Wavelet Transform

A transform which localizes a function both in space and scaling and has some desirable properties compared tothe Fourier Transform. The transform is based on a Wavelet Matrix, which can be computed morequickly than the analogous Fourier Matrix.

References

Blair, D. and MathSoft, Inc. ``Wavelet Resources.'' http://www.mathsoft.com/wavelets.html.

Daubechies, I. Ten Lectures on Wavelets. Philadelphia, PA: SIAM, 1992.

DeVore, R.; Jawerth, B.; and Lucier, B. ``Images Compression through Wavelet Transform Coding.'' IEEE Trans. Information Th. 38, 719-746, 1992.

Press, W. H.; Flannery, B. P.; Teukolsky, S. A.; and Vetterling, W. T. ``Wavelet Transforms.'' §13.10 in Numerical Recipes in FORTRAN: The Art of Scientific Computing, 2nd ed. Cambridge, England: Cambridge University Press, pp. 584-599, 1992.

Strang, G. ``Wavelet Transforms Versus Fourier Transforms.'' Bull. Amer. Math. Soc. 28, 288-305, 1993.

• Weber Functions
• Weber's Discontinuous Integrals
• Weber's Formula
• Weber-Sonine Formula
• Weber's Theorem
• Web Graph
• Wedderburn's Theorem
• Weddle's Rule
• Wedge
• Wedge Product
• Weekday
• Weibull Distribution
• Weierstrass M-Test
• Weierstraß Approximation Theorem
• Weierstraß-Casorati Theorem
• Weierstraß Constant
• Weierstraß Elliptic Function
• Weierstraß-Erdman Corner Condition
• Weierstraß Extreme Value Theorem
• Weierstraß Form
• Weierstraß Function
• Weierstraß Intermediate Value Theorem
• Weierstraß Point
• Weierstraß Product Inequality
• Weierstraß's Gap Theorem