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Research Article

Experimental investigation of heat transfer and pressure drop using combination of ribs and dimples

, &
Pages 628-640 | Received 17 Oct 2020, Accepted 15 Mar 2021, Published online: 26 Apr 2021
 

ABSTRACT

Modern gas turbines operate at high inlet temperatures to improve thermal efficiency; therefore, it is necessary to cool the turbine blades. Various techniques are used for heat transfer enhancements, such as ribs, protrusions, pin fin, dimples, etc.; the present study focused on compound and rib alone channel. W-shaped, semicircular and multi-semicircular shaped ribs with dimples are studied experimentally to find the optimum configuration for blade cooling. The experiment was carried out at Reynolds numbers 12,600 to 35,000; the ratio of pitch (P) to height (e) of the rib was 8 to 10, the ratio of rib height to channel hydraulic diameter (Dh) was 0.156 and the ratio of dimple depth (δ) to dimple diameter was 0.2. It was observed that the combination of rib and dimple channel (compound channel) performance was higher than the rib channel. The W-shaped rib compound channel shows the highest thermal performance over semicircular and multi-semicircular rib compound channels, and also sees a small rise in friction loss in compound channel. Realizable k–ɛ turbulence model was used for analysis and observed less difference between experimental and CFD results. In the rib channel, semicircular rib performed better than other tested ribs.

Nomenclature

Symbol=

Description

A=

Area of rectangular duct

AR=

Channel aspect ratio (W/H)

Dh=

hydraulic diameter of duct

W=

Width of duct

H=

height of duct

L=

Test section length

p=

Rib pitch

=

air mass flow rate

Qnet=

Net heat input

h=

Convective heat transfer coefficient

Pin=

Inlet pressure at test section

Pout=

outlet pressure at test section

k=

thermal conductivity of air

Dimensionless number=
Nu=

Nusselt number

Nuo=

Nusselt number for smooth circular duct

f=

Friction factor

fo=

Friction factor for smooth circular duct

Re=

Reynolds number

Greek symbol=
δ=

dimple depth

Acknowledgments

This research did not receive any specific grant from funding agencies in the public, commercial, or not-for-profit sectors.

Data availability statement

The authors confirm that the data supporting the findings of this study are created by authors own study by doing experimental work and the data that support the findings of this study are available within article and its supplementary materials.

Reserved DOI: doi:10.17632/gz695yywsw.1

Disclosure statement

No potential conflict of interest was reported by the authors.

Additional information

Notes on contributors

Prakash Santosh Patil

Prakash S. Patil  is a research scholar in the Department of Mechanical Engineering at Rajarshi  shahu college of Engineering, Pune, India.His research interest  includes thermal heat power, turbo machines etc.

K. K. Dhande

Dr. Kishor K. Dhande  is currently working as a Head & Professor in the Department of Mechanical Engineering at D.Y. Patil Institute of technology, Pune, India.  His research interest includes design, Vibration , Mechatronics etc.

S. L. Borse

Dr. Sachin L. Borse worked as a Professor in the Department of Mechanical Engineering  at Rajarshi  shahu college of Engineering, Pune, India. His research interest includes thermal heat power, CFD etc.

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