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Titlebook: Scheduling Theory. Single-Stage Systems; V. S. Tanaev,V. S. Gordon,Y. M. Shafransky Book 1994 Springer Science+Business Media Dordrecht 19

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Introduction,Scheduling theory studies the problems of optimal . and . of the jobs of a finite set to be processed on either a deterministic single machine or in a multi-machine system under different assumptions on the nature of this processing.
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Elements of Graph Theory and Computational Complexity of Algorithms,This chapter is of auxiliary nature. It contains a number of facts from various areas of modern discrete mathematics. This information is widely used in further consideration.
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Polynomially Solvable Problems,This chapter discusses sequencing and scheduling problems for which efficient algorithms are known, i.e., the algorithms whose running time is bounded by a polynomial function of the problem input length.
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ions in various fields of human activity. As an independent discipline scheduling theory appeared in the middle of the fifties, and has attracted the attention of researchers in many countries. In the Soviet Union, research in this direction has been mainly related to production scheduling, especial
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Book 1994rious fields of human activity. As an independent discipline scheduling theory appeared in the middle of the fifties, and has attracted the attention of researchers in many countries. In the Soviet Union, research in this direction has been mainly related to production scheduling, especially to the
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NP-Hard Problems,he decision Problem . corresponding to Problem . is formulated, and a Problem . is shown to be polynomially reducible to . where . is one of the standard problems, i.e., a decision problem known to be .-complete. If Problem . is .-complete in the strong sense, then sometimes it is shown to be pseudo
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Manasi Jana,Biswapati Jana,Shubhankar Joardar,Sharmistha Jana,Tzu Chuen Lutem. The model is an extended and improved version of our earlier result (Gemel A, Quinon P: The approximate numbers system and the treatment of vagueness in conceptual spaces. In: Lukowski L, Gemel A, Zukowski B (eds) Cognition, meaning and action. Jagiellonian-Lodz University Press, Kraków, pp 87–
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