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Tadeusz Kaczorek
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2020 – today
- 2024
- [j62]Tadeusz Kaczorek:
Transformations of linear standard systems to positive asymptotically stable linear ones. Int. J. Appl. Math. Comput. Sci. 34(3) (2024) - [c55]Tadeusz Kaczorek:
Design of linear systems with desired poles and zeros of the transfer matrices. MMAR 2024: 1-4 - 2023
- [j61]Tadeusz Kaczorek:
Fractional time-invariant compartmental linear systems. Int. J. Appl. Math. Comput. Sci. 33(1) (2023) - [j60]Tadeusz Kaczorek:
Zeroing the transfer matrix of the Roesser model of 2-D linear systems. Int. J. Appl. Math. Comput. Sci. 33(4) (2023) - [c54]Tadeusz Kaczorek:
A new approach to the analysis of linear continuous-time systems. MMAR 2023: 1-4 - 2022
- [j59]Tadeusz Kaczorek, Andrzej Ruszewski:
Global Stability of Discrete-Time Feedback Nonlinear Systems with Descriptor Positive Linear Parts and Interval State Matrices. Int. J. Appl. Math. Comput. Sci. 32(1): 5-10 (2022) - [c53]Tadeusz Kaczorek
:
Invariant Subspaces of Fractional Linear Continuous-Time Systems. AUTOMATION 2022: 3-12 - [c52]Tadeusz Kaczorek:
Standard and fractional descriptor linear systems with state and its derivatives feedbacks. MMAR 2022: 1-5 - 2021
- [b1]Tadeusz Kaczorek, Kamil Borawski:
Descriptor Systems of Integer and Fractional Orders. Springer 2021, ISBN 978-3-030-72479-5, pp. 1-218 - [j58]Tadeusz Kaczorek:
Divisibility of the second-order minors of the nominators by minimal denominators of transfer matrices of cyclic fractional linear systems. Int. J. Appl. Math. Comput. Sci. 31(4): 627-633 (2021) - [c51]Tadeusz Kaczorek
New Sufficient Conditions of Global Stability of Nonlinear Positive Electrical Circuits. AUTOMATION 2021: 3-9 - [c50]Tadeusz Kaczorek:
Application of the shuffle algorithm to analysis of the fractional descriptor continuous-time linear systems. MMAR 2021: 337-341 - 2020
- [j57]Tadeusz Kaczorek, Andrzej Ruszewski
Application of the Drazin inverse to the analysis of pointwise completeness and pointwise degeneracy of descriptor fractional linear continuous-time systems. Int. J. Appl. Math. Comput. Sci. 30(2): 219-223 (2020) - [j56]Tadeusz Kaczorek:
Global Stability of Nonlinear Feedback Systems with Fractional Positive Linear Parts. Int. J. Appl. Math. Comput. Sci. 30(3): 493-499 (2020) - [j55]Tadeusz Kaczorek, Lukasz Sajewski:
Pointwise completeness and pointwise degeneracy of fractional standard and descriptor linear continuous-time systems with different fractional orders. Int. J. Appl. Math. Comput. Sci. 30(4): 641-647 (2020) - [c49]Tadeusz Kaczorek
Linearization of Fractional Nonlinear Systems by State-Feedbacks. AUTOMATION 2020: 45-56 - [c48]Tadeusz Kaczorek:
Global Stability Of Fractional Positive Nonlinear Feedback Systems With Interval State Matrices. ECMS 2020: 275-279 - [c47]Tadeusz Kaczorek, Andrzej Ruszewski
Global Stability of Positive Discrete-Time Standard and Fractional Nonlinear Systems with Scalar Feedbacks. KKA 2020: 1167-1175
2010 – 2019
- 2019
- [j54]Tadeusz Kaczorek:
Absolute stability of a class of fractional positive nonlinear systems. Int. J. Appl. Math. Comput. Sci. 29(1): 93-98 (2019) - [j53]Tadeusz Kaczorek:
