\newcommand{\bysame}{\leavevmode\hbox to3em{\hrulefill}\thinspace}
\bibliographystyle{amsplain}
\begin{thebibliography}{99}

  
\bibitem{Bowers95} %1
K. L. Bowers, T. S. Carlson, and J. Lund.
  Advection-diffusion equations: Temporal sinc methods. {\sl Numer.
    Meth. Partial Diff. Eq.}, 11(4):399-422, 1995.
  

\bibitem{Bowerslund92} %2
  K. L. Bowers and J. Lund. Numerical simulations: Boundary feedback
  stabilization. In {\sl Proc. of the 31st IEEE Conf. on Decision and
    Control}, 1:809-814, 1992.
\bibitem{Brown}%3
J. Brown, A. Colling, D. Park, J. Phillips, D. Rothery, and J. Wright.
{\sl Ocean Circulation,} The Open University, Keynes, 1989.

\bibitem{Carlson93} %4
T. S. Carlson, J. Lund, and K. L. Bowers. A Sinc-Galerkin method
for convection dominated transport. In K. L. Bowers and J. Lund,
editors, {\sl Computation and Control III}, Birkh\"{a}user Boston, Inc., 
121-139, 1993.

\bibitem{Carter82}%5
D. J. T. Carter. Estimation of wave spectra from wave height and period.
{\sl Inst. Oceanogr. Sci. Rep}, 135, 1982.

\bibitem{Davis}%6
P. J. Davis. {\sl Circulant Matrices}, John Wiley \& Sons, Inc.,New
York, 1979.

\bibitem{Davies79}%7
A. M. Davies and A.  Owen. Three-dimensional numerical sea model using
Galerkin method with a polynomial basis set. {\sl Appl. Math. Modeling},
3:421-428, 1979.


\bibitem{Davies95}%8 
A. M. Davies,  P. J. Luyten, and E. Deleersnijder.
  Turbulence energy models in shallow sea oceanography. {\sl
    Quantitative Skill Assessment for Coastal Ocean Models, Coastal
and Estuarine Studies, vol 47}, D. R. Lynch and A. M. Davies, eds,
  American Geophysical Union: Washington D.C., 97-123, 1995.

\bibitem{Heaps81}%9
N. S.  Heaps. On the numerical solution of the three-dimensional
 hydrodynamical equations for tides and storm surges.  {\sl Mem. Soc.
    Sci. Liege., Ser. 6}, 1:143-180, 1971.
  
\bibitem{Large81}%10 
W. G. Large and S. Pond. Open ocean momentum flux
  measurements in moderate to strong winds. {\sl J. Phys. Oceanogr}, 
  11:324-336, 1981.
  
\bibitem{Lewis87}%11 
D. L. Lewis, J. Lund, and K. L. Bowers.  The space-time
  Sinc-Galerkin method for parabolic problems. 
{\sl Internat. J. Numer. Methods in Engrg.}, 24(9):1629-1644, 1987.

\bibitem{Lund92}%12 
J. Lund and K. L. Bowers. {\sl Sinc Methods for
    Quadrature and Differential Equations,} SIAM: Philadelphia, 1992.

\bibitem{Carlson91}%13
J. Lund, K. L. Bowers, and T. S. Carlson.  Fully Sinc-Galerkin 
computation for boundary feedback stabilization. {\sl J. Math. Systems,
Estimation and Control}, 1(2):165-182, 1991.


\bibitem{McArthur87}%14 
K. M. McArthur, K. L. Bowers, and  J. Lund. Numerical
    implementation of the Sinc-Galerkin method for second-order
    hyperbolic equations. 
   {\sl Numer. Meth. for Partial Diff.
  Eq.}, 3(2):169-185, 1987.

\bibitem{McArthur92}%15
K. M. McArthur, R. C. Smith, J. Lund, and K. L. Bowers. The
Sinc-Galerkin method for parameter dependent self-adjoint problems.
{\sl Appl. Math. Comp.}, 50(2):175-202, 1992.

\bibitem{Naimie96}%16
C. E. Naimie. {\sl A Turbulent Boundary Layer Model for the Linearized
  Shallow Water Equations, NUBBLE USER'S MANUAL (Release
  1.1)}. Technical Report NML-96-1, Dartmouth College, July 31, 1996.

\bibitem{Smith_Bogar91}%17
R. C. Smith, G. A. Bogar, K. L. Bowers, and J. Lund. The Sinc-Galerkin
method for fourth-order differential equations. {\sl SIAM
  J. Numer. Anal}, 28(3):760-788, 1991.

\bibitem{Smith91}%18 
R. C. Smith and K. L. Bowers. A fully Galerkin method for the
  recovery of stiffness and damping parameters in Euler-Bernoulli beam
  models. In  K. L. Bowers and J. Lund, editors, 
 {\sl Computation and Control II},
  Birkh\"{a}user Boston, Inc., 289-306, 1991.
  
\bibitem{Smith_Bowers93}%19
R. C. Smith and K. L. Bowers. Sinc-Galerkin estimation of diffusivity
in parabolic problems. {\sl Inverse Problems}, 9(1):113-135, 1993.

\bibitem{SmithLund89}%20 
R. C. Smith, K. L. Bowers, and J. Lund. Efficient numerical
  solution of fourth-order problems in the modeling of flexible
  structures. In  K. L. Bowers. and J. Lund, editors,
 {\sl Computation and Control}, Birkh\"{a}user Boston,
  Inc., 283-297, 1989.

  
\bibitem{Smith92} %21
R. C. Smith, K. L. Bowers, and J. Lund. A fully Sinc-Galerkin
    method for Euler-Bernoulli beam models. 
  {\sl Numer. Meth. Partial Diff. Eq.}, 8(2):171-202, 1992.

\bibitem{Smith_Bowers97}%22
R. C. Smith, K. L. Bowers, and J. Lund. Numerical recovery of material
parameters in Euler-Bernoulli beam models. 
{\sl J. Math. Systems, Estimation, and Control}, 7(2):157-195, 1997.

\bibitem{Stenger81}%23
F. Stenger. Numerical methods based on Whittaker cardinal, or sinc
functions. {\sl SIAM Rev}, 23:165-224, 1981.

\bibitem{Stenger93}%24
F. Stenger. {\sl Numerical Methods Based on Sinc and Analytic Functions,}
Springer-Verlag, New York, 1993.

\bibitem{Bowers00}%25 
D. F.  Winter, J. Lund, and K. L. Bowers.
    Wind-driven currents in a sea with a variable eddy viscosity
    calculated by a Sinc function Galerkin technique. 
   {\sl Internat. J. Numer. Methods Fluids}, 33:1041-1073, 2000.







%\bibitem{AaMar}J. M. Aarts and M. Martens, \textsl{Flows on
%one-dimensional spaces}, Fundamenta Mathematicae {\bf 131} (1988),
%53\textendash 67.
\end{thebibliography}



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