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In relativistic quantum mechanics and quantum field theory, the Bargmann–Wigner equations describe free particles with non-zero mass and arbitrary spin j, an integer for bosons (j = 1, 2, 3 ...) or half-integer for fermions (j = 1⁄2, 3⁄2, 5⁄2 ...). The solutions to the equations are wavefunctions, mathematically in the form of multi-component spinor fields. They are named after Valentine Bargmann and Eugene Wigner.

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  • In relativistic quantum mechanics and quantum field theory, the Bargmann–Wigner equations describe free particles with non-zero mass and arbitrary spin j, an integer for bosons (j = 1, 2, 3 ...) or half-integer for fermions (j = 1⁄2, 3⁄2, 5⁄2 ...). The solutions to the equations are wavefunctions, mathematically in the form of multi-component spinor fields. They are named after Valentine Bargmann and Eugene Wigner. (en)
  • Уравнения Баргмана — Вигнера — релятивистски инвариантные многокомпонентные спинорные уравнения движения свободных частиц c ненулевой массой и произвольным спином. Получили название в честь Валентина Баргмана и Юджина Вигнера. (ru)
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  • 2016-03-03 (xsd:date)
  • June 2019 (en)
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  • In relativistic quantum mechanics and quantum field theory, the Bargmann–Wigner equations describe free particles with non-zero mass and arbitrary spin j, an integer for bosons (j = 1, 2, 3 ...) or half-integer for fermions (j = 1⁄2, 3⁄2, 5⁄2 ...). The solutions to the equations are wavefunctions, mathematically in the form of multi-component spinor fields. They are named after Valentine Bargmann and Eugene Wigner. (en)
  • Уравнения Баргмана — Вигнера — релятивистски инвариантные многокомпонентные спинорные уравнения движения свободных частиц c ненулевой массой и произвольным спином. Получили название в честь Валентина Баргмана и Юджина Вигнера. (ru)
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  • Bargmann–Wigner equations (en)
  • Уравнения Баргмана — Вигнера (ru)
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