Bargmann-Wigner method and ( $6 s + 1$ )-component wave equations

J. Gomis and J. M. Pons

Phys. Rev. D 22, 2564 – Published 15 November 1980

Abstract

A modified Bargmann-Wigner method is used to derive ( $6 s + 1$ )-component wave equations. The relation between different forms of these equations is shown.

Received 30 March 1979

DOI:https://doi.org/10.1103/PhysRevD.22.2564

Authors & Affiliations

J. Gomis and J. M. Pons

Department de Física Teòrica, Universitat Central de Barcelona, Diagonal 647, Barcelona-28, Spain

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Vol. 22, Iss. 10 — 15 November 1980

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Physical Review D

covering particles, fields, gravitation, and cosmology

Bargmann-Wigner method and ( $6 s + 1$ )-component wave equations

J. Gomis and J. M. Pons

Phys. Rev. D 22, 2564 – Published 15 November 1980

Abstract

Authors & Affiliations

References (Subscription Required)

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Physical Review D

covering particles, fields, gravitation, and cosmology

Bargmann-Wigner method and (6s+1)-component wave equations

J. Gomis and J. M. Pons

Phys. Rev. D 22, 2564 – Published 15 November 1980

Abstract

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References (Subscription Required)

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Bargmann-Wigner method and ( $6 s + 1$ )-component wave equations