Not AvailableThe powerful methodology of “Wavelet analysts in frequency domain” for analyzing time-series data is studied. As an illustration, Indian monsoon rainfall time-series data from 1879–2006 is considered. The entire data analysis is carried out using SPLUS WAVELET TOOLKIT software package. The discrete wavelet transform (DWT) and multiresolution analysis (MRA) of the data are computed to analyze the behaviour of trend present in the time-series data in terms of different times and scales. By using bootstrap method, size and power of the test for testing significance of trend in the data is computed. It is found that the size of the test for Daubechies wavelet is more than that for Haar wavelet. In respect of both Daubechies and Haa...
Wavelets are a new class of basis functions that are finding wide use for analyzing and interpreting...
Trend identification is a substantial issue in hydrologic series analysis, but it is also a difficul...
학위논문 (석사)-- 서울대학교 대학원 : 통계학과, 2012. 2. 오희석.Trend, i.e., large scale variations in the series that ar...
Not AvailableThe powerful methodology of “Wavelet analysts in frequency domain” for analyzing time-s...
The existing methods based on statistical techniques for long range forecasts of Indian summer monso...
The first paper describes an alternative approach for testing the existence of trend among time seri...
This paper is a sequel to a recent study of the authors' that uses a combination of multiresolution ...
In this paper we make use of the multiresolution properties of discrete wavelets, including their ab...
Lack of hydrological data in arid regions is often a huge hurdle water resources investigation. This...
My thesis investigates wavelet theory and methods underlying recent applications to time series anal...
Indian rainfall data over the period 1870 to 1990 have been analysed using continuous wavelet transf...
Non-stationary time series (TS) analysis has gained an explosive interest over the recent decades in...
In recent times, trend analysis and change point detection in hydroclimatic variables receiving sign...
<p>Analysis of cases (a), rainfall (b), and cross-wavelet (c) between cases and rainfall are present...
The principle of stationarity plays an important role in time series analysis. A key assumption in c...
Wavelets are a new class of basis functions that are finding wide use for analyzing and interpreting...
Trend identification is a substantial issue in hydrologic series analysis, but it is also a difficul...
학위논문 (석사)-- 서울대학교 대학원 : 통계학과, 2012. 2. 오희석.Trend, i.e., large scale variations in the series that ar...
Not AvailableThe powerful methodology of “Wavelet analysts in frequency domain” for analyzing time-s...
The existing methods based on statistical techniques for long range forecasts of Indian summer monso...
The first paper describes an alternative approach for testing the existence of trend among time seri...
This paper is a sequel to a recent study of the authors' that uses a combination of multiresolution ...
In this paper we make use of the multiresolution properties of discrete wavelets, including their ab...
Lack of hydrological data in arid regions is often a huge hurdle water resources investigation. This...
My thesis investigates wavelet theory and methods underlying recent applications to time series anal...
Indian rainfall data over the period 1870 to 1990 have been analysed using continuous wavelet transf...
Non-stationary time series (TS) analysis has gained an explosive interest over the recent decades in...
In recent times, trend analysis and change point detection in hydroclimatic variables receiving sign...
<p>Analysis of cases (a), rainfall (b), and cross-wavelet (c) between cases and rainfall are present...
The principle of stationarity plays an important role in time series analysis. A key assumption in c...
Wavelets are a new class of basis functions that are finding wide use for analyzing and interpreting...
Trend identification is a substantial issue in hydrologic series analysis, but it is also a difficul...
학위논문 (석사)-- 서울대학교 대학원 : 통계학과, 2012. 2. 오희석.Trend, i.e., large scale variations in the series that ar...