MECE 6333 Fall 2010 Plan

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    MECE 6333 CONDUCTION & RADIATION FALL, 2010

    Instructor: D. Keith Hollingsworth Time: 2:30 - 4:00 M W

    Office: N217, Building D Room: W 236-D3

    Email: [email protected]

    Phone: 713-743-4534

    Text: A. F. Mills,Heat Transfer, 2ndEdition, Prentice Hall Inc. (available in paperback)

    Course Description:

    MECE 6333 is a first-semester graduate introduction to techniques for analyzing basic

    problems in conduction and radiation heat transfer. The course replaces traditional

    Conduction and Radiation courses; the treatment of the material must therefore be

    less extensive than that of two full courses. The goal is for this course to be a gateway

    into courses such as Convection and Phase-Change Heat Transfer, but it is also

    accessible to students outside of thermal science who desire a first and only graduate-

    level course in heat transfer.The content is divided into three sections:

    1. a review of thermodynamics and an introduction to basic heat transfer concepts

    2. a classical treatment of conduction

    3. a classical treatment of radiation

    The lectures follow the chapters ofMills dealing with elementary heat transfer (chapter

    1), conduction (chapters 2 & 3), and radiation (chapter 6) and will include supplementary

    material from other sources. Problems that couple both modes are of particular interest.

    The treatment of convection will be limited to its use as a boundary condition.

    Suggested homework problems will be assigned on-line with solutions provided. Exceptfor a few specific problems, homework will not be collected or graded. Desktop

    computer resources are sufficient for computational problems. Midterm and Final exams

    will be given. A tentative grade weighting is given here.

    Selected Homework Assignments: 15%

    Midterm Exam (through II (D) in the outline): 40%

    Final Exam (II (E) & (F), radiation): 45%

    Additional References (not required): A list of useful texts is attached.

    Important dates: The last day to add a course is Monday, August 30. The last day to

    drop a course without receiving a grade is Wednesday, Sept. 8. The last day to Withdraw

    with a W is Wednesday, Nov. 3. The last day of classes is Saturday, Dec. 4.

    Thanksgiving holiday is Wednesday Saturday, Nov. 24-27. The scheduled time for the

    Final Exam is Monday, Dec. 13, from 2:00 pm to 5:00 pm.

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    MECE 6333 CONDUCTION & RADIATION

    Course Outline

    MECE 6333 CONDUCTION & RADIATION

    I. Introduction

    A. Production bookkeeping formulation of the fundamental equations of thermal science

    B. Basic concepts and constitutive equations: Fouriers law, Stefan-Boltzmann equation

    C. Introduction to one-dimensional heat transfer and the thermal circuit

    D. The coupled radiative and convective boundary condition

    II. Conduction Heat Transfer

    A. Fouriers Law as a vector equation

    B. Derivation of the multi-dimensional heat conduction equation with boundary conditions

    C. One-dimensional heat conduction in domains with variable cross-sectional area and

    thermal energy generation

    1. Steady conduction in cylindrical and spherical regions (with critical radius problem)

    2. Steady conduction in fins (includes review of Bessel functions and equations)

    D. Steady conduction in two and three dimensions

    1. Separation of variables (includes review of orthogonal functions)

    2. Conduction shape factors

    E. Unsteady conduction in a semi-infinite solid (includes review of similarity solutions)

    F. Moving boundary problems: solidification, melting, and ablation

    G. Finite difference solution method in two dimensions

    III. Radiation Heat Transfer

    A. Physics of radiation: electromagnetic spectrum, properties of real surfaces

    B. Radiation exchange between surfaces

    1. Exchange between black surfaces

    2. Radiation shape factors3. Network analogy for radiation4. Exchange between diffuse gray surfaces and through passages

    C. Solar radiation: irradiation, absorptance, and transmittance

    D. Directional and spectral characteristics of surface radiation

    1. Isotropic radiation: Lamberts law

    2. Computation of shape factors for isotropic radiation

    3. Directional properties for real surfaces

    4. Spectral properties

    E. Radiation transfer through gases

    1. The transfer equation and gas radiation properties

    2. Radiative exchange between an isothermal gas and a gray enclosure

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    MECE 6333 CONDUCTION & RADIATION

    List of Additional References

    Conduction of Heat in Solids, H. S. Carslaw, and J. C. Jaeger, 2nd Ed., 1959, Oxford

    University Press. QC321.C321. The classic of analytical treatments of conduction.

