ABOUT WAVELET-BASED COMPUTATIONAL BEAM ANALYSIS WITH THE USE OF DAUBECHIES SCALING FUNCTIONS
The first part of the distinctive paper contains brief review of wavelet-based numerical and semianalytical analysis, particularly with the use of Daubechies scaling functions. The second part of the paper is devoted to numerical solution of the problem of static analysis of beam on elastic foundat...
Main Authors: | , , |
---|---|
Format: | Article |
Language: | English |
Published: |
Publishing House ASV
2019-06-01
|
Series: | International Journal for Computational Civil and Structural Engineering |
Subjects: | |
Online Access: | http://ijccse.iasv.ru/article/view/215 |
id |
doaj-1b3345c701414275851ff4c298113fa4 |
---|---|
record_format |
Article |
spelling |
doaj-1b3345c701414275851ff4c298113fa42020-11-25T01:29:17ZengPublishing House ASVInternational Journal for Computational Civil and Structural Engineering2587-96182588-01952019-06-0115210.22337/2587-9618-2019-15-2-95-110ABOUT WAVELET-BASED COMPUTATIONAL BEAM ANALYSIS WITH THE USE OF DAUBECHIES SCALING FUNCTIONSMarina Mozgaleva0Pavel Akimov1Taymuraz Kaytukov2National Research Moscow State University of Civil Engineering, Moscow, RUSSIARussian Academy of Architecture and Building Sciences, Moscow, RUSSIARussian Academy of Architecture and Building Sciences, Moscow, RUSSIA The first part of the distinctive paper contains brief review of wavelet-based numerical and semianalytical analysis, particularly with the use of Daubechies scaling functions. The second part of the paper is devoted to numerical solution of the problem of static analysis of beam on elastic foundation within Winkler model. Finite element method (FEM) and wavelet analysis (Daubechies scaling functions) are used. Variational formulation and approximation of the problem are under consideration. Numerical sample is presented as well. The third part of the paper is dedicated to wavelet based discrete-continual finite element method of beam analysis with allowance for impulse load. Daubechies scaling functions are used as well. http://ijccse.iasv.ru/article/view/215: boundary problem, structural analysis, static analysis, dynamic analysis, beam analysis, numerical solution, finite element method, wavelet analysis, Daubechies scaling function, Daubechies wavelet, impulse load, review |
collection |
DOAJ |
language |
English |
format |
Article |
sources |
DOAJ |
author |
Marina Mozgaleva Pavel Akimov Taymuraz Kaytukov |
spellingShingle |
Marina Mozgaleva Pavel Akimov Taymuraz Kaytukov ABOUT WAVELET-BASED COMPUTATIONAL BEAM ANALYSIS WITH THE USE OF DAUBECHIES SCALING FUNCTIONS International Journal for Computational Civil and Structural Engineering : boundary problem, structural analysis, static analysis, dynamic analysis, beam analysis, numerical solution, finite element method, wavelet analysis, Daubechies scaling function, Daubechies wavelet, impulse load, review |
author_facet |
Marina Mozgaleva Pavel Akimov Taymuraz Kaytukov |
author_sort |
Marina Mozgaleva |
title |
ABOUT WAVELET-BASED COMPUTATIONAL BEAM ANALYSIS WITH THE USE OF DAUBECHIES SCALING FUNCTIONS |
title_short |
ABOUT WAVELET-BASED COMPUTATIONAL BEAM ANALYSIS WITH THE USE OF DAUBECHIES SCALING FUNCTIONS |
title_full |
ABOUT WAVELET-BASED COMPUTATIONAL BEAM ANALYSIS WITH THE USE OF DAUBECHIES SCALING FUNCTIONS |
title_fullStr |
ABOUT WAVELET-BASED COMPUTATIONAL BEAM ANALYSIS WITH THE USE OF DAUBECHIES SCALING FUNCTIONS |
title_full_unstemmed |
ABOUT WAVELET-BASED COMPUTATIONAL BEAM ANALYSIS WITH THE USE OF DAUBECHIES SCALING FUNCTIONS |
title_sort |
about wavelet-based computational beam analysis with the use of daubechies scaling functions |
publisher |
Publishing House ASV |
series |
International Journal for Computational Civil and Structural Engineering |
issn |
2587-9618 2588-0195 |
publishDate |
2019-06-01 |
description |
The first part of the distinctive paper contains brief review of wavelet-based numerical and semianalytical analysis, particularly with the use of Daubechies scaling functions. The second part of the paper is devoted to numerical solution of the problem of static analysis of beam on elastic foundation within Winkler model. Finite element method (FEM) and wavelet analysis (Daubechies scaling functions) are used. Variational formulation and approximation of the problem are under consideration. Numerical sample is presented as well. The third part of the paper is dedicated to wavelet based discrete-continual finite element method of beam analysis with allowance for impulse load. Daubechies scaling functions are used as well.
|
topic |
: boundary problem, structural analysis, static analysis, dynamic analysis, beam analysis, numerical solution, finite element method, wavelet analysis, Daubechies scaling function, Daubechies wavelet, impulse load, review |
url |
http://ijccse.iasv.ru/article/view/215 |
work_keys_str_mv |
AT marinamozgaleva aboutwaveletbasedcomputationalbeamanalysiswiththeuseofdaubechiesscalingfunctions AT pavelakimov aboutwaveletbasedcomputationalbeamanalysiswiththeuseofdaubechiesscalingfunctions AT taymurazkaytukov aboutwaveletbasedcomputationalbeamanalysiswiththeuseofdaubechiesscalingfunctions |
_version_ |
1725097288786771968 |