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\newblock Approximate symmetrization and {P}etrov-{G}alerkin methods for
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\newblock {\em Comput. Methods Appl. Mech. Engrg.}, 45:97--122.

\bibitem[Chui and Wang, ]{cw:cardspline}
Chui, C.~K. and Wang, J.~Z.
\newblock A cardinal spline approach to wavelets.
\newblock {\em Proc. Amer. Math. Soc.}
\newblock to appear.

\bibitem[Daubechies, 1990]{id:signal}
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\newblock The wavelet transform, time-frequency localization and signal
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\newblock {\em IEEE Trans. Inform. Theory}, 36:961--1005.

\bibitem[Doolan et~al., 1980]{dms80}
Doolan, E.~P., Miller, J. J.~H., and Schilders, W. H.~A. (1980).
\newblock {\em Uniform Numerical Methods for Problems with Initial and Boundary
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\newblock Boole Press, Dublin.

\bibitem[Garc\'{\i}a-Archilla and Mackenzie, 1991]{gm91}
Garc\'{\i}a-Archilla, B. and Mackenzie, J.~A. (1991).
\newblock Analysis of a supraconvergent cell vertex finite volume method for
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\newblock Technical Report NA91/13, Oxford University Computing Laboratory, 11
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\newblock submitted for publication.

\bibitem[Heinrich et~al., 1977]{hhmz77}
Heinrich, J.~C., Huyakorn, P.~S., Mitchell, A.~R., and Zienkiewicz, O.~C.
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\newblock An upwind finite element scheme for two-dimensional convective
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\newblock {\em Internat. J. Numer. Methods Engrg.}, 11:131--143.


\bibitem[Jameson et~al., 1981]{jst81}
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\newblock Numerical solutions of the {E}uler equations by finite volume methods
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\newblock AIAA Paper No. 81-1259.

\bibitem[Kellogg and Tsan, 1978]{kt78}
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\newblock Analysis of some difference approximations for a singular
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\newblock {\em Math. Comp.}, 32:1025--1039.

\bibitem[von Neumann, 1955]{vn:mfqm}
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\newblock {\em Mathematical Foundations of Quantum Mechanics}.
\newblock Princeton University Press.

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