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20231017213018.0 |
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210122s2021 nyu ob 001 0 eng |
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|a 2021002054
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|a 1232411834
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|a 1536192023
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|a 9781536192025
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|z 9781536191820
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|a 536/.230151
|2 23
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|a UAMI
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|a Understanding heat conduction /
|c William Kelley, editor.
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|a 2104
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|a New York :
|b Nova Science Publishers,
|c [2021]
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|a 1 online resource.
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|a text
|b txt
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|a computer
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|a online resource
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|a Physics Research and Technology Ser.
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|a Includes bibliographical references and index.
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|a "The first chapter of this book proposes an analytical Fourier series solution to the equation for heat transfer by conduction in a spherical shell with an internal stone consisting of insulating material as a model for the kinetic of temperature in stone fruits both as a general solution and a mass average value. The chapter also considers an internal heat source linearly reliant on temperature. The second chapter focuses on the sensitivity of the numerical modeling technique for conjugate heat transfer involving high speed compressible flow over a cylinder. The last chapter presents an overview of the fundamental solution (FS) based finite element method (FEM) and its application in heat conduction problems. First, basic formulations of FS-FEM are presented, such as the nonconforming intra-element field, auxiliary conforming frame field, modified variational principle, and stiffness equation. Then, the FS-FE formulation for heat conduction problems in cellular solids with circular holes, functionally graded materials, and natural-hemp-fiber-filled cement composites are described"--
|c Provided by publisher.
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|a Description based on print version record and CIP data provided by publisher; resource not viewed.
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|a Intro -- Contents -- Preface -- Chapter 1 -- Cooling Kinetics in Stone Fruits -- Abstract -- General Introduction: Some Concepts in Heat Transfer -- Estimations and Applications -- Cooling/Heating Times -- Example I (from Reference [5]) -- Solution -- Modelling Thermal kinetics in stone fruits -- Mathematical Background -- Estimations and Applications -- Cooling/Heating Times -- Thermal Flow -- Indirect Measurement of Thermal Diffusivity and Surface Heat Transfer Coefficient -- Example II (from Reference [13]) -- Experiment Description -- Equivalent Sphere
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|a Determination of Biot Number and Thermal Diffusivity -- Asymptotic Aproximation to Dimensionless Slope ,, -1.-2. -- Maximum Values of , -- . -- Example III. Prediction of Cooling Times in Example II -- Modelling Thermal Kinetics Considering Internal Linearly Temperature Dependent Heat Generation -- Mathematical Background -- General Solution for Simple Geometries -- Average Value -- Estimations and Applications -- Cooling/Heating Times -- Displacement Correction -- Summary of the Procedure -- Example IV (from Reference [48]) -- Maximum Value at the Core -- Threshold Biot Number
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|a Estimation to , -- ., , -- . and , -- ℎ. -- Modelling Thermal Kinetics in Stone Fruits Considering Heat of Respiration Linearly Reliant on Temperature -- Mathematical Background -- Maximum Value at the Core -- Threshold Biot Number -- Estimations and Applications -- Cooling/Heating Times -- Displacement Correction -- Other Indirect Determinations -- Heat Transfer Coefficient -- Heat Generation Constants -- Indirect Measurement of Thermal Diffusivity and Surface Heat Transfer Coefficient -- Example V -- References -- Chapter 2
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|a Sensitivity of Numerical Modeling Technique for Conjugate Heat Transfer Involving High Speed Compressible Flow over a Cylinder -- Abstract -- Introduction -- Methods -- System Investigated -- Governing Equations -- Material Properties -- Modeling Method Studies -- Model Validation -- Results -- Modeling Method Variations -- Case A: Time Discretization Method -- Case B: Timestep -- Case C: Upwinding -- Case D: Gradient Calculations -- Case E: Gradient Limiter -- Case F: Compressibility Effects with Model -- Case G: Standard -- Turbulence Model
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|a Case H: Non-Equilibrium Wall Treatment Turbulence Model. -- Case I: Enhanced Wall Treatment -- Turbulence Model -- Moving Cylinder Modeling Method -- Velocity = 250 m/s -- Velocity = 500 m/s -- Velocity = 1000 m/s -- Conclusion -- References -- Chapter 3 -- Advances in Heat Conduction Analysis with Fundamental Solution Based Finite Element Methods -- Abstract -- Introduction -- Basic Formulation of FS-FEM -- Basic Equation of Heat Conduction -- Basic Formulation of FS-FEM -- Nonconforming Intra-Element Field -- Auxiliary Conforming Frame Field -- Modified Variational Principle
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|a eBooks on EBSCOhost
|b EBSCO eBook Subscription Academic Collection - Worldwide
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650 |
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|a Heat
|x Conduction.
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|a Finite element method.
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|a Chaleur
|x Conduction.
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|a Méthode des éléments finis.
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|a Finite element method
|2 fast
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|a Heat
|x Conduction
|2 fast
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700 |
1 |
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|a Kelley, William
|c [Editor of Nova Science Publishers]
|e editor.
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776 |
0 |
8 |
|i Print version:
|t Understanding heat conduction
|d New York : Nova Science Publishers, [2021]
|z 9781536191820
|w (DLC) 2021002053
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|a Physics Research and Technology Ser.
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856 |
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