Abstract
Tomographic probability distributions (tomograms) for spin states of two particles with spin j1 and j2 are explicitly calculated. For a system of two spins, the relation of the state tomogram with total spin j and the spin projection m to tomograms of spin states with spin j1 and j2 and spin projections m1 and m2 is found. The tomographic probability distribution of the state of two particles with total spin j is calculated using the Clebsch-Gordan coefficients. The tomographic entropy of the state with total spin j is expressed in terms of 3j-symbols and matrix elements of irreducible representation of the SU(2) group.
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