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2020 – today
- 2024
[c26]Wiktoria Jurczyk, Dorota Mozyrska, Malgorzata Wyrwas:
Stabilization of fractional order linear discrete-time control systems. MMAR 2024: 451-456- 2023
- [c25]Jerzy Baranowski, Waldemar Bauer
, Karolina Dukala, Dorota Mozyrska, Malgorzata Wyrwas:
Attitude Dynamics Modelling: Fractional Consensus Approach. CDC 2023: 3975-3982 - 2022
- [c24]Piotr Oziablo, Dorota Mozyrska, Mariusz Matusiak:
MATLAB Toolbox for fractional-variable-order closed loop systems with a digital controller. ICARCV 2022: 629-636 - 2021
- [c23]Michal Czolombitko, Tomasz Grzes, Maciej Kopczynski, Urszula Kuzelewska, Anna Lupinska-Dubicka, Dorota Mozyrska, Joanna Panasiuk:
Development of Digital Competences of Elementary School Teachers with a Life-Long Learning Approach. CISIM 2021: 100-111 - 2020
- [j12]Piotr Oziablo, Dorota Mozyrska, Malgorzata Wyrwas:
Discrete-Time Fractional, Variable-Order PID Controller for a Plant with Delay. Entropy 22(7): 771 (2020) - [e1]Agnieszka B. Malinowska, Dorota Mozyrska, Lukasz Sajewski:
Advances in Non-Integer Order Calculus and Its Applications - Proceedings of the 10th International Conference on Non-Integer Order Calculus and Its Applications, RRNR 2018, Białystok, Poland, September 20-21, 2018. Lecture Notes in Electrical Engineering 559, Springer 2020, ISBN 978-3-030-17343-2 [contents]
2010 – 2019
- 2019
- [c22]Dorota Mozyrska, Piotr Oziablo, Malgorzata Wyrwas:
Fractional-, variable-order PID controller implementation based on two discrete-time fractional order operators. ICCMA 2019: 26-32 - [c21]Piotr Oziablo, Dorota Mozyrska, Malgorzata Wyrwas:
A digital PID controller based on Grünwald-Letnikov fractional-, variable-order operator. MMAR 2019: 460-465 - [c20]Dorota Mozyrska, Malgorzata Wyrwas:
Stability analysis of discrete-time fractional-order Caputo-type Lorenz system. TSP 2019: 149-153 - 2018
- [j11]Malgorzata Wyrwas, Dorota Mozyrska, Ewa Girejko:
Fractional discrete-time consensus models for single- and double-summator dynamics. Int. J. Syst. Sci. 49(6): 1212-1225 (2018) - [j10]Ewa Girejko, Dorota Mozyrska, Malgorzata Wyrwas:
Numerical analysis of behaviour of the Cucker-Smale type models with fractional operators. J. Comput. Appl. Math. 339: 111-123 (2018) - [c19]Dorota Mozyrska, Piotr Oziablo:
Logistic Fractional Variable-Order Equation - Numerical Simulations for Fitting Parameters. MMAR 2018: 99-104 - [c18]Ewa Girejko, Dorota Mozyrska, Malgorzata Wyrwas:
The Fractional Variable-Order Cucker-Smale Type Model for a Couple of Agents. MMAR 2018: 105-109 - [c17]Ewa Girejko, Dorota Mozyrska, Malgorzata Wyrwas:
Fractional Cucker-Smale Type Models with the Caputo Variable-Order Operator. RRNR 2018: 163-173 - [c16]Dorota Mozyrska, Malgorzata Wyrwas:
Stability of Linear Systems with Caputo Fractional-, Variable-Order Difference Operator of Convolution Type. TSP 2018: 1-4 - 2017
- [j9]Dorota Mozyrska, Piotr Ostalczyk:
Generalized Fractional-Order Discrete-Time Integrator. Complex. 2017: 3452409:1-3452409:11 (2017) - [j8]Dorota Mozyrska, Ewa Pawluszewicz, Malgorzata Wyrwas:
Local observability and controllability of nonlinear discrete-time fractional order systems based on their linearisation. Int. J. Syst. Sci. 48(4): 788-794 (2017) - [c15]Ewa Girejko, Dorota Mozyrska, Malgorzata Wyrwas:
