Competitive analysis of randomized paging algorithms
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Publication:1575677
DOI10.1016/S0304-3975(98)00116-9zbMath0944.68194MaRDI QIDQ1575677
Demetrios Achlioptas, Marek Chrobak, John Noga
Publication date: 21 August 2000
Published in: Theoretical Computer Science (Search for Journal in Brave)
Related Items (35)
A better lower bound on the competitive ratio of the randomized 2-server problem ⋮ Randomized online computation with high probability guarantees ⋮ Online companion caching ⋮ The weighted 2-server problem ⋮ Measuring the problem-relevant information in input ⋮ General caching is hard: even with small pages ⋮ The relative worst-order ratio applied to paging ⋮ A primal-dual online algorithm for the \(k\)-server problem on weighted HSTs ⋮ Paging with connections: FIFO strikes again ⋮ Competitive Algorithms for Generalized k -Server in Uniform Metrics ⋮ More on randomized on-line algorithms for caching. ⋮ A randomized algorithm for two servers in cross polytope spaces ⋮ Unnamed Item ⋮ Dynamic Balanced Graph Partitioning ⋮ The \(k\)-server problem ⋮ Advice Complexity and Barely Random Algorithms ⋮ The optimal structure of algorithms for \(\alpha\)-paging ⋮ On the smoothness of paging algorithms ⋮ On Variants of File Caching ⋮ The \(k\)-resource problem in uniform metric spaces ⋮ Knowledge state algorithms ⋮ Ramsey-type theorems for metric spaces with applications to online problems ⋮ The worst page-replacement policy ⋮ Paging with request sets ⋮ A Randomized Algorithm for Two Servers in Cross Polytope Spaces ⋮ New results on web caching with request reordering ⋮ KNOWLEDGE STATES FOR THE CACHING PROBLEM IN SHARED MEMORY MULTIPROCESSOR SYSTEMS ⋮ Advice Complexity and Barely Random Algorithms ⋮ Engineering Efficient Paging Algorithms ⋮ An adaptive probabilistic algorithm for online \(k\)-center clustering ⋮ Unnamed Item ⋮ Unnamed Item ⋮ \textsc{OnlineMin}: a fast strongly competitive randomized paging algorithm ⋮ Online file caching with rejection penalties ⋮ Memoryless algorithms for the generalized k-server problem on uniform metrics
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