Positivity of Fractional Descriptor Linear Discrete-Time Systems. Int. J. Appl. Math. Comput. Sci. 29(2): 305-310 (2019) - [j52]Tadeusz Kaczorek
An Extension of the Cayley-Hamilton Theorem to Different Orders Fractional Linear Systems and Its Application to Electrical Circuits. IEEE Trans. Circuits Syst. II Express Briefs 66-II(7): 1169-1171 (2019) - [c46]Tadeusz Kaczorek
Normal Fractional Positive Linear Systems and Electrical Circuits. AUTOMATION 2019: 13-26 - [c45]Tadeusz Kaczorek
Transfer Matrices with Positive Coefficients of Positive Descriptor Continuous-Time Linear Systems. AUTOMATION 2019: 86-94 - [c44]Tadeusz Kaczorek:
Stability and angles between state matrices of positive linear systems. MMAR 2019: 1-6 - [c43]Tadeusz Kaczorek, Lukasz Sajewski:
Poles and zeros of standard and fractional positive stable linear systems. MMAR 2019: 232-236 - 2018
- [j51]Tadeusz Kaczorek:
Decentralized stabilization of fractional positive descriptor continuous-time linear systems. Int. J. Appl. Math. Comput. Sci. 28(1): 135-140 (2018) - [j50]Tadeusz Kaczorek:
Analysis of Positive Linear Continuous-Time Systems Using the Conformable Derivative. Int. J. Appl. Math. Comput. Sci. 28(2): 335-340 (2018) - [j49]Tadeusz Kaczorek:
Stability of Interval Positive Fractional Discrete-Time Linear Systems. Int. J. Appl. Math. Comput. Sci. 28(3): 451-456 (2018) - [c42]Tadeusz Kaczorek:
Reachability and Observability of the Fractional Linear Systems with State and Output Feedbacks. AUTOMATION 2018: 116-131 - [c41]Tadeusz Kaczorek:
Positivity And Stability Of Descriptor Continuous-Time Linear Systems With Interval State Matrices. ECMS 2018: 269-274 - [c40]Tadeusz Kaczorek:
Extensions of the Cayley-Hamilton Theorem to Fractional Linear Systems. MMAR 2018: 277-281 - [c39]Tadeusz Kaczorek, Lukasz Sajewski
Transfer Matrices with Positive Coefficients for Standard and Fractional Positive Linear Systems. MMAR 2018: 562-566 - [c38]Tadeusz Kaczorek
Extensions of Kharitonov Theorem to Positive Fractional Linear Systems. RRNR 2018: 3-19 - 2017
- [j48]Tadeusz Kaczorek:
Reduced-Order Perfect Nonlinear Observers of Fractional Descriptor Discrete-Time Nonlinear Systems. Int. J. Appl. Math. Comput. Sci. 27(2): 245 (2017) - [j47]Tadeusz Kaczorek
Invariant Decoupling and Blocking Zeros of Positive Linear Electrical Circuits with Zero Transfer Matrices. Circuits Syst. Signal Process. 36(11): 4716-4728 (2017) - [c37]Tadeusz Kaczorek:
Descriptor Positive Nonlinear Systems. AUTOMATION 2017: 34-44 - [c36]Tadeusz Kaczorek:
Relationships between the reachability of positive standard and fractional discrete-time and continuous-time linear systems. KKA 2017: 401-414 - [c35]Tadeusz Kaczorek:
Extension of Cayley-Hamilton theorem and a procedure for computation of the Drazin inverse matrices. MMAR 2017: 70-72 - [c34]Tadeusz Kaczorek, Kamil Borawski
Stability of positive nonlinear systems. MMAR 2017: 564-569 - [c33]Tadeusz Kaczorek:
Decentralized Stabilization of Fractional Positive Descriptor Discrete-Time Linear Systems. RRNR 2017: 3-13 - 2016
- [j46]Tadeusz Kaczorek:
