J. M. B. Matzenbacher

most citedFrom Lorentz to

S I M (2)

: contraction, four-dimensional algebraic relations and projective representations

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From Lorentz to $S I M (2)$ : contraction, four-dimensional algebraic relations and projective representations

J. E. Rodrigues, J. M. B. Matzenbacher, G. M. Caires da Rocha +1

We present a comprehensive study on $S I M (2)$ and $I S I M (2)$ groups, their representations and algebraic aspects. These groups, together with $H O M (2)$ , arise as the symmetry groups o…

From Lorentz to SIM(2): contraction, four-dimensional algebraic relations and projective representations

From Lorentz to $S I M (2)$ : contraction, four-dimensional algebraic relations and projective representations