Abstract

We study the lattice N=1 Wess-Zumino model in two dimensions and we construct a sequence ρ(L)\rho^{(L)} of exact lower bounds on its ground state energy density ρ\rho, converging to ρ\rho in the limit LL\to\infty. The bounds ρ(L)\rho^{(L)} can be computed numerically on a finite lattice with LL sites and can be exploited to discuss dynamical symmetry breaking. The transition point is determined and compared with recent results based on large-scale Green Function Monte Carlo simulations with good agreement.Comment: 32 pages, 12 figure

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