The University of Osaka · 공학
Kentaro Yaji 교수의 연구실은 첨단 최적화 기법을 활용한 다물성 설계 및 유체-구조 통합 최적화 분야에서 두드러진 연구를 수행하고 있습니다. 주로 다중 정밀도 최적화(Multifidelity Topology Design), 데이터 기반 유전자 알고리즘, 라티스 보른즈 방법(Lattice Boltzmann Method) 기반 유체 흐름 최적화 등을 통해 복잡한 비선형 문제에 대한 효율적 설계 솔루션을 개발하고 있습니다. 특히, 고차원 설계 공간과 강한 비선형성을 가진 문제에서의 해법 탐색과 인공지능 기반 생성 모델의 융합 연구에 초점을 맞추고 있습니다.
표시된 성과는 수집된 데이터 기준으로 산출되며, 일부 차이가 있을 수 있습니다.
Topology optimization is a powerful methodology for generating novel designs with a high degree of design freedom. In exchange for this attractive feature, topology optimization cannot generally avoid multimodality, which often impedes finding a satisfactory solution when dealing with strongly nonlinear optimization problems. In this study, we focus on constructing a framework that aims to indirectly solve such complex topology optimization problems. The framework is based on multifidelity topol
This paper proposes a selection strategy for enhancing population diversity in data-driven topology design (DDTD), a topology optimization framework based on evolutionary algorithms (EAs) using a deep generative model. While population diversity is essential for global search with EAs, conventional selection operators that preserve diverse solutions based on objective values may still lead to a loss of population diversity in topology optimization problems due to the high dimensionality of desig
Particle flow processing is widely employed across various industrial applications and technologies. Due to the complex interactions between particles and fluids, designing effective devices for particle flow processing is challenging. In this study, we propose a topology optimization method to design flow fields that effectively enhance the resistance encountered by particles. Particle flow is simulated using an Eulerian–Eulerian model based on a finite difference method. Automatic differentiat
Abstract We propose a novel framework based on multi-fidelity design optimization for indirectly solving computationally hard topology optimization problems. The primary concept of the proposed framework is to divide an original topology optimization problem into two subproblems, i.e., low- and high-fidelity design optimization problems. Hence, artificial design parameters, referred to as seeding parameters, are incorporated into the low-fidelity design optimization problem that is formulated on