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Recent Volume

Recent Volume

2019 Vol. 12, No. 4

Welcome to the JAFM online scientific journal system

JAFM is indexed in:

ISI (Thomson Reuters) IF (2017)= 1.09

Science Citation Index Expanded (SciSearch)
Journal Citation Reports/Science Edition
Current Contents/Engineering Computing Technology

SCOPUS    SNIP (2017): 0.78  SJR (2017): 0.5 CiteScore (2017): 1.29

InfoBase    IBI factor(2015): 2.8;  EBSCO,

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 Open Access
Journal

Journal of Applied Fluid Mechanics

ISSN: 1735-3572    EISSN: 1735-3645

www.jafmonline.net

Editor-in-chief

Prof. Ahmad Reza Pishevar

Email: director@jafmonline.net

Editorial Manager

Dr. Mohammad Reza Tavakoli

Editorial Assistant

Ms. Shakiba Rostami

 

JAFM is an open access, peer-reviewed online journal with a scope that covers all aspects of theoretical, numerical and experimental fluid mechanics. The emphasis is on the applied rather than purely mathematical aspects of fluid mechanics.

 

JAFM offers a rapid and high quality peer-review process overseen by its distinguished international Editorial Board. The journal benefits from an efficient online submission process and online publication upon acceptance.

 

JAFM papers are freely available and the accepted papers are published free of cost.

 


For further assistance for submitting manuscripts, the JAFM secretary may be contacted by the following email address: secretary@jafmonline.net.

 

 

Most Viewed Papers
Vol8 , No 4
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Title : An Analytical Solution for the Laminar Forced Convection in a Pipe with Temperature-Dependent Heat Generation
Pages : 641-650
Authors : T. Pesso,  S. Piva, 
Anstract : An analytical solution is presented for the case of laminar forced convection in a pipe with heat generation linearly dependent on the local temperature of the fluid. The flow is fully developed and the boundary conditions of the third kind. Within the general analysis presented, some particular cases are identified and discussed. A detailed analysis of the thermal entrance is given. It is shown that in the fully developed region the temperature distribution does not depend on the axial coordinate. An analytical expression of the fully developed Nusselt number is given. Finally, the practical significance of the problem is discussed.
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