Positivity and stability of fractional descriptor time-varying discrete-time linear systems. Int. J. Appl. Math. Comput. Sci. 26(1): 5-13 (2016) - [j45]Tadeusz Kaczorek:
Reduced-order fractional descriptor observers for a class of fractional descriptor continuous-time nonlinear systems. Int. J. Appl. Math. Comput. Sci. 26(2): 277-283 (2016) - [j44]Tadeusz Kaczorek, Kamil Borawski
Fractional Descriptor Continuous-Time Linear Systems Described by the Caputo-Fabrizio Derivative. Int. J. Appl. Math. Comput. Sci. 26(3): 533-541 (2016) - [j43]Tadeusz Kaczorek:
Minimum Energy Control of Fractional Positive Electrical Circuits with Bounded Inputs. Circuits Syst. Signal Process. 35(6): 1815-1829 (2016) - [c32]Tadeusz Kaczorek:
Existence of Metzler Matrices with Given Spectra of Positive Stable Linear Systems and Electrical Circuits. AUTOMATION 2016: 141-154 - [c31]Tadeusz Kaczorek, Kamil Borawski
Existence of System Matrices with Given Spectra of Positive Stable Discrete-Time Linear Systems. AUTOMATION 2016: 155-163 - [c30]Tadeusz Kaczorek:
Reachability Of Fractional Continuous-Time Linear Systems Using The Caputo-Fabrizio Derivative. ECMS 2016: 53-58 - [c29]Tadeusz Kaczorek, Kamil Borawski
Existence of reachable pairs (A, B) of discrete-time linear systems. MMAR 2016: 702-707 - [c28]Tadeusz Kaczorek:
Extensions of the Cayley-Hamilton theorem to fractional descriptor linear systems. MMAR 2016: 838-843 - 2015
- [j42]Tadeusz Kaczorek
Pointwise Completeness and Pointwise Degeneracy of Positive Fractional Descriptor Continuous-Time Linear Systems with Regular Pencils. Int. J. Appl. Math. Comput. Sci. 25(2): 217-221 (2015) - [j41]Tadeusz Kaczorek
Analysis of the Descriptor Roesser Model with the Use of The Drazin Inverse. Int. J. Appl. Math. Comput. Sci. 25(3): 539-546 (2015) - [j40]Tadeusz Kaczorek:
Positivity And Linearization Of A Class Of Nonlinear Continuous-Time Systems By State Feedbacks. Int. J. Appl. Math. Comput. Sci. 25(4): 827-831 (2015) - [c27]Tadeusz Kaczorek
Positivity and Stability of Time-Varying Discrete-Time Linear Systems. ACIIDS (1) 2015: 295-303 - [c26]Tadeusz Kaczorek:
Positivity and stability of a class of fractional descriptor continuous-time nonlinear systems. CDC 2015: 3098-3103 - [c25]Tadeusz Kaczorek
Positivity and stability of discrete-time nonlinear systems. CYBCONF 2015: 156-159 - [c24]Tadeusz Kaczorek:
Positive fractional nonlinear systems and their stability. MMAR 2015: 306-308 - [c23]Tadeusz Kaczorek
Positivity and Stability of a Class of Fractional Descriptor Discrete-Time Nonlinear Systems. RRNR 2015: 143-155 - [p2]Tadeusz Kaczorek
Fractional Standard and Positive Descriptor Time-Varying Discrete-Time Linear Systems. Progress in Automation, Robotics and Measuring Techniques 2015: 101-112 - 2014
- [j39]Tadeusz Kaczorek
Minimum energy control of fractional positive continuous-time linear systems with bounded inputs. Int. J. Appl. Math. Comput. Sci. 24(2): 335-340 (2014) - [j38]Tadeusz Kaczorek
Minimum energy control of fractional descriptor positive discrete-time linear systems. Int. J. Appl. Math. Comput. Sci. 24(4): 735-743 (2014) - [c22]Tadeusz Kaczorek
Minimum energy control of positive electrical circuits. MMAR 2014: 15-21 - [c21]Tadeusz Kaczorek
