|
|
|
|
| LEADER |
01199nam a2200289Ia 4500 |
| 001 |
0.3176-proc.2022.1.05 |
| 008 |
220421s2022 CNT 000 0 und d |
| 020 |
|
|
|a 17366046 (ISSN)
|
| 245 |
1 |
0 |
|a Haar wavelet fractional derivative
|
| 260 |
|
0 |
|b Estonian Academy Publishers
|c 2022
|
| 856 |
|
|
|z View Fulltext in Publisher
|u https://doi.org/10.3176/proc.2022.1.05
|
| 520 |
3 |
|
|a In this paper, the fundamental properties of fractional calculus are discussed with the aim of extending the definition of fractional operators by using wavelets. The Haar wavelet fractional operator is defined, in a more general form, independently on the kernel of the fractional integral. © 2022 Author.
|
| 650 |
0 |
4 |
|a Calculations
|
| 650 |
0 |
4 |
|a fractional calculus
|
| 650 |
0 |
4 |
|a Fractional calculus
|
| 650 |
0 |
4 |
|a Fractional derivatives
|
| 650 |
0 |
4 |
|a Fractional integrals
|
| 650 |
0 |
4 |
|a Fractional operators
|
| 650 |
0 |
4 |
|a Fundamental properties
|
| 650 |
0 |
4 |
|a Haar wavelet
|
| 650 |
0 |
4 |
|a Haar-wavelets
|
| 650 |
0 |
4 |
|a Operational matrices
|
| 650 |
0 |
4 |
|a operational matrix
|
| 650 |
0 |
4 |
|a wavelet theory
|
| 650 |
0 |
4 |
|a Wavelet theory
|
| 700 |
1 |
0 |
|a Cattani, C.
|e author
|
| 773 |
|
|
|t Proceedings of the Estonian Academy of Sciences
|
