Legendre wavelets method for constrained optimal control problems
By Mohsen Razzaghi, S. Yousefi. 2002
61 citations recorded by the source corpus.
Subfields: Computer Vision and Pattern Recognition, Mechanics of Materials, Modeling and Simulation
View Paper: https://www.semanticscholar.org/paper/4320cb817bd7927d350ddea885faed40511159ee
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Computer Vision and Pattern Recognition
In Mechanics of Materials
In Modeling and Simulation
- Youssri Hassan Youssri
- Waleed Mohamed Abd-Elhameed
- Eid H. Doha
- S. Yousefi
- Ali H. Bhrawy
- M. A. Zaky
- Dumitru Băleanu
- Ramy M. Hafez
Citations in the corpus
- New Spectral Second Kind Chebyshev Wavelets Algorithm for Solving Linear and Nonlinear Second-Order Differential Equations Involving Singular and Bratu Type Equations (2013, methodology): “The application of Legendre wavelets for solving differential and integral equations is thoroughly considered by many authors (see, [22–26]).”
- Two-dimensional Legendre Wavelets Method for the Mixed Volterra-Fredholm Integral Equations (2007, background): “They are defined on the interval [0 1 as (Razzaghi and Yousefi, 2000, 2002) nm t m 12 2 k 2 Pm 2kt n f or n 12k t n 12k 0 other ise where m 0 1 M 1 n 1 2 3 2k 1 The coefficient m 12 ensures orthonormality, the dilation parameter is a 2 k and translation parameter is b n2 k .”
- Wavelet Collocation Method for Optimal Control Problems (2009, background): “Some efforts have been made to solve linear optimal control problems by using wavelet collocation [6-9].”