Perfect Observers of Fractional Descriptor Continuous-Time Linear System. RRNR 2014: 3-12 - [p1]Tadeusz Kaczorek
A New Formulation and Solution of the Minimum Energy Control Problem of Positive 2D Continuous-Discrete Linear Systems. Recent Advances in Automation, Robotics and Measuring Techniques 2014: 103-113 - 2013
- [j37]Tadeusz Kaczorek
Application of the Drazin inverse to the analysis of descriptor fractional discrete-time linear systems with regular pencils. Int. J. Appl. Math. Comput. Sci. 23(1): 29-33 (2013) - [j36]Tadeusz Kaczorek
Descriptor fractional linear systems with regular pencils. Int. J. Appl. Math. Comput. Sci. 23(2): 309-315 (2013) - [j35]Tadeusz Kaczorek
Approximation of fractional positive stable continuous-time linear systems by fractional positive stable discrete-time systems. Int. J. Appl. Math. Comput. Sci. 23(3): 501-506 (2013) - [j34]Tadeusz Kaczorek
Minimum energy control of positive continuous-time linear systems with bounded inputs. Int. J. Appl. Math. Comput. Sci. 23(4): 725-730 (2013) - [c20]Tadeusz Kaczorek
Decoupling Zeros of Positive Continuous-Time Linear Systems and Electrical Circuit. ICSS 2013: 1-15 - [c19]Tadeusz Kaczorek:
Minimum energy control of fractional positive continuous-time linear systems. MMAR 2013: 622-626 - [c18]Tadeusz Kaczorek:
Realization Problem for Descriptor Positive Fractional Continuous-Time Linear Systems. RRNR 2013: 3-14 - 2012
- [j33]Tadeusz Kaczorek
Existence and determination of the set of Metzler matrices for given stable polynomials. Int. J. Appl. Math. Comput. Sci. 22(2): 389-399 (2012) - [j32]Tadeusz Kaczorek
A modified state variable diagram method for determination of positive realizations of linear continuous-time systems with delays. Int. J. Appl. Math. Comput. Sci. 22(4): 897-905 (2012) - [j31]Tadeusz Kaczorek
Positive Switched 2D Linear Systems Described by the Roesser Models. Eur. J. Control 18(3): 239-246 (2012) - [c17]Tadeusz Kaczorek
Relationship between positive stable realizations of linear systems with real poles and zeros. MMAR 2012: 415-420 - 2011
- [j30]Tadeusz Kaczorek
Singular fractional linear systems and electrical circuits. Int. J. Appl. Math. Comput. Sci. 21(2): 379-384 (2011) - [j29]Tadeusz Kaczorek
New Stability Conditions for Positive Continuous-Discrete 2D Linear Systems. Int. J. Appl. Math. Comput. Sci. 21(3): 521-524 (2011) - [j28]Tadeusz Kaczorek
Positive stable realizations of fractional continuous-time linear systems. Int. J. Appl. Math. Comput. Sci. 21(4): 697-702 (2011) - [j27]Tadeusz Kaczorek:
New Stability Tests of Positive Standard and Fractional Linear Systems. Circuits Syst. 2(4): 261-268 (2011) - [j26]Tadeusz Kaczorek
Positive Linear Systems Consisting of n Subsystems With Different Fractional Orders. IEEE Trans. Circuits Syst. I Regul. Pap. 58-I(6): 1203-1210 (2011) - [c16]Tadeusz Kaczorek
Computation of positive stable realizations for linear continuous-time systems. ECCTD 2011: 496-499 - [c15]Tadeusz Kaczorek:
New Stability Tests Of Positive 1D And 2D Linear Systems. ECMS 2011: 237-243 - [c14]Tadeusz Kaczorek
Stability of Positive Fractional Continuous-Time Linear Systems with Delays. ICANNGA (2) 2011: 305-311 - [c13]Tadeusz Kaczorek
