General solution of two-dimensional singular fractional linear continuous-time system using the conformable derivative and Sumudu transform
From MaRDI portal
Publication:6060988
DOI10.1080/00207160.2023.2262056OpenAlexW4386966869MaRDI QIDQ6060988
Djillali Bouagada, K. Benyettou, Mohammed Amine Ghezzar
Publication date: 6 November 2023
Published in: International Journal of Computer Mathematics (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1080/00207160.2023.2262056
fundamental matrixsingular systemsdouble Laplace transformdouble Sumudu transformFornasini-Marchesini models
Cites Work
- Unnamed Item
- Unnamed Item
- Unnamed Item
- On conformable fractional calculus
- Fractional linear systems and electrical circuits
- Selected problems of fractional systems theory.
- State-space realisations of linear 2-D systems with extensions to the general \(n\)D \((n>2)\) case
- Fractional-order systems and controls. Fundamentals and applications
- Two-dimensional linear systems
- Singular control systems
- On the analysis of two-dimensional discrete singular systems
- Analysis of positive linear continuous-time systems using the conformable derivative
- Solution of 2D state space continuous-time conformable fractional linear system using Laplace and Sumudu transform
- LMI stability test for multidimensional linear state-space models
- A new definition of fractional derivative
- On conformable double Laplace transform and one dimensional fractional coupled Burgers' equation
- Solution of state-space singular continuous-time fractional linear systems using Sumudu transform
- State space solution of implicit fractional continuous time systems
- General response formula and minimum energy control for the general singular model of 2-D systems
- The general state-space model for a two-dimensional linear digital system
- Positive 1D and 2D systems
This page was built for publication: General solution of two-dimensional singular fractional linear continuous-time system using the conformable derivative and Sumudu transform