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2019 | OriginalPaper | Buchkapitel

8. The Four-Level Model of Planning and Decision Making

verfasst von : Michael Z. Zgurovsky, Alexander A. Pavlov

Erschienen in: Combinatorial Optimization Problems in Planning and Decision Making

Verlag: Springer International Publishing

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Abstract

We provide an overview of known models, methods and software for scheduling and operational planning for objects with a network representation of technological processes and limited resources. The problem is an operational plan construction to produce a potential order portfolio which is the best in terms of criteria defined by the customer. We make the conclusion that an immediate solution of this problem (multi-stage network scheduling problem) is inefficient. The result of analysis is the four-level model of planning (including operational) and decision making, in which we formalize formal procedures both for obtaining an operational schedule and for its operative adjustment. The four-level model includes the combinatorial optimization problems presented in Chaps. 27 as well as the Decision Making Unit, a subsystem that performs decision making functions in case if various events appear during planning. In the Decision Making Unit we use our modified Analytic Hierarchy Process which is based on the research of empirical pairwise comparisons matrices with the help of combinatorial optimization models with weighted components of the additive functional.

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Fußnoten
1
Logistics is the discipline dedicated to the organization of a rational process of goods and services promoting, from raw material suppliers to consumers. It also studies the products and services circulation sphere, stocks and provisions management, and the creation of goods circulation infrastructure. A wider definition of logistics treats it as a teaching about planning, management, and control of material, informational and financial resources movement in different systems.
 
2
Here and after, \( \overline{a,b} \) denotes the interval of integer numbers from a to b, that is, \( \overline{a,b} \) = \( {\mathbb{Z}} \cap \left[ {a,b} \right] \) = a, a + 1, …, b.
 
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Metadaten
Titel
The Four-Level Model of Planning and Decision Making
verfasst von
Michael Z. Zgurovsky
Alexander A. Pavlov
Copyright-Jahr
2019
DOI
https://doi.org/10.1007/978-3-319-98977-8_8

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