ID: 2005.08870

Topology design of two-fluid heat exchange

May 5, 2020

View on ArXiv

Similar papers 2

A prediction-correction based iterative convolution-thresholding method for topology optimization of heat transfer problems

January 2, 2024

85% Match
Huangxin Chen, Piaopiao Dong, ... , Wang Xiao-Ping
Numerical Analysis
Computational Engineering, F...
Numerical Analysis

In this paper, we propose an iterative convolution-thresholding method (ICTM) based on prediction-correction for solving the topology optimization problem in steady-state heat transfer equations. The problem is formulated as a constrained minimization problem of the complementary energy, incorporating a perimeter/surface-area regularization term, while satisfying a steady-state heat transfer equation. The decision variables of the optimization problem represent the domains of...

Find SimilarView on arXiv

Multi-objective topology optimization of heat transfer surface using level-set method and adaptive mesh refinement in OpenFOAM

September 12, 2023

85% Match
Di Chen, Prashant Kumar, ... , Hasegawa Yosuke
Fluid Dynamics

The present study proposes a new efficient and robust algorithm for multi-objectives topology optimization of heat transfer surfaces to achieve heat transfer enhancement with a less pressure drop penalty based on a continuous adjoint approach. It is achieved with a customized OpenFOAM solver, which is based on a volume penalization method for solving a steady and laminar flow around iso-thermal solid objects with arbitrary geometries. The fluid-solid interface is captured by ...

Find SimilarView on arXiv

Topology optimization of surface flows

February 17, 2020

85% Match
Yongbo Deng, Weihong Zhang, Jihong Zhu, Junqiang Bai, ... , Korvink Jan G.
Computational Physics
Computational Engineering, F...
Fluid Dynamics

This paper presents a topology optimization approach for surface flows, which can represent the viscous and incompressible fluidic motions at the solid/liquid and liquid/vapor interfaces. The fluidic motions on such material interfaces can be described by the surface Navier-Stokes equations defined on 2-manifolds or two-dimensional manifolds, where the elementary tangential calculus is implemented in terms of exterior differential operators expressed in a Cartesian system. Ba...

Find SimilarView on arXiv

Topology optimization of the support structure for heat dissipation in additive manufacturing

August 4, 2021

84% Match
Takao Miki, Shinji Nishiwaki
Computational Engineering, F...

A support structure is required to successfully create structural parts in the powder bed fusion process for additive manufacturing. In this study, we present the topology optimization of a support structure that improves the heat dissipation in the building process. First, we construct a numerical method that obtains the temperature field in the building process, represented by the transient heat conduction phenomenon with the volume heat flux. Next, we formulate an optimiza...

Find SimilarView on arXiv

Multi-fidelity topology optimization of flow boiling heat transfer in microchannels

May 22, 2024

84% Match
Yi Yuan, Li Chen, Qirui Yang, ... , Tao Wen-Quan
Fluid Dynamics

Topology optimization (TO) is a powerful method to design innovative structures with improved heat transfer performance. In the present study, a multi-fidelity TO method with a delicately defined objective function is developed for flow boiling heat transfer in microchannels. Low-fidelity TO is conducted for the reduced-order process of single-phase laminar convective heat transfer, which generates a set of structure candidates for subsequent high-fidelity evaluation of flow ...

Find SimilarView on arXiv

Topology optimization of pressure-loaded multi-material structures

May 15, 2023

84% Match
Prabhat kumar
Computational Engineering, F...

Permitting multiple materials within a topology optimization setting increases the search space of the technique, which facilitates obtaining high-performing and efficient optimized designs. Structures with multiple materials involving fluidic pressure loads find various applications. However, dealing with the design-dependent nature of the pressure loads is challenging in topology optimization that gets even more pronounced with a multi-material framework. This paper provide...

Find SimilarView on arXiv

Topology Optimization with Bilevel Knapsack: An Efficient 51 Lines MATLAB Code

February 3, 2019

84% Match
Vittorio Latorre
Optimization and Control

This paper presents an efficient 51 lines Matlab code to solve topology optimization problems. By the fact that the presented code is based on an hard 0-1 optimization method that handles the integer part of the optimization in a simple fashion and in sub-polynomial time, it has been possible to not only reduce the number of lines to 51 without sacrificing any readability, but also to obtain void-solid designs with close to none checkerboard patterns with improved efficiency....

Find SimilarView on arXiv

An efficient threshold dynamics method for topology optimization for fluids

December 22, 2018

84% Match
Huangxin Chen, Haitao Leng, ... , Wang Xiao-Ping
Optimization and Control

We propose an efficient threshold dynamics method for topology optimization for fluids modeled with the Stokes equation. The proposed algorithm is based on minimization of an objective energy function that consists of the dissipation power in the fluid and the perimeter approximated by nonlocal energy, subject to a fluid volume constraint and the incompressibility condition. We show that the minimization problem can be solved with an iterative scheme in which the Stokes equat...

Find SimilarView on arXiv

Fluidic Topology Optimization with an Anisotropic Mixture Model

September 22, 2022

83% Match
Yifei Li, Tao Du, Sangeetha Grama Srinivasan, Kui Wu, Bo Zhu, ... , Matusik Wojciech
Graphics

Fluidic devices are crucial components in many industrial applications involving fluid mechanics. Computational design of a high-performance fluidic system faces multifaceted challenges regarding its geometric representation and physical accuracy. We present a novel topology optimization method to design fluidic devices in a Stokes flow context. Our approach is featured by its capability in accommodating a broad spectrum of boundary conditions at the solid-fluid interface. Ou...

Find SimilarView on arXiv

On optimal designs using topology optimization for flow through porous media applications

October 12, 2020

83% Match
T. Phatak, K. B. Nakshatrala
Numerical Analysis
Numerical Analysis

Topology optimization (TopOpt) is a mathematical-driven design procedure to realize optimal material architectures. This procedure is often used to automate the design of devices involving flow through porous media, such as micro-fluidic devices. TopOpt offers material layouts that control the flow of fluids through porous materials, providing desired functionalities. Many prior studies in this application area have used Darcy equations for primal analysis and the minimum pow...

Find SimilarView on arXiv