Analysis and Active Control of Pressure Drop Oscillation in Microchannel Vapor Compression Cycle

被引:0
作者
Jin, Qi [1 ]
Wen, John T. [2 ]
Narayanan, Shankar [1 ]
机构
[1] Rensselaer Polytech Inst, Mech Aerosp & Nucl Engn, 110 8th St, Troy, NY 12180 USA
[2] Rensselaer Polytech Inst, Elect Comp & Syst Engn, 110 8th St, Troy, NY 12180 USA
来源
PROCEEDINGS OF THE 17TH IEEE INTERSOCIETY CONFERENCE ON THERMAL AND THERMOMECHANICAL PHENOMENA IN ELECTRONIC SYSTEMS (ITHERM 2018) | 2018年
关键词
Vapor compression cycle (VCC); Pressure drop oscillation (PDO); Microchannel; Active control; Flow instability; 2-PHASE FLOW; HEAT-TRANSFER; PARALLEL MICROCHANNELS; DYNAMIC INSTABILITIES; DIAMETER;
D O I
暂无
中图分类号
O414.1 [热力学];
学科分类号
摘要
Using phase-change cooling, microchannel evaporators can dissipate significantly higher heat fluxes with large heat transfer coefficients and faster response time compared to conventional macroscale evaporators. However, it is well known that microchannel heat exchangers are prone to flow instabilities. The analysis of flow instabilities has been limited to simple open cycle systems consisting of the microchannel evaporator with fixed boundary conditions, which has limited application in closed cycled systems with temporally varying operating conditions. This paper analyzes the pressure drop oscillation phenomenon occurring in a vapor compression cycle (VCC) consisting of a microchannel evaporator, compressor, condenser, electronic expansion valve, and accumulator. Using a combination of lumped dynamic and static models for the system components, we predict the occurrence of pressure drop oscillation in the VCC under certain operating conditions with linearized analysis and nonlinear simulations. Furthermore, we demonstrate how a VCC with flow oscillations can be stabilized by changing the expansion valve openness. Once the flow oscillations in the system is removed, active control of the compressor speed and accumulator heat input based on evaporator wall temperature feedback can effectively regulate the evaporator temperature, even with a fluctuating heat input to the evaporator. As a result, this allows the use of a microchannel-integrated VCC system for dissipating high heat fluxes as well as addressing time-varying cooling demands.
引用
收藏
页码:842 / 849
页数:8
相关论文
共 30 条
  • [1] Enhanced flow boiling in parallel microchannels with metallic porous coating
    Bai, Pengfei
    Tang, Tao
    Tang, Biao
    [J]. APPLIED THERMAL ENGINEERING, 2013, 58 (1-2) : 291 - 297
  • [2] Boiling and evaporation in small diameter channels
    Bergles, AE
    Lienhard, JH
    Kendall, GE
    Griffith, P
    [J]. HEAT TRANSFER ENGINEERING, 2003, 24 (01) : 18 - 40
  • [3] BOURE JA, 1973, NUCL ENG DES, V25, P165, DOI 10.1016/0029-5493(73)90043-5
  • [4] Theoretical analysis of pressure-drop type instabilities in an upflow boiling system with an exit restriction
    Cao, L
    Kakaç, S
    Liu, HT
    Sarma, PK
    [J]. HEAT AND MASS TRANSFER, 2001, 37 (4-5) : 475 - 483
  • [5] DYNAMIC INSTABILITIES OF BOILING 2-PHASE FLOW IN A SINGLE HORIZONTAL CHANNEL
    DING, Y
    KAKAC, S
    CHEN, XJ
    [J]. EXPERIMENTAL THERMAL AND FLUID SCIENCE, 1995, 11 (04) : 327 - 342
  • [6] Thermal Challenges in Next-Generation Electronic Systems
    Garimella, Suresh V.
    Fleischer, Amy S.
    Murthy, Jayathi Y.
    Keshavarzi, Ali
    Prasher, Ravi
    Patel, Chandrakant
    Bhavnani, Sushil H.
    Venkatasubramanian, R.
    Mahajan, Ravi
    Joshi, Y.
    Sammakia, Bahgat
    Myers, Bruce A.
    Chorosinski, Len
    Baelmans, Martine
    Sathyamurthy, Prabhu
    Raad, Peter E.
    [J]. IEEE TRANSACTIONS ON COMPONENTS AND PACKAGING TECHNOLOGIES, 2008, 31 (04): : 801 - 815
  • [7] Flow Boiling on a Hydrophobic Surface
    Girard, Adam
    You, Seung M.
    [J]. JOURNAL OF HEAT TRANSFER-TRANSACTIONS OF THE ASME, 2017, 139 (08):
  • [8] A Review of two-phase flow dynamic instabilities in tube boiling systems
    Kakac, S.
    Bon, B.
    [J]. INTERNATIONAL JOURNAL OF HEAT AND MASS TRANSFER, 2008, 51 (3-4) : 399 - 433
  • [9] Kakaç S, 2009, ISI BILIM TEK DERG, V29, P107
  • [10] Khalil H. K., 1996, Nonlinear Systems, V2nd