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A New Adaptive Mother Wavelet for Electromagnetic Transient Analysis

R eferences [1] da SILVA, M.—COURY, D. V.—OLESKOVICZ, M.—SEGATTO, E. C. : Combined Solution for Fault Location in Three Terminal Lines based on Wavelet Transforms, IET Gener. Transm. Distrib. 4 No. 1 (Jan 2010), 94–103. [2] OSMAN, A. H.—MALIK, O. P. : Experimental Test Results for a Parallel Transmission Lines Protection Scheme using Wavelet Transform, IEE Proc.-Gener. Transm. Distrib. 151 No. 6 (Nov 2004), 713–720. [3] ROBERTSON, D. C.—CAMPS, O. I.—MAYER, J. S.—GISH, W. B. : Wavelets and Electromagnetic Power System Transients, IEEE Trans

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Application of Cubic Box Spline Wavelets in the Analysis of Signal Singularities

References Babaud, J., Witkin, A.P. and Baudin, M. (1986). Uniqueness of the Gaussian kernel for scale-space filtering, IEEE Transactions on Pattern Analysis and Machine Intelligence 8 (1): pp. 26–33. Boor, C. (1978). A Practical Guide to Splines , Springer-Verlag, New York, NY. Holschneider, M., Kronland-Martinet, R., Morlet, J. and Tchamitchian, P. (1989). A real-time algorithm for signal analysis with help of the wavelet transform, in J.-M. Combes, A. Grossmann and A.P. Tchamitchian (Eds.), Wavelets, Time-Frequency Methods and Phase

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Wavelet based deseasonalization for modelling and forecasting of daily discharge series considering long range dependence

References Adamowski, J.F., 2008. Development of a short-term river flood forecasting method for snowmelt driven floods based on wavelet and cross-wavelet analysis. J. Hydrol., 353, 247-266. Andreo, B., 2006. Climatic and hydrological variations during the last 117-166 years in the south of the Iberian Peninsula, from spectral and correlation analyses and continuous wavelet analyses. J. Hydrol., 324, 24-39. Beran, J., 1994. Statistics for long - memory processes. Chapman and Hall, New York

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Numerical Solution of Abel′s Integral Equations using Hermite Wavelet

1 Introduction Wavelets theory is a new emerging tool in applied mathematical research area. It is applicable in various fields, such as, signal analysis for waveform representation and segmentations, time-frequency analysis and Harmonic analysis. Wavelets permit the accurate representation of a variety of functions and operators. Moreover, wavelets establish a connection with fast numerical algorithms [ 1 , 2 ]. Since 1991 the various types of wavelet methods have been applied for the numerical solution of different kinds of integral equations [ 3 ]. Namely

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Numerical Solution of Abel′s Integral Equations using Hermite Wavelet

1 Introduction Wavelets theory is a new emerging tool in applied mathematical research area. It is applicable in various fields, such as, signal analysis for waveform representation and segmentations, time-frequency analysis and Harmonic analysis. Wavelets permit the accurate representation of a variety of functions and operators. Moreover, wavelets establish a connection with fast numerical algorithms [ 1 , 2 ]. Since 1991 the various types of wavelet methods have been applied for the numerical solution of different kinds of integral equations [ 3

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Periodic Trends in Two-Phase Flow Through a Vertical Minichannel: Wavelet and Multiscale Entropy Analyses Based on Digital Camera Data

Intelligence , PAMI-9, 532–550. 16. Jin N.D., Nie X.B., Ren Y.Y., Liu X.B. (2003), Characterization of oil/water two-phase flow patterns based on nonlinear time series analysis, Flow Measurement and Instrumentation 14, 169–175. 17. Kumar P., Foufoula-Georgiou E. (1997), Wavelet analysis for geophysical applications, Reviews of Geophysics , 35, 385–412. 18. Lian E.Y., Ren Y.Y., Han Y.F., Liu W.X,. Jin N.D., Zhao J.Y. (2016), Multi-Scale morphological analysis of conductance signals in vertical upward gas-liquid two-phase flow, Zeitschrift fuer

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Numerical solution of nonlinear system of integro-differential equations using Chebyshev wavelets

Nonlinear Sciences and Numerical Simulation, 8 (2007) 211-222. [7] T. L. Bo, L. Xie, X.LJ. Zheng, Numerical approach to wind ripple in desert, International Journal of Nonlinear Sciences and Numerical Simulation, 8 (2007) 223-228. [8] H. Brunner, Collocation Method for Volterra Integral and Related Functional Equations, Cambridge Monograph on Applied and Computational Mathematics, Cambridge University Press, Cambridge, MA, 2004. [9] Y. LI, Solving a nonlinear fractional differential equation using Chebyshev wavelets, Communications in Nonlinear Science

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Denoising EOG Signal using Stationary Wavelet Transform

References Zhao Lv, Xiaoping Wu, Mi Li, Chao Zhang. (2008). Implementation of the EOG-based human computer interface system. In The 2 nd International Conference on Bioinformatics and Biomedical Engineering (CBBE 2008) , 16-18 May 2008, 2188-2191. Reddy, M. S, Narasimha, B., Suresh, E., Rao, K. S. (2010). Analysis of EOG signals using wavelet transform for detecting eye blinks. In International Conference on Wireless Communications and Signal Processing (WCSP) , 21-23 October 2010, IEEE, 1

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Two-channel sampling in wavelet subspaces

, Channeled sampling in shift invariant spaces , Int. J. Wavelets Multiresolut. Inf. Process., vol. 5 , pp. 753-767, 2007. [6] A. J. E. M. Janssen, The Zak-transform and sampling theorem for wavelet subspaces , IEEE Trans. Signal Processing, vol. 41 , pp. 3360-3364, 1993. [7] A. J. Jerri, The Shannon sampling theorem-Its various extentions and applications: A tutorial review , Proc. IEEE, vol. 65 , pp. 1565-1596, 1977. [8] J. M. Kim and K. H. Kwon, Sampling expansion in shift invariant spaces , Int. J. Wavelets Multiresolut. Inf. Process., vol. 6

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Water demand forecasting using extreme learning machines

monsoon rainfall over south peninsular India: an application of extreme learning machine. Climate Dynamics. Vol. 43. Iss. 5 p. 1303–1310. DOI: 10.1007/s00382-013-1942-2. A damowski J. 2007. Development of a short-term river flood forecasting method based on wavelet analysis. Warsaw, Poland. Polish Academy of Sciences. A damowski J.F. 2008a. Development of a short-term river flood forecasting method for snowmelt driven floods based on wavelet and cross-wavelet analysis. Journal of Hydrology. Vol. 353. Iss. 3 p. 247–266. DOI: 10.1016/j.jhydrol.2008

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