Competitive analysis of randomized paging algorithms

From MaRDI portal
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 problemRandomized online computation with high probability guaranteesOnline companion cachingThe weighted 2-server problemMeasuring the problem-relevant information in inputGeneral caching is hard: even with small pagesThe relative worst-order ratio applied to pagingA primal-dual online algorithm for the \(k\)-server problem on weighted HSTsPaging with connections: FIFO strikes againCompetitive Algorithms for Generalized k -Server in Uniform MetricsMore on randomized on-line algorithms for caching.A randomized algorithm for two servers in cross polytope spacesUnnamed ItemDynamic Balanced Graph PartitioningThe \(k\)-server problemAdvice Complexity and Barely Random AlgorithmsThe optimal structure of algorithms for \(\alpha\)-pagingOn the smoothness of paging algorithmsOn Variants of File CachingThe \(k\)-resource problem in uniform metric spacesKnowledge state algorithmsRamsey-type theorems for metric spaces with applications to online problemsThe worst page-replacement policyPaging with request setsA Randomized Algorithm for Two Servers in Cross Polytope SpacesNew results on web caching with request reorderingKNOWLEDGE STATES FOR THE CACHING PROBLEM IN SHARED MEMORY MULTIPROCESSOR SYSTEMSAdvice Complexity and Barely Random AlgorithmsEngineering Efficient Paging AlgorithmsAn adaptive probabilistic algorithm for online \(k\)-center clusteringUnnamed ItemUnnamed Item\textsc{OnlineMin}: a fast strongly competitive randomized paging algorithmOnline file caching with rejection penaltiesMemoryless algorithms for the generalized k-server problem on uniform metrics



Cites Work


This page was built for publication: Competitive analysis of randomized paging algorithms