About the solution of a structural class optimization problems. Part 1: Formulation of theoretical foundations problems of the solution procedure

被引：0
|
作者：
Lyakhovich, L. S. [1 ]
Tukhfatullin, B. A. [1 ]
Akimov, P. A. [1 ,2 ,3 ,4 ]
机构：
[1] Tomsk State Univ Architecture & Bldg, Dept Struct Mech, Solyanaya Sq, Tomsk 634003, Russia
[2] Russian Acad Architecture & Construct Sci, 24 Ul Bolshaya Dmitrovka, Moscow 107031, Russia
[3] Res & Dev Ctr StaDyO, Off 810, 18,3Ya Ulitsa Yamskogo Polya, Moscow 125040, Russia
[4] Peoples Friendship Univ Russia, Dept Architecture & Civil Engn, 6 Miklukho Maklaya St, Moscow 117198, Russia
来源：
VII INTERNATIONAL SYMPOSIUM ACTUAL PROBLEMS OF COMPUTATIONAL SIMULATION IN CIVIL ENGINEERING | 2018年 / 456卷
关键词：
D O I：
10.1088/1757-899X/456/1/012005
中图分类号：
TP39 [计算机的应用];
学科分类号：
081203 ; 0835 ;
摘要：
Earlier, the criterion of minimum material consumption was formulated within the outline design of the I-shaped bar width and the stability constraints or restriction to the value of the first natural frequency in one principal plane of the cross-section inertia. In the distinctive paper, we formulate a criterion for the minimum material capacity of the I-shaped bar with a variation in its thickness and outline of the width, with restrictions on the value of the critical force or restriction to the value of the first natural frequency in two principal planes of the section inertia.
引用
收藏
页数：6
相关论文
共 50 条
  • [31] Bounds of functional outputs for parabolic problems.: Part II:: Bounds of the exact solution
    Pares, Nuria
    Diez, Pedro
    Huerta, Antonio
    COMPUTER METHODS IN APPLIED MECHANICS AND ENGINEERING, 2008, 197 (19-20) : 1661 - 1679
  • [32] Solution methods for structural optimization in contact rod problems
    Figueiredo, IN
    Júdice, JJ
    Rosa, SS
    CONTACT MECHANICS, 2002, : 325 - 332
  • [33] DUAL METHODS FOR THE SOLUTION OF OPTIMIZATION PROBLEMS IN STRUCTURAL MECHANICS
    MAHNKEN, R
    ZEITSCHRIFT FUR ANGEWANDTE MATHEMATIK UND MECHANIK, 1993, 73 (7-8): : T744 - T747
  • [34] PROJECTIVE FORMULATION OF THE PROBLEMS OF GEOMETRICAL OPTICS .1. THEORETICAL FOUNDATIONS
    CAMBI, E
    JOURNAL OF THE OPTICAL SOCIETY OF AMERICA, 1959, 49 (01) : 2 - 15
  • [35] Formulation of an efficient hybrid time-frequency domain solution procedure for linear structural dynamic problems
    Correa, Fabricio Nogueira
    Jacob, Breno Pinheiro
    Mansur, Webe Joao
    COMPUTERS & STRUCTURES, 2010, 88 (5-6) : 331 - 346
  • [36] SOLUTION OF A CERTAIN CLASS OF SPATIAL PROBLEMS IN THEORY OF PLASTIC-FLOW .1. FOUNDATIONS
    WOZNIAK, M
    ARCHIVES OF MECHANICS, 1978, 30 (01): : 79 - 97
  • [37] Formulation of multicriterion design optimization problems for solution with scalar numerical optimization methods
    Parsons, MG
    Scott, RL
    JOURNAL OF SHIP RESEARCH, 2004, 48 (01): : 61 - 76
  • [38] UNCONDITIONALLY STABLE STAGGERED SOLUTION PROCEDURE FOR SOIL-PORE FLUID INTERACTION PROBLEMS.
    Zienkiewicz, O.C.
    Paul, D.K.
    Chan, A.H.C.
    International Journal for Numerical Methods in Engineering, 1988, 26 (05): : 1039 - 1055
  • [39] A solution method for a special class of nondifferentiable unconstrained optimization problems
    Luderer, B
    Weigelt, J
    COMPUTATIONAL OPTIMIZATION AND APPLICATIONS, 2003, 24 (01) : 83 - 93
  • [40] One class of separable optimization problems: solution method, application
    Tharwat, Assem
    Zimmermann, Karel
    OPTIMIZATION, 2010, 59 (05) : 619 - 625
12345