Results 211 to 220 of about 17,342 (243)

Superfield and irreducible superfield structure

Journal of Mathematical Physics, 1986
Field contents for scalar superfields in different numbers of dimensions are tabulated. Tables of field contents for some irreducible superfields included in the scalar superfield in 11 dimensions are also given.
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Superfield Equations

Fortschritte der Physik, 1975
AbstractCovariant free field equations are systematically derived for irreducible and bilinear superfields from representation theory of the Wess‐Zumino algebra. Interactions are introduced by covariance arguments alone or by the principle of local gauge invariance. Finally we construct propagators for massive superfields.
W. Rühl, B. C. Yunn
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Quantized superfields

Annalen der Physik, 2002
AbstractWe construct quantized free superfields and represent them as operator‐valued distributions in Fock space starting with the Majorana field. We then analyse the algebras generated by free component quantum fields together with the Susy generators Q, .
Constantinescu, Florin   +2 more
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SYMPLECTIC QUANTIZATION OF SUPERFIELDS

International Journal of Modern Physics A, 1994
We show how the extension of the Faddeev-Jackiw symplectic quantization (including true constraints) can be used in superspace. We first deal with supersymmetric free field theory in the component language. After that, we consider the method applied to superfields, taken as canonical variables.
Barcelos-Neto, J., Cheb-Terrab, E. S.
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Superfields as Representations

Fortschritte der Physik, 1975
AbstractWe study irreducible and reducible representations of the generalized Lie algebra of Wess and Zumino. The algebra is integrated to a group with the help of Grassmann algebras and the representations of the algebra are made into representations of the group. We construct invariant sesquilinear forms that are positive definite for the Wess‐Zumino
W. Rühl, B. C. Yunn
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Superparticles and Superfields

2007
This chapter shows very clearly that the Clifford and spin-Clifford bundle formalism (introduced in previous chapters) offers a very simple way to write the equation of motion of a massive spinning particle. Indeed this equation is immediately derived from Frenet equations for a moving frame.
Waldyr A. Rodrigues   +1 more
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