[图书][B] Topology optimization: theory, methods, and applications
MP Bendsoe, O Sigmund - 2013 - books.google.com
" The art of structure is where to put the holes" Robert Le Ricolais, 1894-1977 This is a
completely revised, updated and expanded version of the book titled" Optimization of …
completely revised, updated and expanded version of the book titled" Optimization of …
Shape optimization by the homogenization method
In the context of shape optimization, we seek minimizers of the sum of the elastic compliance
and of the weight of a solid structure under specified loading. This problem is known not to …
and of the weight of a solid structure under specified loading. This problem is known not to …
Recent advances in optimal structural design
SA Burns - 2002 - books.google.com
Sponsored by the Technical Committee on Structural Design of the Technical Administrative
Committee on Analysis and Computation of the Technical Activities Division of the Structural …
Committee on Analysis and Computation of the Technical Activities Division of the Structural …
Numerical Maximization of the p-Laplacian Energy of a Two-Phase Material
For a diffusion problem modeled by the p-Laplacian operator, we are interested in obtaining
numerically the two-phase material which maximizes the internal energy. We assume that …
numerically the two-phase material which maximizes the internal energy. We assume that …
Convergence of cell based finite volume discretizations for problems of control in the conduction coefficients
A Evgrafov, MM Gregersen… - … Modelling and Numerical …, 2011 - cambridge.org
We present a convergence analysis of a cell-based finite volume (FV) discretization scheme
applied to a problem of control in the coefficients of a generalized Laplace equation …
applied to a problem of control in the coefficients of a generalized Laplace equation …
Minimization of the p-Laplacian first eigenvalue for a two-phase material
We study the problem of minimizing the first eigenvalue of the p-Laplacian operator for a two-
phase material in a bounded open domain Ω⊂ RN, N⩾ 2 assuming that the amount of the …
phase material in a bounded open domain Ω⊂ RN, N⩾ 2 assuming that the amount of the …
[HTML][HTML] Convergence of the optimality criteria method for multiple state optimal design problems
We consider multiple state optimal design problems with two isotropic materials from the
conductivity point of view. Since the classical solutions of these problems usually do not …
conductivity point of view. Since the classical solutions of these problems usually do not …
Analysis on fractals and applications
N Riane - 2022 - theses.hal.science
This thesis explores the theory and applications of analysis on fractals. In the first chapter,
we present the general theory, in particular, the specific differential operators on a particular …
we present the general theory, in particular, the specific differential operators on a particular …
Estudio de problemas de diseño óptimo por el método de regularidad en ecuaciones no lineales
DM Vásquez Varas - 2021 - repositorio.uchile.cl
UNIVERSIDAD DE CHILE FACULTAD DE CIENCIAS FÍSICAS Y MATEMÁTICAS
DEPARTAMENTO DE INGENIERÍA MATEMÁTICA ESTUDIO DE PROBLEMAS D Page 1 …
DEPARTAMENTO DE INGENIERÍA MATEMÁTICA ESTUDIO DE PROBLEMAS D Page 1 …
Optimality criteria method for optimal design problems
I Crnjac - 2019 - dr.nsk.hr
In this thesis, we study numerical solutions for optimal design problems. In such problems,
the goal is to find an arrangement of given materials within the domain which minimizes (or …
the goal is to find an arrangement of given materials within the domain which minimizes (or …