Amortized efficiency of list update and paging rules
Communications of the ACM
On the performance of on-line algorithms for partition problems
Acta Cybernetica
A simple semi on-line algorithm for P2//Cmax with a buffer
Information Processing Letters
Better Bounds for Online Scheduling
SIAM Journal on Computing
Theoretical Computer Science
Semi on-line algorithms for the partition problem
Operations Research Letters
Ordinal algorithms for parallel machine scheduling
Operations Research Letters
Semi-online scheduling with decreasing job sizes
Operations Research Letters
Semi-on-line scheduling with ordinal data on two uniform machines
Operations Research Letters
Semi-on-line problems on two identical machines with combined partial information
Operations Research Letters
Optimal semi-online algorithms for machine covering
Theoretical Computer Science
Semi-online scheduling problems on two identical machines with inexact partial information
Theoretical Computer Science
List scheduling for jobs with arbitrary release times and similar lengths
Journal of Scheduling
Semi-online scheduling on two uniform processors
Theoretical Computer Science
Semi-online algorithms for scheduling with machine cost
Journal of Computer Science and Technology
Optimal semi-online algorithms for scheduling problems with reassignment on two identical machines
Information Processing Letters
Journal of Combinatorial Optimization
Semi-online problems on identical machines with inexact partial information
COCOON'05 Proceedings of the 11th annual international conference on Computing and Combinatorics
Several semi-online scheduling problems on two identical machines with combined information
Theoretical Computer Science
Semi-online scheduling for jobs with release times
Journal of Combinatorial Optimization
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This paper considers two semi-online versions of scheduling problem P2||Cmax where one type of partial information is available and one type of additional algorithmic extension is allowed simultaneously. For the semi-online version where a buffer of length 1 is available and the total size of all jobs is known in advance, we present an optimal algorithm with competitive ratio 5/4. We also show that it does not help that the buffer length is greater than 1. For the semi-online version where two parallel processors are available and the total size of all jobs is known in advance, we present an optimal algorithm with Competitive ratio 6/5.