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Integer Models

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Integer Models. / Silvennoinen, Risto; Merikoski, Jorma.

Mathematical Modelling. ed. / Seppo Pohjolainen. Springer International Publishing, 2016. p. 35-54.

Research output: Chapter in Book/Report/Conference proceedingChapterScientificpeer-review

Harvard

Silvennoinen, R & Merikoski, J 2016, Integer Models. in S Pohjolainen (ed.), Mathematical Modelling. Springer International Publishing, pp. 35-54. https://doi.org/10.1007/978-3-319-27836-0_4

APA

Silvennoinen, R., & Merikoski, J. (2016). Integer Models. In S. Pohjolainen (Ed.), Mathematical Modelling (pp. 35-54). Springer International Publishing. https://doi.org/10.1007/978-3-319-27836-0_4

Vancouver

Silvennoinen R, Merikoski J. Integer Models. In Pohjolainen S, editor, Mathematical Modelling. Springer International Publishing. 2016. p. 35-54 https://doi.org/10.1007/978-3-319-27836-0_4

Author

Silvennoinen, Risto ; Merikoski, Jorma. / Integer Models. Mathematical Modelling. editor / Seppo Pohjolainen. Springer International Publishing, 2016. pp. 35-54

Bibtex - Download

@inbook{ba8b3637f31445b0bcf0d6b7ab432a52,
title = "Integer Models",
abstract = "The examples on “network design” (p. 15), “river and flood models” (p. 20) and “urban water systems” (p. 21) lead us to consider networks. A useful way to describe a network is to define for each pair of nodes a function whose value is 1 if there is a direct connection between these nodes in the network, and 0 otherwise. More generally, x = 1 can be used to indicate that a certain event occurs and x = 0 that it does not. Indeed, binary (i.e., 0-1-valued) variables appear in many models, and so do also other integer-valued variables. In this chapter we shall take a look at such models.",
author = "Risto Silvennoinen and Jorma Merikoski",
year = "2016",
doi = "10.1007/978-3-319-27836-0_4",
language = "English",
isbn = "978-3-319-27834-6",
pages = "35--54",
editor = "Seppo Pohjolainen",
booktitle = "Mathematical Modelling",
publisher = "Springer International Publishing",

}

RIS (suitable for import to EndNote) - Download

TY - CHAP

T1 - Integer Models

AU - Silvennoinen, Risto

AU - Merikoski, Jorma

PY - 2016

Y1 - 2016

N2 - The examples on “network design” (p. 15), “river and flood models” (p. 20) and “urban water systems” (p. 21) lead us to consider networks. A useful way to describe a network is to define for each pair of nodes a function whose value is 1 if there is a direct connection between these nodes in the network, and 0 otherwise. More generally, x = 1 can be used to indicate that a certain event occurs and x = 0 that it does not. Indeed, binary (i.e., 0-1-valued) variables appear in many models, and so do also other integer-valued variables. In this chapter we shall take a look at such models.

AB - The examples on “network design” (p. 15), “river and flood models” (p. 20) and “urban water systems” (p. 21) lead us to consider networks. A useful way to describe a network is to define for each pair of nodes a function whose value is 1 if there is a direct connection between these nodes in the network, and 0 otherwise. More generally, x = 1 can be used to indicate that a certain event occurs and x = 0 that it does not. Indeed, binary (i.e., 0-1-valued) variables appear in many models, and so do also other integer-valued variables. In this chapter we shall take a look at such models.

U2 - 10.1007/978-3-319-27836-0_4

DO - 10.1007/978-3-319-27836-0_4

M3 - Chapter

SN - 978-3-319-27834-6

SP - 35

EP - 54

BT - Mathematical Modelling

A2 - Pohjolainen, Seppo

PB - Springer International Publishing

ER -