Book Chapter10.1007/978-981-15-6455-0_2
Multidisciplinary Design Optimization Theory
Binbin Pan,Weicheng Cui +1 more
- 01 Jan 2020
- pp 17-87
1
TL;DR: In this article, the authors introduce the iconic approach and other key technologies for multidisciplinary design optimization, including mathematical modeling, design-oriented analysis, approximate technology, optimization processes, system sensitivity analysis, and artificial interfaces.
read more
Abstract: Sobieski, the founder of multidisciplinary design optimization, believes that there are six key technologies for multidisciplinary design optimization: mathematical modeling, design-oriented analysis, approximate technology, optimization processes, system sensitivity analysis, and artificial interfaces (Sobieszczanski-Sobieski and Haftka 1996), the most important of which is mathematical modeling. The method of dealing with the coupling relationship between systems in mathematical modeling is called multidisciplinary design optimization method. The method to deal with the coupling relationship between systems in mathematical modeling is called multidisciplinary design optimization method, which is the research focus of multidisciplinary design optimization theory. According to whether the optimization is carried out at single-level or at multiple levels, the multi-disciplinary design optimization methods can be divided into single-level optimization algorithm and multi-level optimization algorithm. The single-level multidisciplinary design optimization method does not decompose the original system model, but only carries out optimization at the top level of the system, and achieves subsystem balance through iteration among subsystems or sub-disciplines. Common single-level multidisciplinary design optimization methods include Multidisciplinary Feasible Method (MDF), Individual Disciplinary Feasible Method (IDF), and Successive Approximate Optimization (SAO). The multilevel optimization algorithm is optimized at the system level and in the sub-discipline, and the sub-discipline optimization is conducted around the system optimization. This algorithm not only conforms to people’s thinking mode of decomposing a problem into several sub-problems, but also can execute in parallel. Common multi-level optimization algorithms include Collaborative Optimization (CO), Concurrent Subspace Optimization (CSSO) and Bi-Level Integrated Synthesis (BLISS). This chapter introduces the iconic approach and other key technologies for multidisciplinary design optimization.
read more
Chat with Paper
AI Agents for this Paper
Find similar papers on Google Scholar, PubMed and Arxiv
Write a critical review of this paper
Analyze citations of this paper to find unaddressed research gaps
Citations
Comparison of multidisciplinary design optimization architectures throuth multiple evaluation indicators and computational efficiency
Hao Chen,Weikun Li,Weicheng Cui +2 more
- 24 Sep 2021
TL;DR: A detailed introduction of five well-known MDO architectures, including MDF, IDF, CO, CSD, and BLISS-2000, and three evaluation indicators are proposed from three aspects: convergence, computational efficiency, and robustness to measure the five ar-chitectures’ overall performance.
References
Multidisciplinary Aerospace Design Optimization: Survey of Recent Developments
TL;DR: A survey of recent publications in the field of aerospace where interest in MDO has been particularly intense is presented, focused on the interaction of the structures discipline with other disciplines.
Multidisciplinary aerospace design optimization: Survey of recent developments
Jaroslaw Sobieszczanski-Sobieski,Raphael T. Haftka +1 more
- 15 Jan 1996
TL;DR: A survey of recent publications in the field of aerospace where interest in multidisciplinary optimization has been particularly intense can be found in this paper, which includes sections on Mathematical Modeling, Design-oriented Analysis, Approximation Concepts, Optimization Procedures, System Sensitivity and Human Interface.
Target Cascading in Optimal System Design
Hyung Min Kim,Nestor Michelena,Panos Y. Papalambros,Tao Jiang +3 more
- 10 Sep 2000
TL;DR: In the present article target cascading is formalized by a process modeled as a multilevel optimal design problem that links all subproblem decisions so that the overall system performance targets are met.
665
A Nonhierarchical Formulation of Analytical Target Cascading
TL;DR: In this paper, a new analytical target cascading (ATC) formulation is presented that allows non-hierarchical target-response coupling between subproblems and introduces system-wide functions that depend on variables of two or more sub-problems.
68
Exponential penalty function formulation for multilevel optimization using the analytical target cascading framework
TL;DR: Four benchmark problems representing nonlinear convex and non-convex optimization problems with different number of design variables and design constraints are used to evaluate the computational characteristics of the proposed approaches.
63