activity
19942006
most citedWavelet analysis and scaling properties of time series

77 citations · 128 across the 16 of their papers we have counts for

collaborators

16 papers

physics.data-an2006

Characterizing and modeling cyclic behavior in non-stationary time series through multi-resolution analysis

Dilip P. Ahalpara, Amit Verma, Prasanta K. Panigrahi +1

A method based on wavelet transform and genetic programming is proposed for characterizing and modeling variations at multiple scales in non-stationary time series. The cyclic vari…

nlin.CD2006★ 3 cited

Modeling Time Series of Real Systems using Genetic Programming

Dilip P. Ahalpara, Jitendra C. Parikh

Analytic models of two computer generated time series (Logistic map and Rossler system) and two real time series (ion saturation current in Aditya Tokamak plasma and NASDAQ composi…

nlin.CD2006★ 2 cited

Modeling Time Series Data of Real Systems

Dilip P. Ahalpara, Jitendra C. Parikh

Dynamics of complex systems is studied by first considering a chaotic time series generated by Lorenz equations and adding noise to it. The trend (smooth behavior) is separated fro…

physics.data-an2006★ 3 cited

On Estimation of Hurst Scaling Exponent through Discrete Wavelets

P. Manimaran, Prasanta K. Panigrahi, Jitendra C. Parikh

We study the scaling behavior of the fluctuations, as extracted through wavelet coefficients based on discrete wavelets. The analysis is carried out on a variety of physical data s…

nlin.CD2006

Difference in nature of correlation between NASDAQ and BSE indices

P. Manimaran, Prasanta K. Panigrahi, Jitendra. C. Parikh

We apply a recently developed wavelet based approach to characterize the correlation and scaling properties of non-stationary financial time series. This approach is local in natur…

nlin.CD2006

Multiresolution analysis of fluctuations in non-stationary time series through discrete wavelets

P. Manimaran, Prasanta K. Panigrahi, Jitendra C. Parikh

We illustrate the efficacy of a discrete wavelet based approach to characterize fluctuations in non-stationary time series. The present approach complements the multi-fractal detre…