Abstract
A manifestly covariant quantization of the superstring is presented in the Neveu-Schwarz-Ramond formalism on the basis of the Becchi-Rouet-Stora (BRS) invariance principle. The critical dimension D=10 and the correct Regge intercept are shown to follow from the requirement of the nilpotency ${Q}_{B}$${\mathrm{}}^{2}$=0 of the BRS charge. A modified form of the subsidiary condition of Kugo and Ojima ${Q}_{B}$\ensuremath{\Vert}phys〉=0 to define the physical subspace is sufficient to demonstrate the no-ghost theorem.
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