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We analyze the caching overhead incurred by a class of multithreaded algorithms when scheduled by an arbitrary scheduler. We obtain bounds that match or improve upon the well-known O(Q+S · (M/B)) caching cost for the randomized work stealing (RWS) scheduler, where S is the number of steals, Q is the sequential caching cost, and M and B are the cache size and block (or cache line) size respectively.

Bounding Cache Miss Costs of Multithreaded Computations Under General Schedulers