Abstract

This paper considers the effect of structural parameters and saturation pressure on the intensity of heat transfer from boiling on porous structures made of copper metal fibers. The study involved changing the structural and geometric characteristics of porous samples and saturation pressure. The study regime parameters were chosen based on the conditions of operation of steam chambers, namely the horizontal orientation of the work area, the capillary transport of the heat carrier to the work area. It was determined that reducing saturation pressure from 0.1 MPa to 0.012 MPa leads to a reduction in heat transfer by 15‒20 % depending on the parameters of porous structures. This pattern has been explained in this paper by the increased detachable diameters of steam bubbles that thus overlap part of the capillary structure's vaporization area, which leads to a decrease in the values of the discharged heat flux at the same temperature gradient values. The influence of values of the porosity and diameters of fibers, which the samples of a capillary structure were made from, was ambiguous. The parameter chosen for generalizing the data obtained was an effective diameter of the samples' pores, which is a more general characteristic. The generalization of the experimental data has demonstrated that the efficiency of heat transfer increases with an increase in the effective diameter of pores in the examined range from 20 to 90 µm. Estimation dependences have been built to determine the intensity of heat transfer under sub-atmospheric pressures for metal-fibrous porous structures at a deviation of up to ±30 %. It turned out that the resulting dependences could be used to determine the intensity of heat transfer by the examined powder structures under the sub-atmospheric pressure conditions. Applying these dependences would make it easier to design thermal stabilization systems based on steam chambers.

Highlights

  • Current development of electronic equipment is aimed at reducing the size of electronic components while increasing their processing power

  • 3/8 ( 111 ) 2021 designing effective systems for maintaining the specified temperature modes in electronic equipment. It is a search for such parameters of capillary structures that could provide for the highest intensity of heat transfer in a heating zone, both in heat pipes and steam chambers

  • The following tasks have been set: ‒ to determine the effect of saturation pressure and the parameters of porous structures on the efficiency of heat exchange in capillary transport; ‒ to derive generalizing dependences that would make it possible to calculate the intensity of heat exchange at boiling on porous structures; ‒ to determine the extent of influence of the type of porous structure on the efficiency of heat exchange at boiling under capillary transport conditions

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Summary

Introduction

Current development of electronic equipment is aimed at reducing the size of electronic components while increasing their processing power. Metal-fiber capillary structures (MFCS) are among these types of porous structures that have a series of advantages over powder ones This is, first of all, the high porosity and small hydraulic resistance when a heat carrier moves. Determining the numerical heat intensity values for MFCS with different structural and geometric parameters would make it possible to devise procedures for calculating two-phase heat-transfer devices Such characteristics should be determined experimentally under conditions as close as possible to the functioning of steam chambers and heat pipes. 3/8 ( 111 ) 2021 designing effective systems for maintaining the specified temperature modes in electronic equipment First of all, it is a search for such parameters of capillary structures that could provide for the highest intensity of heat transfer in a heating zone, both in heat pipes and steam chambers

Literature review and problem statement
The aim and objectives of the study
The study materials and methods
Heat flux losses are calculated by the Fourier law for a cylindrical wall:
Findings
Conclusions
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