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    J&A Grocery

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    N=4 Supersymmetric Yang-Mills Multiplet in Non-Adjoint Representations

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    We formulate a theory for N=4 supersymmetric Yang-Mills multiplet in a non-adjoint representation R of SO(N) as an important application of our recently-proposed model for N=1 supersymmetry. This system is obtained by dimensional reduction from an N=1 supersymmetric Yang-Mills multiplet in non-adjoint representation in ten dimensions. The consistency with supersymmetry requires that the non-adjoint representation R with the indices i, j, ... satisfy the three conditions \eta^{i j} = \delta^{i j}, (T^I)^{i j} = - (T^I)^{j i} and (T^I)^{[ i j |} (T^I)^{| k ] l} = 0 for the metric \eta^{i j} and the generators T^I, which are the same as the N=1 case.Comment: 6 pages, no figures, accepted for publication in Phys. Rev.

    Volume 34, Number 1 - December 1954

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    Volume 34, Number 1 - December 1954. 33 pages including covers and advertisements. Editorials Reverend Chu-Công, Joseph, Communists and Christmas in Viet-nam McLarney, James J., Mr. Spindly Tousignant, Louis, The Beauty of Simplicity McLarney, James J., Redress and Grievance McLarney, James J., Ques
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