equation_database.doi_10_1103_physrev_176_1700

Functions

bibtex()

DOI, Simultaneous partial wave expansion in the Mandelstam variables: the group SU(3)

equation_A3([S_mu, U_mu, T_mu, p1_mu, ...])

Mandelstam vectors.

equation_A4([s, S_mu, t, T_mu, u, U_mu])

Definition of Mandelstam variables in terms of \(S_mu\), \(T_mu\), and \(U_mu\).

equation_database.doi_10_1103_physrev_176_1700.equation_A3(S_mu=S_mu, U_mu=U_mu, T_mu=T_mu, p1_mu=p1_mu, p2_mu=p2_mu, p3_mu=p3_mu, p4_mu=p4_mu)[source]

Mandelstam vectors.

Parameters:
  • S_mu – S_mu

  • U_mu – U_mu

  • T_mu – T_mu

  • p1_mu – p1_mu

  • p2_mu – p2_mu

  • p3_mu – p3_mu

  • p4_mu – p4_mu

Returns:

\(S_{\mu} = p_{1 \mu} + p_{2 \mu}\), \(S_{\mu} = p_{3 \mu} + p_{4 \mu}\), \(U_{\mu} = p_{1 \mu} - p_{3 \mu}\), \(U_{\mu} = - p_{2 \mu} + p_{4 \mu}\), \(T_{\mu} = p_{1 \mu} - p_{4 \mu}\), \(T_{\mu} = - p_{2 \mu} + p_{3 \mu}\),

S_{\mu} = p_{1 \mu} + p_{2 \mu}

S_{\mu} = p_{3 \mu} + p_{4 \mu}

U_{\mu} = p_{1 \mu} - p_{3 \mu}

U_{\mu} = - p_{2 \mu} + p_{4 \mu}

T_{\mu} = p_{1 \mu} - p_{4 \mu}

T_{\mu} = - p_{2 \mu} + p_{3 \mu}
equation_database.doi_10_1103_physrev_176_1700.equation_A4(s=s, S_mu=S_mu, t=t, T_mu=T_mu, u=u, U_mu=U_mu)[source]

Definition of Mandelstam variables in terms of \(S_mu\), \(T_mu\), and \(U_mu\).

Parameters:
  • s – Mandelstam variable s

  • S_mu – S_mu

  • t – Mandelstam variable t

  • T_mu – T_mu

  • u – Mandelstam variable u

  • U_mu – U_mu

Returns:

\(s = S_{\mu}^{2}\), \(t = T_{\mu}^{2}\), \(u = U_{\mu}^{2}\),

s = S_{\mu}^{2}

t = T_{\mu}^{2}

u = U_{\mu}^{2}
equation_database.doi_10_1103_physrev_176_1700.bibtex()[source]

DOI, Simultaneous partial wave expansion in the Mandelstam variables: the group SU(3)

@article{Balachandran:1968rj,
    author = "Balachandran, A. P. and Nuyts, J. and Meggs, W. J. and Ramond, Pierre",
    title = "{Simultaneous partial wave expansion in the Mandelstam variables: the group SU(3)}",
    doi = "10.1103/PhysRev.176.1700",
    journal = "Phys. Rev.",
    volume = "176",
    pages = "1700",
    year = "1968"
}