Michael Patriksson | Akateeminen Kirjakauppa

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AN INTRODUCTION TO CONTINUOUS OPTIMIZATION : FOUNDATIONS AND FUNDAMENTAL ALGORITHMS

Niclas Andréasson; Anton Evgrafov; Michael Patriksson
Studentlitteratur AB (2006)
Pehmeäkantinen kirja

59,90 €

AN INTRODUCTION TO CONTINUOUS OPTIMIZATION : FOUNDATIONS AND FUNDAMENTAL ALGORITHMS

Niclas Andréasson; Anton Evgrafov; Michael Patriksson; Emil Gustavsson; Magnus Önnheim
Studentlitteratur AB (2013)
Pehmeäkantinen kirja

93,00 €

AN INTRODUCTION TO CONTINUOUS PTIMIZATION : FOUNDATIONS AND FUNDAMENTAL ALGORITHMS

Niclas Andréasson; Anton Evgrafov; Michael Patriksson; Emil Gustavsson; Magnus Önnheim; Kin Cheong Sou; Magnus Önneheim
Studentlitteratur AB (2016)
Pehmeäkantinen kirja

53,60 €

TRANSPORTATION PLANNING : STATE OF THE ART

Michael Patriksson (ed.); Martine Labbé (ed.)
Springer (2002)
Kovakantinen kirja

101,40 €

NONLINEAR PROGRAMMING AND VARIATIONAL INEQUALITY PROBLEMS - A UNIFIED APPROACH

Michael Patriksson
Springer (1998)
Kovakantinen kirja

134,60 €

NONLINEAR PROGRAMMING AND VARIATIONAL INEQUALITY PROBLEMS : A UNIFIED APPROACH

Michael Patriksson
Springer (2010)
Pehmeäkantinen kirja

134,60 €

TRANSPORTATION PLANNING : STATE OF THE ART

Michael Patriksson (ed.); Martine Labbé (ed.)
Springer (2010)
Pehmeäkantinen kirja

101,40 €

THE TRAFFIC ASSIGNMENT PROBLEM - MODELS AND METHODS

Michael Patriksson
Dover Publications Inc. (2015)
Pehmeäkantinen kirja

26,20 €

AN INTRODUCTION TO CONTINUOUS OPTIMIZATION: FOUNDATIONS AND FUNDAMENTAL ALGORITHMS, THIRD EDITION - FOUNDATIONS AND FUNDAMENTAL

Michael Patriksson
Dover Publications Inc. (2019)
Pehmeäkantinen kirja

61,30 €

An Introduction to Continuous Optimization : foundations and fundamental algorithms

Niclas Andréasson, Anton Evgrafov, Michael Patriksson

59,90 €

Studentlitteratur AB
Sivumäärä: 389 sivua
Asu: Pehmeäkantinen kirja
Painos: 1
Julkaisuvuosi: 2006, 08.05.2006 (lisätietoa)
Kieli: Englanti

The book?s focus lies on providing a basis for the analysis of optimization models and of candidate optimal solutions, especially for continuous optimization models. The main part of the mathematical material therefore concerns the analysis and linear algebra that underlie the workings of convexity and duality, and necessary/sufficient local/global optimality conditions for unconstrained and constrained optimization problems.

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