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by Ram, I and Elad, M and Cohen, I
IEEE Transactions on Signal Processing, ISSN 1053-587X, 09/2011, Volume 59, Issue 9, pp. 4199 - 4209
Journal Article
2014, Mathematical engineering, ISBN 9783319042954
Web Resource
Biomedical Signal Processing and Control, ISSN 1746-8094, 02/2018, Volume 40, pp. 220 - 225
Wavelet transform based analysis of heart rate variability is increasingly being used for a wide variety of clinical applications. There is no gold standard as... 
Autonomic nervous system | Electrocardiography | Haar | Wavelet analysis | High frequency | Heart rate variability | Low frequency | Daubechies | ENGINEERING, BIOMEDICAL | BLOOD-PRESSURE VARIABILITY | HRV | TRANSFORM | MEDICAL LABORATORY TECHNOLOGY | SPECTRAL-ANALYSIS | Heart beat | Analysis | Electrocardiogram
Journal Article
Computer Physics Communications, ISSN 0010-4655, 11/2012, Volume 183, Issue 11, pp. 2413 - 2423
Journal Article
Applied Mathematics and Computation, ISSN 0096-3003, 05/2009, Volume 211, Issue 2, pp. 284 - 292
In this paper, we develop an accurate and efficient Haar wavelet solution of Fisher's equation, a prototypical reaction-diffusion equation. The solutions of... 
Numerical simulation | Reaction-diffusion equations | Adomain decomposition method | Haar wavelets | Fisher's equation | MATHEMATICS, APPLIED | NUMERICAL-SOLUTION | KPP EQUATION | DECOMPOSITION METHOD | DIFFERENTIAL-EQUATIONS | SYSTEMS | DIFFUSION EQUATION
Journal Article
Energy, ISSN 0360-5442, 08/2012, Volume 44, Issue 1, pp. 750 - 777
Journal Article
Decision Support Systems, ISSN 0167-9236, 2004, Volume 37, Issue 4, pp. 475 - 484
Journal Article
1997, Technical report, Volume no. 9720, October 23, 1997, 19
Book
Composite Structures, ISSN 0263-8223, 08/2015, Volume 126, pp. 227 - 232
Journal Article
Applied Mathematics and Computation, ISSN 0096-3003, 07/2019, Volume 352, pp. 249 - 257
In the recent paper, “Rationalized Haar wavelet bases to approximate solution of nonlinear Fredholm integral equations with error analysis [Applied Mathematics... 
Rationalized Haar wavelets | Rate of convergence | Nonlinear Fredholm integral equations | MATHEMATICS, APPLIED
Journal Article
Mathematical Methods in the Applied Sciences, ISSN 0170-4214, 12/2018, Volume 41, Issue 18, pp. 8942 - 8952
This work is based on using wavelet for calculating one‐dimensional nonlinear Volterra‐Hammerstein and mixed Volterra‐Fredholm‐Hammerstein integral equation of... 
complex plane | rationalized Haar wavelet | nonlinear integral equation | fixed point theorem | MATHEMATICS, APPLIED | Operators (mathematics) | Wavelet | Error analysis | Mathematical analysis | Integral equations | Upper bounds | Numerical methods
Journal Article
International Journal of Electrical Power and Energy Systems, ISSN 0142-0615, 01/2015, Volume 64, pp. 340 - 346
Short term load forecasting (STLF) is an integral part of power system operations as it is essential for ensuring supply of electrical energy with minimum... 
Holt-Winters | Hybrid model | Weighted nearest neighbor | Load forecasting | Haar wavelet | DEMAND | ARIMA | TIME-SERIES | DECOMPOSITION | STATE | ENGINEERING, ELECTRICAL & ELECTRONIC | Wavelet transforms | Electric power generation | Dynamics | Fluctuation | Electricity consumption | Mathematical models | Forecasting | Loads (forces)
Journal Article
Applied Mathematics and Computation, ISSN 0096-3003, 01/2014, Volume 227, pp. 66 - 76
In this paper, a wavelet operational method based on Haar wavelet is proposed to solve the fractional partial differential equations in the Caputo derivative... 
Operational matrix | Numerical solution | Fractional partial differential equations | Haar wavelet | Sylvester equation | ORDER | MATHEMATICS, APPLIED | TRANSFORM METHOD | Methods | Differential equations | Wavelet | Accuracy | Partial differential equations | Computation | Mathematical analysis | Mathematical models | Derivatives
Journal Article
by Wang, LF and Ma, YP and Meng, ZJ
APPLIED MATHEMATICS AND COMPUTATION, ISSN 0096-3003, 01/2014, Volume 227, pp. 66 - 76
In this paper, a wavelet operational method based on Haar wavelet is proposed to solve the fractional partial differential equations in the Caputo derivative... 
MATHEMATICS, APPLIED | Numerical solution | Haar wavelet | TRANSFORM METHOD | Operational matrix | Fractional partial differential equations | Sylvester equation
Journal Article
Composite Structures, ISSN 0263-8223, 10/2018, Volume 201, pp. 72 - 78
A new higher order Haar wavelet method (HOHWM) has been developed for solving differential and integro-differential equations. Generalized approach has been... 
Haar wavelet method | Higher order wavelet expansion | FGM beam | Numerical rate of convergence | BOUNDARY-VALUE-PROBLEMS | DIFFERENTIAL-EQUATIONS | INTEGRAL-EQUATIONS | MATERIALS SCIENCE, COMPOSITES | NUMERICAL-SOLUTION | FUNCTIONALLY GRADED BEAMS | SYSTEMS | SHELLS | PLATE | FREE-VIBRATION ANALYSIS | Methods | Differential equations
Journal Article
Mathematics and Computers in Simulation, ISSN 0378-4754, 2019, Volume 163, pp. 80 - 89
Journal Article
IEEE Signal Processing Letters, ISSN 1070-9908, 07/2017, Volume 24, Issue 7, pp. 1020 - 1023
Journal Article
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