Ulam-Hyers Stabilities of Impulsive Time-Delay Semi Linear Systems with Non-Permutable Matrices
Is this your thesis?
This record came from a bulk archive import. If it’s yours, link it to your profile.
Abstract (EN)
In this work, asymptotic and Ulam-Hyers stabilities in two cases linear and nonlinear time-delay systems of linear impulsive constrains are studied. The linear parts of the impulsive systems are defined by non-permutable matrices. To obtain solution for linear impulsive delay systems with non-permutable matrices in explicit form, current notion of impulsive delayed matrix exponential is presented. Using the representation formula and norm estimation of impulsive delayed matrix exponential, sufficient conditions for the asymptotic and Ulam-Hyers stabilities are obtained.
Author
Amal Mohammad Ata Almatarneh
How to Cite
Amal Mohammad Ata Almatarneh (Doctorate thesis). Ulam-Hyers Stabilities of Impulsive Time-Delay Semi Linear Systems with Non-Permutable Matrices, 2021, Eastern Mediterranean University, Department of Mathematics.
Keywords
License
Tüm Hakları Saklıdır
This work is shared under the specified license terms.
More theses from Eastern Mediterranean University
- Deep Learning for Robotics(2020)
- Predicting performance level of reinforced concrete structures subject to corrosion as a function of time(2012)
- An Investigation on Time and Cost Overrun in Construction Projects(2012)
- Radial Power-Law Position-dependent Mass, Cylindrical Coordinates, Spectral Signatures(2015)
- Approaching a Successful Interior Design Atmosphere for Retail Clothing Stores Case of Dereboyu Street, Lefkoşa(2017)
- The Effects of Video Games on Reaction Times(2019)