Interior Point Algorithms

Tibor Illés, Marianna Nagy, Tamás Terlaky

Research output: Chapter in Book/Report/Conference proceedingChapter

Abstract

The linear programming today in many areas provides the best modeling tool. Economic, industrial, scientific and logistical issues can be a multitude of precisely (or nearly) linear equations and inequalities modeled.
Translated title of the contributionInterior Point Algorithms
LanguageOther
Title of host publicationInformatikai algoritmusok 2. köt.
EditorsIványi A
Place of PublicationBudapest
Pages1230-1297
Number of pages68
Volume2
Publication statusPublished - 2005

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Modeling
Linear programming
Industrial economics

Keywords

  • linear programming
  • linear equations

Cite this

Illés, T., Nagy, M., & Terlaky, T. (2005). Belsőpontos algoritmusok. In I. A (Ed.), Informatikai algoritmusok 2. köt. (Vol. 2, pp. 1230-1297). Budapest.
Illés, Tibor ; Nagy, Marianna ; Terlaky, Tamás. / Belsőpontos algoritmusok. Informatikai algoritmusok 2. köt.. editor / Iványi A. Vol. 2 Budapest, 2005. pp. 1230-1297
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Illés, T, Nagy, M & Terlaky, T 2005, Belsőpontos algoritmusok. in I A (ed.), Informatikai algoritmusok 2. köt.. vol. 2, Budapest, pp. 1230-1297.

Belsőpontos algoritmusok. / Illés, Tibor; Nagy, Marianna; Terlaky, Tamás.

Informatikai algoritmusok 2. köt.. ed. / Iványi A. Vol. 2 Budapest, 2005. p. 1230-1297.

Research output: Chapter in Book/Report/Conference proceedingChapter

TY - CHAP

T1 - Belsőpontos algoritmusok

AU - Illés, Tibor

AU - Nagy, Marianna

AU - Terlaky, Tamás

PY - 2005

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N2 - The linear programming today in many areas provides the best modeling tool. Economic, industrial, scientific and logistical issues can be a multitude of precisely (or nearly) linear equations and inequalities modeled.

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KW - linear programming

KW - linear equations

UR - http://compalg.inf.elte.hu/~tony/Informatikai-Konyvtar/05-Informatikai%20algoritmusok%201,%202/InformatikaiAlgoritmusok2.pdf

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BT - Informatikai algoritmusok 2. köt.

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Illés T, Nagy M, Terlaky T. Belsőpontos algoritmusok. In A I, editor, Informatikai algoritmusok 2. köt.. Vol. 2. Budapest. 2005. p. 1230-1297