Rationality of the vertex operator algebra V_L^+ for a positive definite even lattice L
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algebralatticeoperatorvertexdefiniteevenpositiveassociated
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The lattice vertex operator algebra $V_L$ associated to a positive definite even lattice $L$ has an automorphism of order 2 lifted from -1-isometry of $L$. We prove that for the fixed point vertex operator algebra $V_L^+$, any $\Z_{\geq0}$-graded weak modules is completely reducible.
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