The following Matlab project contains the source code and Matlab examples used for fractional differentiation and integration.
% The n-th order derivative or integral of a function defined in a given
% range [a,b] is calculated through Fourier series expansion, where n is
% any real number and not necessarily integer.
The source code and files included in this project are listed in the project files section, please make sure whether the listed source code meet your needs there.
Project Files:
| File Name | Size |
|---|---|
| cubic_polynomial_differintegral.m | 4904 |
| fourier.m | 4228 |
| fourier_diffint.m | 2937 |
| cubic_polynomial_differintegral.html | 22133 |
| cubic_polynomial_differintegral.png | 2549 |
| cubic_polynomial_differintegral_01.png | 6822 |
| cubic_polynomial_differintegral_02.png | 6894 |
| cubic_polynomial_differintegral_03.png | 6791 |
| cubic_polynomial_differintegral_eq33319.png | 217 |
| cubic_polynomial_differintegral_eq43362.png | 9420 |
| cubic_polynomial_differintegral_eq45880.png | 2505 |
| cubic_polynomial_differintegral_eq47863.png | 503 |
| cubic_polynomial_differintegral_eq62195.png | 17082 |
| cubic_polynomial_differintegral_eq66619.png | 618 |
| cubic_polynomial_differintegral_eq71312.png | 323 |
| cubic_polynomial_differintegral_eq76742.png | 182 |
| cubic_polynomial_differintegral_eq83100.png | 447 |
| cubic_polynomial_differintegral_eq85163.png | 622 |
| cubic_polynomial_differintegral_eq86385.png | 4902 |
| cubic_polynomial_differintegral_eq90533.png | 3082 |
| cubic_polynomial_differintegral_eq91427.png | 5955 |
| cubic_polynomial_differintegral_eq92095.png | 198 |
| cubic_polynomial_differintegral_eq95823.png | 233 |
| cubic_polynomial_differintegral_eq99834.png | 1320 |
| identity_function_differintegral.html | 21923 |
| identity_function_differintegral.png | 3082 |
| identity_function_differintegral_01.png | 7369 |
| identity_function_differintegral_02.png | 7175 |
| identity_function_differintegral_eq33319.png | 217 |
| identity_function_differintegral_eq43362.png | 9420 |
| identity_function_differintegral_eq45880.png | 2505 |
| identity_function_differintegral_eq47863.png | 503 |
| identity_function_differintegral_eq62195.png | 17082 |
| identity_function_differintegral_eq66619.png | 618 |
| identity_function_differintegral_eq71312.png | 323 |
| identity_function_differintegral_eq76742.png | 182 |
| identity_function_differintegral_eq83100.png | 447 |
| identity_function_differintegral_eq85163.png | 622 |
| identity_function_differintegral_eq86385.png | 4902 |
| identity_function_differintegral_eq90533.png | 3082 |
| identity_function_differintegral_eq91427.png | 5955 |
| identity_function_differintegral_eq92095.png | 198 |
| identity_function_differintegral_eq95823.png | 233 |
| identity_function_differintegral_eq99834.png | 1320 |
| tabular_function_differintegral.html | 21859 |
| tabular_function_differintegral.png | 2392 |
| tabular_function_differintegral_01.png | 7642 |
| tabular_function_differintegral_02.png | 7011 |
| tabular_function_differintegral_03.png | 6319 |
| tabular_function_differintegral_eq33319.png | 217 |
| tabular_function_differintegral_eq43362.png | 9420 |
| tabular_function_differintegral_eq45880.png | 2505 |
| tabular_function_differintegral_eq47863.png | 503 |
| tabular_function_differintegral_eq62195.png | 17082 |
| tabular_function_differintegral_eq66619.png | 618 |
| tabular_function_differintegral_eq71312.png | 323 |
| tabular_function_differintegral_eq76742.png | 182 |
| tabular_function_differintegral_eq83100.png | 447 |
| tabular_function_differintegral_eq85163.png | 622 |
| tabular_function_differintegral_eq86385.png | 4902 |
| tabular_function_differintegral_eq90533.png | 3082 |
| tabular_function_differintegral_eq91427.png | 5955 |
| tabular_function_differintegral_eq92095.png | 198 |
| tabular_function_differintegral_eq95823.png | 233 |
| tabular_function_differintegral_eq99834.png | 1320 |
| identity_function_differintegral.m | 4928 |
| tabular_function_differintegral.m | 4739 |
| license.txt | 1514 |