    Analytical Methods in Conduction Heat Transfer, G. Myers, 1971, McGraw-Hill.

    QC320.M9. A very popular graduate text for a conduction-only course. There is nownewer edition available.

    Heat Conduction, S. Kakac, and Y. Yener, 3rd Ed., 1993, Taylor and Francis.

    QC320.K35. Good introductory material.

    Conduction Heat Transfer, D. Poulikakos, 1994, Prentice-Hall. TJ260.P634. A new

    graduate-level conduction text.

    Radiation Heat Transfer Notes, D. K. Edwards, 1981, Hemisphere. TJ260.E318. A

    concise, graduate-level set of notes on radiation heat transfer. Good discussion ofradiative properties.

    Thermal Radiation Heat Transfer, R. Siegel, and J. R. Howell, 3rd Ed., 1992,

    Hemisphere. QC331.5.T562. The acknowledged classic in radiation.

    Thermal Radiative Transfer and Properties, M. Q. Brewster, 1992, Wiley Interscience.

    A reasonably new graduate-level radiation text.

    Radiative Heat Transfer, M. Modest, 1993, McGraw-Hill. QC320.M63. A new graduate-

    level radiation text.

    Fundamentals of Statistical and Thermal Physics, F. Reif, 1965, McGraw-Hill.

    QC175.R361. Taken from a list for a similar course - could be useful.

    Tabulations of Physical Properties

    Thermophysical Properties of Matter, edited by Y. S. Touloukian, 14 volumes, 1970 -

    1978, Purdue University Press. TA418.52.P985 REF.

    Tables on the Thermophysical Properties of Liquids and Gases, N. B. Vargaftik, 2nd Ed.,

    1975, Hemisphere. QC145.4.T5.V29713 REF.

    The Properties of Gases and Liquids, R. C. Reid, J. M. Prausnitz, and B. E. Poling, 4th

    Ed., 1987, McGraw-Hill. TP242.R4.

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    MECE 6333 CONDUCTION & RADIATION

    Suggested Format for Homework Problems

    The format given in the introductory section in the text is a standard format used in both

    undergraduate and graduate courses. I recommend that you use this format for problems

    submitted in this course. I see no need for a full restatement of a text-book problem

    (Problem Statement), so this section may be written very briefly or omitted.

    Some words of caution concerning the Given and the Assumptions sections: students

    often have trouble distinguishing between the two. Facts about the problem that can be

    clearly observed from the problem statement (for example, no mass flux through a solid

    surface, air is a Newtonian fluid, stated values of conductivity) are given information,

    and not assumptions. Assumptions are items of information the analyst infers from the

    situation. These suppositions are accepted as true without proof for the sole purpose of

    moving the analysis toward a solution. Avoid the popular mistake of producing a long

    list of assumptions that have nothing to do with the problem; the only assumptions that

    should be listed are those that are clearly usedin the analysis.

    Assignment #1

    Review the Lecture on Production Bookkeeping.

    Read Chapter 1. The Heat Exchangers section, pp. 37-46 may be omitted. The

    Convection section is not of primary concern, but it should be read for breath.

    Problem due:

    A Production Bookkeeping Problem:

    The Rate of Entropy Production During Conduction

    Given: Heat is flowing at a rate Q through the cross-hatched body. The

    energy enters through the uniform-temperature inner boundary at T1 and

    exits at the outer boundary which is uniformly T2. Given that T1 T2, and

    the body is in steady state, derive an expression for the rate of production

    of entropy within the body in terms of Q , T1, and T2,

    T2T1