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Haar–Vilenkin Wavelet

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Construction of Wavelets Through Walsh Functions

Part of the book series: Industrial and Applied Mathematics ((INAMA))

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Abstract

It can be extended to \(\mathbb {R}\) by the periodicity of period 1. Each Haar function is continuous from the right and the Haar system H is orthonormal on [0, 1).

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References

  1. Schipp, F., Wade, W. R., & Simon, P. (1990). Walsh series. Bristol: Adam Hilger.

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  2. Manchanda, P., Meenakshi, & Siddiqi, A. H. (2008). Haar-Vilenkin wavelet. The Aligarh Bulletin of Mathematics, 27(1), 59–73.

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  3. Manchanda, P., & Meenakshi. (2009). New classes of wavelets. In A. H., Siddiqi, A. K. Gupta, & M. Brokate (Eds.) Conference Proceedings Modeling of Engineering and Technological Problems (vol. 1146, pp. 253–271). New York.

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Correspondence to Yu. A. Farkov .

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Farkov, Y.A., Manchanda, P., Siddiqi, A.H. (2019). Haar–Vilenkin Wavelet. In: Construction of Wavelets Through Walsh Functions. Industrial and Applied Mathematics. Springer, Singapore. https://doi.org/10.1007/978-981-13-6370-2_6

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