Journal ArticleDOI
Heat transfer to flow through porous passages using extended weighted residuals method - A Green's function solution
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TLDR
The Green's function solution method is a direct and powerful tool for solving heat transfer problems associated with flow through passages and is also an equally powerful tool when these passages are filled with saturated porous materials as mentioned in this paper.About:
This article is published in International Journal of Heat and Mass Transfer.The article was published on 2005-03-01. It has received 36 citations till now. The article focuses on the topics: Heat transfer & Green's function.read more
Citations
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Journal ArticleDOI
Squeezing Cu–water nanofluid flow analysis between parallel plates by DTM-Padé Method
G. Domairry,Mohammad Hatami +1 more
TL;DR: In this paper, the authors used a differential transformation method (DTM) and a numerical method to calculate the effective thermal conductivity and viscosity of nanofluids.
Journal ArticleDOI
Heat transfer and entropy generation optimization of forced convection in porous-saturated ducts of rectangular cross-section
TL;DR: In this paper, the first and second law characteristics of fully developed forced convection inside a porous-saturated duct of rectangular cross-section were investigated analytically, and three different types of thermal boundary conditions were examined.
Journal ArticleDOI
Heat transfer—A review of 2005 literature
Richard J Goldstein,W. E. Ibele,Suhas V. Patankar,Terrence W. Simon,Thomas H. Kuehn,Paul J Strykowski,Kumar K. Tamma,Joachim Heberlein,Jane H. Davidson,John C. Bischof,Francis A Kulacki,Uwe Kortshagen,Sean C. Garrick,Vinod Srinivasan,Kalyanjit Ghosh,Rajat Mittal +15 more
TL;DR: A review of the heat transfer literature published in 2005 can be found in this article, where the authors restrict themselves to papers published in English through a peer-review process, with selected translations from journals published in other languages.
Journal ArticleDOI
Heat transfer and nanofluid flow in suction and blowing process between parallel disks in presence of variable magnetic field
TL;DR: In this paper, a variable magnetic field is applied to the lower stationary disk and the upper disk can move towards or away from the lower disk, and the accuracy of results is examined by fourth order Runge-Kutta numerical method, then the influence of the Squeeze number (S), Hartmann number (M), Brownian motion parameters (Nb), thermophrotic parameter (Nt), Nusselt number (Nu), Sherwood number (Shr), non-dimensional temperature, velocity and nanoparticle concentration are investigated.
Journal ArticleDOI
Heat Transfer in the Thermal Entrance Region for Flow Through Rectangular Porous Passages
TL;DR: In this paper, heat transfer in rectangular passages with prescribed wall heat flux is studied and a solution that uses the Green's function can accommodate the inclusion of heat flux over the entire surface area or over isolated sections of the boundary.
References
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Book
Convection in Porous Media
Donald A. Nield,Adrian Bejan +1 more
TL;DR: In this paper, an introduction to convection in porous media assumes the reader is familiar with basic fluid mechanics and heat transfer, going on to cover insulation of buildings, energy storage and recovery, geothermal reservoirs, nuclear waste disposal, chemical reactor engineering and the storage of heat-generating materials like grain and coal.
Book
The Mathematica Book
TL;DR: Mathematica has defined the state of the art in technical computing for over a decade, and has become a standard in many of the world's leading companies and universities as discussed by the authors.
The Mathematica book
TL;DR: From the Publisher: Mathematica has defined the state of the art in technical computing for over a decade, and has become a standard in many of the world's leading companies and universities.
Book
Principles of heat transfer in porous media
TL;DR: In this article, the authors identify the principles of transport in porous media and compare the available predicted results, based on theoretical treatments of various transport mechanisms, with the existing experimental results, and the theoretical treatment is based on the volume-averaging of the momentum and energy equations with the closure conditions necessary for obtaining solutions.