LEADER 04862nam 2200613 a 450 001 9910828670003321 005 20240516134256.0 010 $a1-283-57609-0 010 $a9786613888549 010 $a1-118-41128-5 010 $a1-118-32197-9 010 $a1-118-33285-7 035 $a(CKB)2670000000238382 035 $a(EBL)875843 035 $a(OCoLC)775591918 035 $a(MiAaPQ)EBC875843 035 $a(Au-PeEL)EBL875843 035 $a(CaPaEBR)ebr10593121 035 $a(CaONFJC)MIL388854 035 $a(PPN)262271494 035 $a(EXLCZ)992670000000238382 100 $a20120201d2012 uy 0 101 0 $aeng 135 $aur|n|---||||| 181 $ctxt$2rdacontent 182 $cc$2rdamedia 183 $acr$2rdacarrier 200 10$aHeat conduction$b[electronic resource] /$fDavid W. Hahn, M. Necati O?zis?ik 205 $a3rd ed. 210 $aHoboken, N.J. $cWiley$d2012 215 $a1 online resource (746 p.) 300 $aRev. ed. of: Heat conduction / M. Necati O?zisik. 2nd ed. c1993. 311 $a0-470-90293-0 320 $aIncludes bibliographical references and index. 327 $aHeat Conduction; Contents; Preface; Preface to Second Edition; Chapter 1 Heat Conduction Fundamentals; 1-1 The Heat Flux; 1-2 Thermal Conductivity; 1-3 Differential Equation of Heat Conduction; 1-4 Fourier's Law and the Heat Equation in Cylindrical and Spherical Coordinate Systems; 1-5 General Boundary Conditions and Initial Condition for the Heat Equation; 1-6 Nondimensional Analysis of the Heat Conduction Equation; 1-7 Heat Conduction Equation for Anisotropic Medium; 1-8 Lumped and Partially Lumped Formulation; References; Problems 327 $aChapter 2 Orthogonal Functions, Boundary Value Problems, and the Fourier Series2-1 Orthogonal Functions; 2-2 Boundary Value Problems; 2-3 The Fourier Series; 2-4 Computation of Eigenvalues; 2-5 Fourier Integrals; References; Problems; Chapter 3 Separation of Variables in the Rectangular Coordinate System; 3-1 Basic Concepts in the Separation of Variables Method; 3-2 Generalization to Multidimensional Problems; 3-3 Solution of Multidimensional Homogenous Problems; 3-4 Multidimensional Nonhomogeneous Problems: Method of Superposition; 3-5 Product Solution; 3-6 Capstone Problem; References 327 $aProblemsChapter 4 Separation of Variables in the Cylindrical Coordinate System; 4-1 Separation of Heat Conduction Equation in the Cylindrical Coordinate System; 4-2 Solution of Steady-State Problems; 4-3 Solution of Transient Problems; 4-4 Capstone Problem; References; Problems; Chapter 5 Separation of Variables in the Spherical Coordinate System; 5-1 Separation of Heat Conduction Equation in the Spherical Coordinate System; 5-2 Solution of Steady-State Problems; 5-3 Solution of Transient Problems; 5-4 Capstone Problem; References; Problems; Notes 327 $aChapter 6 Solution of the Heat Equation for Semi-Infinite and Infinite Domains6-1 One-Dimensional Homogeneous Problems in a Semi-Infinite Medium for the Cartesian Coordinate System; 6-2 Multidimensional Homogeneous Problems in a Semi-Infinite Medium for the Cartesian Coordinate System; 6-3 One-Dimensional Homogeneous Problems in An Infinite Medium for the Cartesian Coordinate System; 6-4 One-Dimensional homogeneous Problems in a Semi-Infinite Medium for the Cylindrical Coordinate System; 6-5 Two-Dimensional Homogeneous Problems in a Semi-Infinite Medium for the Cylindrical Coordinate System 327 $a6-6 One-Dimensional Homogeneous Problems in a Semi-Infinite Medium for the Spherical Coordinate SystemReferences; Problems; Chapter 7 Use of Duhamel's Theorem; 7-1 Development of Duhamel's Theorem for Continuous Time-Dependent Boundary Conditions; 7-2 Treatment of Discontinuities; 7-3 General Statement of Duhamel's Theorem; 7-4 Applications of Duhamel's Theorem; 7-5 Applications of Duhamel's Theorem for Internal Energy Generation; References; Problems; Chapter 8 Use of Green's Function for Solution of Heat Conduction Problems 327 $a8-1 Green's Function Approach for Solving Nonhomogeneous Transient Heat Conduction 330 $a"This book supplies the long awaited revision of the bestseller on heat conduction, replacing some of the coverage of numerical methods with content on micro- and nano-scale heat transfer. Extensive problems, cases, and examples have been thoroughly updated, and a solutions manual is available"--$cProvided by publisher. 606 $aHeat$xConduction 615 0$aHeat$xConduction. 676 $a621.402/2 686 $aSCI065000$2bisacsh 700 $aHahn$b David W.$f1964-$0478258 701 $aO?z?s??k$b M. Necati$0748174 801 0$bMiAaPQ 801 1$bMiAaPQ 801 2$bMiAaPQ 906 $aBOOK 912 $a9910828670003321 996 $aHeat conduction$94117483 997 $aUNINA