FINGERPRINTS PREPROCESSING USING WALSH FUNCTIONS
Minutiae classification and fingerprint classification in fingerprint evaluating process are very important. Fingerprint image contains about 150 minutiae’s.
Miroslav Bača, Kornelije Rabuzin
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Note on the Solution of Transport Equation by Tau Method and Walsh Functions [PDF]
We consider the combined Walsh function for the three-dimensional case. A method for the solution of the neutron transport equation in three-dimensional case by using the Walsh function, Chebyshev polynomials, and the Legendre polynomials are considered.
Abdelouahab Kadem, Adem Kilicman
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Nonseparable Walsh-type functions on Rd [PDF]
We study wavelet packets in the setting of a multiresolution analysis of L2() generated by an arbitrary dilation matrix A satisfying |det A| = 2. In particular, we consider the wavelet packets associated with a multiresolution analysis with a scaling ...
Morten Nielsen
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Investigation of wave processes and rhythmic activity of the human brain using the Walsh orthogonal function system [PDF]
The purpose of this work is to study the wave processes and rhythmic activity of the brain based on multiscale parametric maps of electroencephalograms obtained as a result of algorithmic application of a system of discrete functions. Methods.
Stepanyan, Ivan Viktorovich +1 more
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Unsteady Solution of Non-Linear Differential Equations Using Walsh Function Series [PDF]
Walsh functions form an orthonormal basis set consisting of square waves. The discontinuous nature of square waves make the system well suited for representing functions with discontinuities.
Gnoffo, Peter A.
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Construction of Generalized Rademacher Functions in Terms of Ternary Logic: Solving the Problem of Visibility of Using Galois Fields for Digital Signal Processing [PDF]
Generalized Rademacher functions, constructed as a sequence of elements of Galois fields are intended to find the spectral representation of signals with levels.
Elizaveta S. Vitulyova +2 more
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On the order of magnitude of Walsh-Fourier transform [PDF]
For a Lebesgue integrable complex-valued function $f$ defined on $\mathbb R^+:=[0,\infty)$ let $\hat f$ be its Walsh-Fourier transform. The Riemann-Lebesgue lemma says that $\hat f(y)\to0$ as $y\to\infty$.
Bhikha Lila Ghodadra, Vanda Fülöp
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Nonlinearity of incomplete Boolean functions: prioritizing spectra calculation [PDF]
In this paper, a class of linear Boolean functions is analyzed. The Boolean function can be represented as disjoint cubes or in the form of a truth vector.
Piotr Porwik
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Discovering Non-Linear Boolean Functions by Evolving Walsh Transforms with Genetic Programming
Stream ciphers usually rely on highly secure Boolean functions to ensure safe communication within unsafe channels. However, discovering secure Boolean functions is a non-trivial optimization problem that has been addressed by many optimization ...
Luigi Rovito +2 more
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Based on Orthogonal Chaotic Vector Shift Keying (OCVSK) system and Multilevel Code-Shifted Differential Chaos Shift Keying (MCS-DCSK) system, a new Multilevel Code-Shifted Differential Chaos Shift Keying (OMCS-DCSK) modulation system is proposed and ...
Hayder F. Fahad, Fadhil S. Hassan
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