Abstract

We prove a surgery formula for the smooth Yamabe invariant σ(M)σ(M) of a compact manifold MM. Assume that NN is obtained from MM by surgery of codimension at least 3. We prove the existence of a positive number ΛnΛ_n, depending only on the dimension nn of MM, such that σ(N)≥min⁡σ(M),Λn. σ(N) \geq \min{σ(M),Λ_n}.

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