Nakayama | PC-Aided Numerical Heat Transfer and Convective Flow | Buch | 978-0-8493-7656-6 | sack.de

Buch, Englisch, 320 Seiten, Format (B × H): 163 mm x 244 mm, Gewicht: 676 g

Nakayama

PC-Aided Numerical Heat Transfer and Convective Flow

Buch, Englisch, 320 Seiten, Format (B × H): 163 mm x 244 mm, Gewicht: 676 g

ISBN: 978-0-8493-7656-6
Verlag: CRC Press


PC-Aided Numerical Heat Transfer and Convective Flow is intended as a graduate course textbook for Mechanical and Chemical Engineering students as well as a reference book for practitioners interested in analytical and numerical treatments in the subject. The book is written so that the reader can use the enclosed diskette, with the aid of a personal computer, to systematically learn both analytical and numerical approaches associated with fluid flow and heat transfer without resorting to complex mathematical treatments.This is the first book that not only describes solution methodologies but also provides complete programs ranging from SOLODE to SAINTS for integration of Navier-Stokes equation.The book covers boundary layer flows to fully elliptic flows, laminar flows to turbulent flows, and free convection to forced convection. The student will learn about convection in porous media, a new field of rapid growth in contemporary heat transfer research. A basic knowledge of fluid mechanics and heat transfer is assumed. It is also assumed that the student knows the basics of Fortran and has access to a personal computer.The material can be presented in a one-semester course or with selective coverage in a seminar.
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IntroductionBackgroundPC-Aided Numerical Heat TransferOutline of the BookGoverning Equations for Flow and Heat TransferTransformation From the System Form to the Control Volume FormEquation of ContinuityMomentum EquationEnergy EquationComplete Set of Governing Equations and Their Simplified FormGeneral Transport EquationAnalytical Treatments for Boundary Layer EquationsNumerical Integration of Ordinary Differential EquationsTransient Conduction in a Semi-Infinite SolidBoundary Layer Approximation for Heat and Fluid FlowForced Convection From Concentrated Heat SourcesLaminar Forced Convection From Plane BodiesLaminar Forced Convection From Axisymmetric BodiesAsymptotic Solutions for Forced Convection of Small and Large Prandtl Number FluidsIntegral Method for Laminar Forced ConvectionLaminar Free Convection From Plane BodiesIntegral Method for Laminar Free ConvectionTransport Equations for Modeling TurbulenceReynolds-Averaged Navier-Stokes Equation and Energy EquationEffective Viscosity Formulation and Mixing Length ModelsWall Laws for Turbulent Shear FlowsTurbulent Free jetsReynolds Stress Transport EquationTurbulence Kinetic Energy Transport Equation and Two-Equation ModelLow Reynolds Number Model and High Reynolds Number ModelConvective Flows in Porous MediaDarcy's LawModified Darcy's LawsVolume-Averaged Navier-Stokes EquationVolume-Averaged Energy EquationEffects of Channeling and Thermal DispersionMagnitude Analysis on Boundary Layer Equations for Porous MediaDarcy-Forchheimer Boundary Layer EquationsSimple Flow Cases: Isothermal Flat PlatesModified Peclet Number and Flow Regime MapUnified Treatment for Darcy-Forchheimer Boundary Layer EquationsForced Convection RegimeDarcy Free Convection RegimeForchheimer Free Convection RegimeIntermediate Flow RegimesConvective Flows Over an Impermeable Horizontal SurfaceBuoyancy-Induced Flows From Concentrated Heat SourcesBoundary Layer Flow and Heat Transfer in Highly Porous MediaDescription of Numerical Solution ProcedureBasic Concept of DiscretizationGoverning Equations and Auxiliary RelationshipsGeneral Form of Governing Equations: General Transport EquationCoordinate System and NormalizationDiscretization of General Transport EquationStaggered Grid and Discretized Momentum EquationsPressure Correction Procedure: SIMPLEHigh Flux Modification: Hybrid Difference SchemeSolution of Discretized EquationsPC Program "SAINTS" For Conduction and Convection ProblemsOverall Aspect of the Program "SAINTS"Classification of BoundariesSpecification of Non-Zero Boundary Values Along the Known-Velocity BoundaryDescription of the Program "SAINTS"Input Procedure: Input Data and Problem-Dependent SubprogramsLayout of OutputIllustrative Applications of "SAINTS"Applications of the SAINTS Load Module "Wind Tunnel Simulator"Illustrative Applications to Conduction ProblemsFurther Application of SAINTS to Complex Turbulent FlowsApplications to Convection Problems in Porous MediaConcluding RemarksAppendicesImportant Dimensionless NumbersPotential Flow Analysis Based on Source-and-Sink MethodListing of Program "SAINTS"Listing of Problem Dependent Subroutine "USERIN"Input Data for Forced Convection in a TubeSample Output of Program "SAINTS"Program InstructionsReferencesIndex


Nakayama\, Akira


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