Advanced Calculation Method for the Surface Temperature Distribution of Turbine Blades

Author:

Dorfman A. S.1

Affiliation:

1. Ann Arbor, MI 48109

Abstract

A method of solution of the thermal boundary layer equation for a gas, together with the heat conduction equation for the turbine blade, using the boundary condition of the fourth kind (conjugate problem), is presented. The effect of the surface temperature distribution on the heat transfer coefficient (the effect of thermal history) is considered. This effect is important for gas turbine blades because the difference in temperatures between the blade’s surface and gas usually varies considerably along the blade’s surface; hence, the effect of thermal history can be significant. It is shown that the results, obtained accounting for thermal history, can differ substantially from results calculated with the assumption that the blade’s surface is isothermal. This might be one of the reasons why there is a marked difference between the actual temperature distribution of the turbine blade and the calculated one. It is important to consider the effect of thermal history since it is a fact that the major unknown in the design of turbine blade cooling systems is in the estimation of external heat transfer coefficient (Hannis and Smith, 1989).

Publisher

ASME International

Subject

Mechanical Engineering,Mechanics of Materials,Condensed Matter Physics,General Materials Science

Reference17 articles.

1. Corla Rama Subba Reddy , 1988, “Radiative Effect on Conjugate Forced Convection and Conductive Heat Transfer in a Circular Pin,” Int. J. Heat Fluid Flow, Vol. 9, pp. 49–52.

2. Courant, R., and Hilbert D., 1965, Methods of Mathematical Physics, Vol. 2, Interscience Publishers, Inc., New York.

3. Dorfman A. S. , 1973, “Influence Function for an Unheated Section and Relation Between the Superposition Method and Series Expansion With Respect to Form Parameters,” Teplofizika Vysokikh Temperatur, Vol. 11, pp. 99–105 (translation,

4. High Temperature, Vol. 11, 1973, pp. 84–89).

5. Dorfman A. S. , and LipovetskayaO. D., 1976, “Heat Transfer of Arbitrarily Nonisothermic Surface With Gradient Turbulent Flow of an Incompressible Liquid Within a Wide Range of Prandtl and Reynolds Numbers,” Teplofizika Vysokikh Temperatur, Vol. 14, pp. 98–105 (translation,

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