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FEDORIK, F.
Original Title
Gradient vs. approximation design optimization techniques in low-dimensional convex problems
Type
conference paper
Language
English
Original Abstract
Design Optimization methods' application in structural designing represents a suitable manner for efficient designs of practical problems. The optimization techniques' implementation into multi-physical softwares permits designers to utilize them in a wide range of engineering problems. These methods are usually based on modified mathematical programming techniques and/or their combinations to improve universality and robustness for various human and technical problems. The presented paper deals with the analysis of optimization methods and tools within the frame of one to three-dimensional strictly convex optimization problems, which represent a component of the Design Optimization module in the Ansys program. The First Order method, based on combination of steepest descent and conjugate gradient method, and Supbproblem Approximation method, which uses approximation of dependent variables' functions, accompanying with facilitation of Random, Sweep, Factorial and Gradient Tools, are analyzed, where in different characteristics of the methods are observed.
Keywords
constraints; Convex optimization; efficiency; FEM/FEA; First Order Method; robustness; Subproblem Approximation Method
Authors
RIV year
2013
Released
21. 9. 2013
ISBN
978-0-7354-1184-5
Book
ICNAAM 2013
0094-243X
Periodical
AIP conference proceedings
Year of study
1558
Number
2
State
United States of America
Pages from
2175
Pages to
2178
Pages count
4
BibTex
@inproceedings{BUT107571, author="Filip {Fedorik}", title="Gradient vs. approximation design optimization techniques in low-dimensional convex problems", booktitle="ICNAAM 2013", year="2013", journal="AIP conference proceedings", volume="1558", number="2", pages="2175--2178", isbn="978-0-7354-1184-5", issn="0094-243X" }