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Multifractal detrented fluctuation analysis of tonic-clonic epileptic seizuresFIGLIOLA, A; SERRANO, E; ROSSO, O. A et al.The European physical journal. Special topics. 2007, Vol 143, pp 117-123, 7 p.Conference Paper

Harmonic wavelet method towards solution of the Fredholm type integral equations of the second kindCATTANI, C; KUDREYKO, A.Applied mathematics and computation. 2010, Vol 215, Num 12, pp 4164-4171, issn 0096-3003, 8 p.Article

Dynamic cyclical comovements between oil prices and US GDP: A wavelet perspectiveBENHMAD, François.Energy policy. 2013, Vol 57, pp 141-151, issn 0301-4215, 11 p.Article

Remarks on Hardy spaces defined by non-smooth approximate identityYANG, Qi-Xiang.Journal of mathematical analysis and applications. 2011, Vol 377, Num 1, pp 253-258, issn 0022-247X, 6 p.Article

CONSTRUCTING FRACTAL WAVELET FRAMESD'ANDREA, Jonas.Numerical functional analysis and optimization. 2012, Vol 33, Num 7-9, pp 906-927, issn 0163-0563, 22 p.Article

Cross-correlation time-frequency analysis for multiple EMG signals in Parkinson's disease: a wavelet approachDE MICHELE, Gennaro; SELLO, Stefano; CARBONCINI, Maria Chiara et al.Medical engineering & physics. 2003, Vol 25, Num 5, pp 361-369, issn 1350-4533, 9 p.Article

Time-frequency analysis applied to door slam sound quality problemsVAN DER AUWERAER, H; WYCKAERT, K; HENDRICX, W et al.Journal de physique. IV. 1994, Vol 4, Num 5, pp C5.1379-C5.1382, issn 1155-4339, 2Article

SIMPLE WAVELET SETS FOR MATRIX DILATIONS IN RMERRILL, Kathy D.Numerical functional analysis and optimization. 2012, Vol 33, Num 7-9, pp 1112-1125, issn 0163-0563, 14 p.Article

Construction of orthonormal wavelet-like basesMORILLAS, Patricia Mariela.Journal of mathematical physics. 2010, Vol 51, Num 8, issn 0022-2488, 083510.1-083510.11Article

ANNs and Wavelets: A Strategy for Gaia RVS Low S/N Stellar Spectra ParameterizationMANTEIGA, M; ORDONEZ, D; DAFONTE, C et al.Publications of the Astronomical Society of the Pacific. 2010, Vol 122, Num 891, pp 608-617, issn 0004-6280, 10 p.Article

Perturbed block circulant matrices and their application to the wavelet method of chaotic controlJUANG, Jonq; LI, Chin-Lung; CHANG, Jing-Wei et al.Journal of mathematical physics. 2006, Vol 47, Num 12, issn 0022-2488, 122702.1-122702.11Article

Wavelet method to reduce binary confusion noiseHAYAMA, Kazuhiro.Classical and quantum gravity (Print). 2005, Vol 22, Num 10, pp S527-S530, issn 0264-9381Conference Paper

A review of watermarking techniques: Applications, properties, and domainsTRICHILI, Hanène; BOUHIEL, Mohamed-Salim; KAMOUN, Lotfi et al.Journal of testing and evaluation. 2003, Vol 31, Num 4, pp 357-360, issn 0090-3973, 4 p.Article

Numerical solution of differential equations by using Chebyshev wavelet operational matrix of integrationBABOLIAN, E; FATTAHZADEH, F.Applied mathematics and computation. 2007, Vol 188, Num 1, pp 417-426, issn 0096-3003, 10 p.Article

Orthogonal decompositions for waveletsKUBRUSLY, Carlos S; LEVAN, Nhan.Applied mathematics letters. 2009, Vol 22, Num 8, pp 1286-1291, issn 0893-9659, 6 p.Article

Numerical solution of time-varying systems with a stretch by general Legendre waveletsXING TAO WANG.Applied mathematics and computation. 2008, Vol 198, Num 2, pp 613-620, issn 0096-3003, 8 p.Article

Une famille d'ondelettes biorthogonales sur l'intervalle obtenue par un schéma d'interpolation itérative = A family of biorthogonal wavelets on an interval obtained through an iterative interpolation schemeDESLAURIERS, G; DUBUC, S; LEMIRE, D et al.Annales des sciences mathématiques du Québec. 1999, Vol 23, Num 1, pp 37-48, issn 0707-9109Article

Wavelet-based fingerprint image retrievalMONTOYA ZEGARRA, Javier A; LEITE, Neucimar J; DA SILVA TORRES, Ricardo et al.Journal of computational and applied mathematics. 2009, Vol 227, Num 2, pp 294-307, issn 0377-0427, 14 p.Article

Wavelet analysis of the standard map: structure and scalingGILBERT, A. D; FROESCHLE, C; FRISCH, U et al.Celestial mechanics & dynamical astronomy. 1993, Vol 56, Num 1-2, pp 263-272, issn 0923-2958Conference Paper

Wind turbine fault diagnosis based on Morlet wavelet transformation and Wigner-Ville distributionBAOPING TANG; WENYI LIU; TAO SONG et al.Renewable energy. 2010, Vol 35, Num 12, pp 2862-2866, issn 0960-1481, 5 p.Article

Fractal Haar systemNAVASCUES, M. A.Nonlinear analysis. 2011, Vol 74, Num 12, pp 4152-4165, issn 0362-546X, 14 p.Article

FACTORING PSEUDOIDENTITY MATRIX PAIRSSEBERT, Florian M; YI MING ZOU.SIAM journal on mathematical analysis. 2011, Vol 43, Num 1-2, pp 565-576, issn 0036-1410, 12 p.Article

Wavelets for fault diagnosis of rotary machines: A review with applicationsRUQIANG YAN; GAO, Robert X; XUEFENG CHEN et al.Signal processing. 2014, Vol 96, pp 1-15, issn 0165-1684, 15 p., aArticle

On MRA riesz waveletsZALIK, R. A.Proceedings of the American Mathematical Society. 2007, Vol 135, Num 3, pp 787-793, issn 0002-9939, 7 p.Article

Approximation of 1/ ∥x - y∥ by exponentials for wavelet applications (short communication)HACKBUSCH, W.Computing (Wien. Print). 2006, Vol 76, Num 3-4, pp 359-366, issn 0010-485X, 8 p.Article

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