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Localisation property of Battle–Lemarié wavelets’ sums
Ushakova E.P., Ushakova K.E.
Explicit formulae are given for a type of Battle–Lemarié scaling functions and related wavelets
Regularized wavelets for processing non-stationary signals with a correlated noise
Kharintsev S., Sevast'Yanov A., Salakhov M.
This paper describes regularized wavelets and numerical algorithms for a regularized wavelet-analysis
ХРОНОБИОЛОГИЧЕСКИЕ ПРЕДИКТОРЫ ОЦЕНКИ РИСКА РАЗВИТИЯ АРТЕРИАЛЬНОЙ ГИПЕРТЕНЗИИ
Шаламова Е.Ю., Чибисов С.М., Рагозин О.Н., Благонравов М.Л., Сафонова В.Р.
in students of the northern medical university with the use of wavelet analysis to determine the donor risk
“Native” wavelet transform data obtained on spherical earth’s surface
Matveeva N., Utemov E., Nurgaliev D.
in the three-dimension case. Wavelets are a powerful tool for the analysis of signals in one or two dimensions
LOCAL NUMERICAL SOLUTION OF BOUNDARY PROBLEMS OF STRUCTURAL MECHANICS WITH THE USE OF HYBRID DISCRETE WAVELET BASIS
Mozgaleva M.L., Akimov P.A., Semin D.F.
The distinctive paper is devoted to the two-grid method of structural analysis based on hybrid
Исследование параметров вибрации судовых конструкций вейвлет-анализом виброграмм
Стародубцев, П. А., Дорофеев, Г. В., Липовецкий, А. О., Starodubtsev, Pavel A., Dorofeev, Grigory V., Lipovetskiy, Andrey O.
to ensure their reliable operation on ships. The commonly used analysis of vibrograms using the Continuous
Regularized wavelets for processing non-stationary signals with a correlated noise
Kharintsev S., Sevast'Yanov A., Salakhov M.
This paper describes regularized wavelets and numerical algorithms for a regularized wavelet-analysis
Wavelet-based numerical and semianalytical methods of computational local structural analysis
Akimov P.A., Belostosky A.M., Kaytukov T.B., Lyakhovich L.S., Mozgaleva M.L.
multilevel space with the use of multilevel wavelet transform (discrete Haar basis is used). Special
О НЕКОТОРЫХ РЕЗУЛЬТАТАХ И ЗАДАЧАХ ИЗ ДВОИЧНОГО АНАЛИЗА
Голубов Борис Иванович
The report will provide an overview of the results related to dyadic analysis, some problems
Wavelet Characterization of Local Muckenhoupt Weighted Sobolev Spaces with Variable Exponents
Izuki M., Nogayama T., Noi T., Sawano Y.
and negative order and their characterization by wavelets. We first consider local weighted variable Sobolev

Страница 5 из 8472

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