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\begin{center}
  {\bf EML 5709 -- Fluid Mechanics -- Spring 1999 } \\
  {\it Principles With Selected Applications } \\
  {\it Van Dommelen }
\end{center}

\begin{description}

\item[CATALOG DESCRIPTION] Introductory conceps,description, and
  kinematical concepts of fluid motion, basic field equations,
  thermodynamics of fluid flow, Navier-Stokes equations, elements of
  the effects of friction and heat flow, unsteady one-dimensional
  motion, selected nonlinear steady flows.

\item[CREDIT HOURS] 3

\item[PREREQUISITES] EML 5060, EGM 5611, and graduate standing in
  Mechanical Engineering.

\item[TEXTBOOK] Panton, Ronald L, {\it Incompressible Flow.}  John
  Wiley \& Sons, Inc, Second Edition. ISBN 0-471-59358-3.

\item[REFERENCES] The following references are useful:
  \begin{enumerate}
  \item Batchelor, G. K, {\it An Introduction to Fluid Mechanics.}
    Cambridge University Press 1988.
  \item Currie, I. G, {\it Fundamental Mechanics of Fluids.}
    McGraw-Hill Second Edition 1993. ISBN 0-07-015000-1.
  \item Karamcheti, Krishnamurty {\it Principles of Ideal--Fluid
      Aerodynamics.}  Robert E. Krieger Publishing Co, 1980.
  \item Leipmann, H.~W, and Roshko, A, {\it Elements of Gasdynamics.}
    John Wiley \& Sons, 1957.
  \item Schlichting, H, {\it Boundary Layer Theory.}  McGraw-Hill,
    1968.
  \item Spiegel, Murray R, {\it Complex Variables.}  Schaum's Outline
    Series, McGraw-Hill, 1964.  ISBN 07-060230-1.
  \end{enumerate}

\item[INSTRUCTOR]
  Dr. Leon Van Dommelen \\
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  <A HREF="http://www.eng.fsu.edu/~dommelen">
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http://www.eng.fsu.edu/$\sim$dommelen.\
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  </A>
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dommelen@eng.fsu.edu
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<A HREF="http://www.eng.fsu.edu/~dommelen/contact/">Contact me.</A>
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\\
Office:  3-4 pm TR in 242 CEB \\
Phone: (850) 410-6324/6331. I tend to forget to check my voice mail. \\

\item[TA] Brent Greska, 2:30-3:30 M, 4:00-5:00 R in 226F.

\item[TIMES]
  Class: MW 9:00-10:15 313 CEB\\
  TBA Test 1 \\
  TBA Test 2 \\
  Final: 3-5 pm Tuesday 4/27/99 (FAMU schedule) or TBA.

\item[GOALS] Introduce students to the fundamentals of Fluid
  Mechanics.

\item[COURSE OUTLINE] The course will cover:
  \begin{itemize}
  \item {\it Basic Concepts.}  Continuum approximation, Lagrangian and
    Eulerian approaches, Reynolds transport theorem, constitutive
    relations, Newtonian fluids, Fourier law, boundary conditions.
  \item {\it Basic Conservation Laws.}  Conservation of mass,
    momentum, and energy and the second law in integral and
    differential forms. Relationships to computational fluid dynamics.
  \item {\it Flow Kinematics.}  Streamlines, streaklines, and path
    lines; circulation and vorticity; streamtubes and vortex tubes;
    kinematics of vortex lines.  Relationship to the interpretation of
    computed solutions.
  \item {\it Special Forms.}  Kelvin's theorem; Bernoulli equation,
    vorticity equation.  Relationships to viscous/inviscid
    decompositions, wingtip vortices, bathtub vortices and
    computational methods.
  \item {\it Basic Complex Variables.}  Basic complex functions, polar
    forms, roots, conformal mappings, contour integrals. Relevance to
    problems in fluid mechanics and other fields.
  \item {\it Two-Dimensional Potential Flows.}  Velocity potential and
    stream function; complex form; simple solutions; superposition;
    circular cylinder with circulation; Blasius' integral laws;
    conformal transformations; flow about ellipses, lift on airfoils.
  \item {\it Viscous Flows.}  Couette flow; Poiseuille flow; flow
    between rotating cylinders; flow near an impulsively moved
    surface. Computational issues.
  \item {\it Boundary Layers.}  The limit of small viscosity; matched
    asymptotic expansions; boundary layer equations; boundary layer
    along a flat plate; Karman-Pohlhausen approximation; boundary
    layer separation; notes on transition and turbulence.
  \item {\it One-Dimensional Inviscid Compressible Flows.}  Shocks and
    expansion waves; governing equations; compatibility equations;
    small perturbation approximation; method of characteristics.
  \end{itemize}

\item[METHODS OF INSTRUCTION] Lectures, problem solving sessions,
  examinations.

\item[STUDENT EVALUATION] The course grade will be computed as:
  \begin{itemize}
  \item Homework: 25\%
  \item Exams: 50\%
  \item Final: 25\%
  \end{itemize}
  Grading is at the discretion of the instructor. He prefers {\it D}s
  above {\it C}s.


\item[IMPORTANT GENERAL REQUIREMENTS] \
  \begin{enumerate}
  \item Immediately check the dates listed above for any conflicts.
  \item Homework must be handed in at the {\em start} of the lecture
    at which it is due.  It may {\em not} be handed in at the
    departmental office or at the end of class.  Homework that is not
    received at the start of class on the due date listed above cannot
    be made up unless permission to hand in late has been given {\it
      before} the homework is due, or it was not humanly possible to
    ask for such permission before the class.  If there is a chance
    you may be late in class, hand the homework in to the instructor
    the day before it is due. (Shove it under his door if necessary.)
  \item Homework should be neat.  What the instructor cannot figure
    out, he does not give credit for.
  \item Tests will be loosely based on the homework.
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  \item Some of these regulations may not apply to off-campus students.
  \end{enumerate}

\item[COMPUTER REQUIREMENTS] This class requires students to have an
  E-mail account.  E-mail must be checked daily.  Course information
  will be distributed through a mailing list; all students will be
  entered on this list.  Questions to the instructor of a nonpersonal
  nature should be send to the mailing list, instead of directly to
  the instructor's E-mail address.

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