Abstract

Mathematical modeling of unsteady heat transfer in a closed rectangular area with a local heat supply object in a conjugate formulation in working conditions of radiation source of energy is passed. Fields of temperatures and stream functions, illustrating the influence of a local typical object on thermal regime are received. The effect of Grashof number on dimensionless heat transfer coefficient - Nusselt number is investigated. The influence of nonconducted heat supply object on heat transfer rate in solution domain is showed.

Highlights

  • 1.Introduction For modeling of temperature fields of local heat supply objects located in large industrial premises and heated by gas infrared radiators (GIR) was developed an approach [1], which is based on natural convection model in air-filled cavity with solid enclosing walls of finite thickness [2]

  • Heat sink to the enclosure structures and accumulation of heat in them was allowed at problem formulation [1], but was assumed that the radiation coming from GIR evenly distributed only on the lower horizontal boundary of the heating region

  • Comparing the results of numerical simulations, it can be concluded that the nonconducted object in the gas cavity significantly effects the character of heat transfer in this solution domain

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Summary

Introduction

For modeling of temperature fields of local heat supply objects located in large industrial premises and heated by gas infrared radiators (GIR) was developed an approach [1], which is based on natural convection model in air-filled cavity with solid enclosing walls of finite thickness [2]. 1.Introduction For modeling of temperature fields of local heat supply objects located in large industrial premises and heated by gas infrared radiators (GIR) was developed an approach [1], which is based on natural convection model in air-filled cavity with solid enclosing walls of finite thickness [2]. Specific working area (heat supply object) was not considered as an obstruction for the movement from the lower boundary of the heated air in formulation problem [1].

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