Modelling steady-state convective heat transfer in different periodic open cellular structures (POCS)-A superposition approach

被引:8
|
作者
Dubil, Konrad [1 ]
Wetzel, Thomas [1 ]
Dietrich, Benjamin [1 ]
机构
[1] Karlsruhe Inst Technol KIT, Inst Thermal Proc Engn, Kaiserstr 12, D-76131 Karlsruhe, Germany
关键词
Porous media; Periodic open cellular structures; POCS; Numerical simulation; Convective heat transfer; Heat transfer coefficient; PRESSURE-DROP; MASS-TRANSFER; PERFORMANCE; BANKS; FLOW;
D O I
10.1016/j.ijheatmasstransfer.2022.123546
中图分类号
O414.1 [热力学];
学科分类号
摘要
Additively manufactured periodic open cellular structures (POCS) offer promising attributes for the inten-sification of heat transfer processes. Their geometry and consequently thermal transport properties are highly customizable resulting in a vast design freedom. To fully exploit their potential, a detailed under-standing of the relationship between their geometric and thermal transport properties is crucial. There-fore, in this contribution the convective heat transfer in four different unit cell geometries and varying cell dimensions during fully developed laminar steady-state flow is investigated. Numerical simulations are used to get a detailed insight of the local flow structures and heat flux density distributions. A cor-relation between the heat transfer coefficient of each unit cell and the heat transfer capability of uncon-nected strut arrangements with similar flow paths is introduced. On this basis, a new modelling approach is established in combination with the concept of superposition. It takes into account the detailed geome-try of the porous medium and shows good agreement with the simulation data of all unit cell geometries studied in this work with porosities above 79.1%. Thus, it is the first model applicable to different types of unit cells.(c) 2022 Elsevier Ltd. All rights reserved.
引用
收藏
页数:15
相关论文
共 34 条
  • [1] Intensification of heat transfer in catalytic reactors by additively manufactured periodic open cellular structures (POCS)
    Busse, Corinna
    Freund, Hannsjoerg
    Schwieger, Wilhelm
    CHEMICAL ENGINEERING AND PROCESSING-PROCESS INTENSIFICATION, 2018, 124 : 199 - 214
  • [2] A Fundamental Investigation of Gas/Solid Heat and Mass Transfer in Structured Catalysts Based on Periodic Open Cellular Structures (POCS)
    Ferroni, Claudio
    Bracconi, Mauro
    Ambrosetti, Matteo
    Maestri, Matteo
    Groppi, Gianpiero
    Tronconi, Enrico
    INDUSTRIAL & ENGINEERING CHEMISTRY RESEARCH, 2021, 60 (29) : 10522 - 10538
  • [3] PERIODIC STEADY-STATE HEAT-TRANSFER IN COOLING PANELS
    ANTONOPOULOS, KA
    DEMOCRITOU, F
    INTERNATIONAL JOURNAL OF HEAT AND FLUID FLOW, 1993, 14 (01) : 94 - 100
  • [4] A Different Approach for Steady-state Activated Sludge Modelling
    Lahdhiri, A.
    Heran, M.
    Hannachi, A.
    FRONTIERS IN WASTEWATER TREATMENT AND MODELLING, FICWTM 2017, 2017, 4 : 734 - 739
  • [6] Determination of convective heat flux on steady-state heat transfer surfaces with arbitrarily specified boundaries
    Wiedner, BG
    Camci, C
    JOURNAL OF HEAT TRANSFER-TRANSACTIONS OF THE ASME, 1996, 118 (04): : 850 - 856
  • [7] Periodic open cellular structures (POCS) as catalyst support for intensified heat transport in the partial oxidation of methanol to formaldehyde
    Busse, Corinna
    Freund, Hannsjoerg
    Schwieger, Wilhelm
    CHEMICAL ENGINEERING JOURNAL, 2024, 489
  • [8] NOVEL APPROACH TO ANALYTICAL MODELLING OF STEADY-STATE HEAT TRANSFER FROM THE EXTERIOR OF TEFC INDUCTION MOTORS
    Klimenta, Dardan O.
    Hannukainen, Antti
    THERMAL SCIENCE, 2017, 21 (03): : 1529 - 1542
  • [9] Steady-state Heat Conduction Topology Optimization Design for Periodic Functional Gradient Structures
    Li X.
    Zhao Q.
    Zhang H.
    Zhang T.
    Chen J.
    Zhao, Qinghai (zqhbit@163.com); Zhao, Qinghai (zqhbit@163.com), 1600, Chinese Mechanical Engineering Society (32): : 2348 - 2356
  • [10] FINAL APPROACH TO STEADY-STATE IN NONSTEADY STAGNATION POINT HEAT-TRANSFER
    JENG, DR
    LEE, MH
    DEWITT, KJ
    JOURNAL OF ENGINEERING MATHEMATICS, 1976, 10 (02) : 173 - 185