Behaviour of the fractional Cucker-Smale type model for a couple of agents. MMAR 2017: 762-767 - [c14]Dorota Mozyrska, Piotr Ostalczyk:
An application of forward difference of higher fractional-order in dynamic system modelling. TSP 2017: 718-723 - 2016
- [j7]Dorota Mozyrska, Malgorzata Wyrwas:
Fractional discrete-time of Hegselmann-Krause's type consensus model with numerical simulations. Neurocomputing 216: 381-392 (2016) - [c13]Piotr Ostalczyk, Dorota Mozyrska:
The second form of the variable-, fractional-order discrete-time integrator. MMAR 2016: 859-864 - [c12]Dorota Mozyrska, Piotr Ostalczyk:
Variable-, fractional-order Grünwald-Letnikov backward difference selected properties. TSP 2016: 634-637 - 2015
- [j6]Dorota Mozyrska, Ewa Pawluszewicz:
Controllability of h-difference linear control systems with two fractional orders. Int. J. Syst. Sci. 46(4): 662-669 (2015) - [c11]Dorota Mozyrska, Malgorzata Wyrwas, Ewa Pawluszewicz:
Stabilization of linear multi-parameter fractional difference control systems. MMAR 2015: 315-319 - [c10]Malgorzata Wyrwas, Dorota Mozyrska:
Stability of Linear Discrete-Time Systems with Fractional Positive Orders. RRNR 2015: 157-166 - 2014
- [c9]Ewa Pawluszewicz, Dorota Mozyrska:
Local controllability of multi-term semi-linear control systems with the Caputo-type fractional difference operator. MMAR 2014: 146-151 - [c8]Ewa Girejko, Dorota Mozyrska, Malgorzata Wyrwas:
Viable Solutions to Fractional Difference and Differential Equations. RRNR 2014: 15-24 - [c7]Dorota Mozyrska, Malgorzata Wyrwas:
Fractional Linear Equations with Discrete Operators of Positive Order. RRNR 2014: 47-58 - [c6]Malgorzata Wyrwas, Dorota Mozyrska:
On Mittag-Leffler Stability of Fractional Order Difference Systems. RRNR 2014: 209-220 - 2013
- [c5]Ewa Pawluszewicz, Dorota Mozyrska:
Two types of controllability of h-difference linear systems with two fractional orders. MMAR 2013: 604-609 - [c4]Malgorzata Wyrwas, Ewa Girejko, Dorota Mozyrska, Ewa Pawluszewicz:
Stability of Fractional Difference Systems with Two Orders. RRNR 2013: 41-52 - [c3]Ewa Pawluszewicz, Dorota Mozyrska:
Constrained Controllability of h-Difference Linear Systems with Two Fractional Orders. RRNR 2013: 67-75 - [c2]Ewa Girejko, Dorota Mozyrska, Malgorzata Wyrwas:
Solutions of Systems with Two-Terms Fractional Difference Operators. RRNR 2013: 183-189 - [c1]Dorota Mozyrska, Ewa Girejko, Malgorzata Wyrwas:
Comparison of h-Difference Fractional Operators. RRNR 2013: 191-197 - 2012
- [j5]Dorota Mozyrska, Ewa Girejko, Malgorzata Wyrwas:
Nonlinear fractional cone systems with the Caputo derivative. Appl. Math. Lett. 25(4): 752-756 (2012) - [j4]Dorota Mozyrska, Ewa Pawluszewicz:
Fractional discrete-time linear control systems with initialisation. Int. J. Control 85(2): 213-219 (2012) - 2011
- [j3]Dorota Mozyrska, Ewa Girejko, Malgorzata Wyrwas:
A necessary condition of viability for fractional differential equations with initialization. Comput. Math. Appl. 62(9): 3642-3647 (2011) - [j2]Dorota Mozyrska, Delfim F. M. Torres:
Modified optimal energy and initial memory of fractional continuous-time linear systems. Signal Process. 91(3): 379-385 (2011)
2000 – 2009
- 2009
- [j1]Dorota Mozyrska, Ewa Pawluszewicz:
Hermite's equations on time scales. Appl. Math. Lett. 22(8): 1217-1219 (2009)
Coauthor Index
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