2019
DOI: 10.1016/j.ijthermalsci.2018.10.047
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A Bi-Layer compact thermal model for uniform chip temperature control with non-uniform heat sources by genetic-algorithm optimized microchannel cooling

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Cited by 26 publications
(9 citation statements)
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“…Their results showed that the thermal resistance was effectively reduced by 0.144 W/K. Wu et al [106] proposed a two-layer compact microchannel model with a non-uniform heat source, they used the GA prediction model to obtain the best parameters for fluid velocity and fluid temperature and set the channel width as the prediction parameter. Their outputs revealed that the model can accurately predict the microchannel temperature, and the optimized model has uniform surface temperature distribution under extremely uneven heat sources.…”
Section: Taguchi Methods (Tm) and Genetic Algorithms (Ga)mentioning
confidence: 99%
“…Their results showed that the thermal resistance was effectively reduced by 0.144 W/K. Wu et al [106] proposed a two-layer compact microchannel model with a non-uniform heat source, they used the GA prediction model to obtain the best parameters for fluid velocity and fluid temperature and set the channel width as the prediction parameter. Their outputs revealed that the model can accurately predict the microchannel temperature, and the optimized model has uniform surface temperature distribution under extremely uneven heat sources.…”
Section: Taguchi Methods (Tm) and Genetic Algorithms (Ga)mentioning
confidence: 99%
“…Multi-objective genetic algorithm (MOGA) was used to investigate the thermal and hydrodynamic performance of a BNN nanofluid-cooled MCHS at various concentrations of the BNN at 50C. MOGA has been frequently used in the performance modelling of a MCHS [25][26][27][28]. Furthermore, thermophysical properties issued from experiments have been used for providing reliability to the optimization modelling outcomes which can lead to the best concentration identification for the MCHS [29].…”
Section: Introductionmentioning
confidence: 99%
“…16,17 These optimizations differ in terms of the design variables. For cooling channels, the design variables of sizing optimization can be considered as the cross-sectional dimensions of the channels, 18 and the design variables of shape optimization can be considered as the control parameters of the structure boundary curve or surface shape, such as the node coordinates of the channels. Tan et al 19 used the channel control points as the design parameters, which define the network shape.…”
Section: Introductionmentioning
confidence: 99%
“…In these previous studies, different topology optimization methods were used in the optimization of cooling channels, such as the density-based method, 25,27,29,30 LSM, 26,28 and moving morphable component-based approach. 31,32 Moreover, different numerical optimization algorithms have been adopted to update design variables, such as sequential linear programming (SLP), 25 sequential quadratic programming (SQP), 29,30 method of moving asymptote (MMA), 27,31 and GA. 18,24,33 In general, numerical optimization algorithms can be classified into two categories: one involves the use of derivative information to construct search algorithms, such as SLP and MMA 34 ; the other involves the construction of a search algorithm solely based on the calculation of the objective function, such as heuristic random search algorithms. Statistical laws based on random search are typically introduced to improve the algorithm efficiency of heuristic algorithms.…”
Section: Introductionmentioning
confidence: 99%