We analyse auctions when individuals have ambiguity over the joint information structures generating the valuations and signals of players. We analyze how two standard auction e¤ects interact with the ambiguity of bidders over correlation structures. First, a "competition e¤ect" arises when di¤erent beliefs about the correlation between bidders' valuations imply di¤erent likelihoods of facing competitive bids. Second, a "winner's value e¤ect" arises when di¤erent beliefs imply di¤erent inferences about the winner's value. In the private values case, only the …rst e¤ect exists and this implies that the distribution of bids …rst order stochastically dominates the distribution of bids in the absence of ambiguity. In common value auctions both e¤ects exist and we show that compared to the canonical model, both in the …rst-price and second-price auctions, these e¤ects combine to imply that the seller's revenue decreases with ambiguity (in contrast with the private values case). We then characterise the optimal auction in both the private and common value cases. A novel feature that arises in the optimal mechanism in the common values case is that the seller only partially insures the high type against ambiguity.