Deterimination of positive stable realizations with system Metzler matrices. MMAR 2011: 89-94 - 2010
- [j25]Tadeusz Kaczorek
Positivity and stabilization of fractional 2D linear systems described by the Roesser model. Int. J. Appl. Math. Comput. Sci. 20(1): 85-92 (2010) - [j24]Tadeusz Kaczorek
Similarity transformation of matrices to one common canonical form and its applications to 2D linear systems. Int. J. Appl. Math. Comput. Sci. 20(3): 507-512 (2010) - [j23]Tadeusz Kaczorek:
Decoupling Zeros of Positive Discrete-Time Linear Sys-tems. Circuits Syst. 1(2): 41-48 (2010) - [j22]Tadeusz Kaczorek
Practical stability of positive fractional 2D linear systems. Multidimens. Syst. Signal Process. 21(3): 231-238 (2010)
2000 – 2009
- 2009
- [j21]Tadeusz Kaczorek
Reachability of Cone Fractional Continuous-Time Linear Systems. Int. J. Appl. Math. Comput. Sci. 19(1): 89-94 (2009) - [j20]Przemyslaw Przyborowski, Tadeusz Kaczorek
Positive 2D Discrete-Time Linear Lyapunov Systems. Int. J. Appl. Math. Comput. Sci. 19(1): 95-106 (2009) - [j19]Tadeusz Kaczorek
Independence of Asymptotic Stability of Positive 2D Linear Systems with Delays of Their Delays. Int. J. Appl. Math. Comput. Sci. 19(2): 255-261 (2009) - [j18]Mikolaj Buslowicz, Tadeusz Kaczorek
Simple Conditions for Practical Stability of Positive Fractional Discrete-Time Linear Systems. Int. J. Appl. Math. Comput. Sci. 19(2): 263-269 (2009) - [j17]Tadeusz Kaczorek
Fractional positive linear systems. Kybernetes 38(7/8): 1059-1078 (2009) - [j16]Tadeusz Kaczorek
LMI approach to stability of 2D positive systems. Multidimens. Syst. Signal Process. 20(1): 39-54 (2009) - [c12]Tadeusz Kaczorek:
Stability of positive continuous-time linear systems with delays. ECC 2009: 1610-1613 - [c11]Tadeusz Kaczorek
Stability of positive fractional 2D linear systems with delays. nDS 2009: 1-6 - 2008
- [j15]Tadeusz Kaczorek
Fractional Positive Continuous-Time Linear Systems and Their Reachability. Int. J. Appl. Math. Comput. Sci. 18(2): 223-228 (2008) - 2007
- [j14]Tadeusz Kaczorek
Computation of Realizations Composed of Dynamic and Static Parts of Improper Transfer Matrices. Int. J. Appl. Math. Comput. Sci. 17(1): 23-25 (2007) - [j13]Tadeusz Kaczorek
Positive Partial Realization Problem for Linear Discrete-Time Systems. Int. J. Appl. Math. Comput. Sci. 17(2): 165-171 (2007) - [j12]Tadeusz Kaczorek
The Choice of the Forms of Lyapunov Functions for a Positive 2D Roesser Model. Int. J. Appl. Math. Comput. Sci. 17(4): 471-475 (2007) - [c10]Tadeusz Kaczorek:
Cone-Realizations of Discrete-Time Systems with Delays. ICANNGA (2) 2007: 694-703 - 2006
- [j11]Tadeusz Kaczorek:
Realization Problem for Positive Continuous-Time Systems with Delays. Int. J. Comput. Intell. Appl. 6(2): 289-298 (2006) - 2005
- [j10]Tadeusz Kaczorek
Elimination of Anticipation of a Class of Singular 2D Roesser Models by State Feedbacks. Multidimens. Syst. Signal Process. 16(2): 237-250 (2005) - [j9]Tadeusz Kaczorek
Generalization of Cayley-Hamilton theorem for n-D polynomial matrices. IEEE Trans. Autom. Control. 50(5): 671-674 (2005) - 2004
- [c9]Tadeusz Kaczorek:
Neural Networks of Positive Systems. ICAISC 2004: 56-63 - 2003
- [c8]Tadeusz Kaczorek:
Locally positive nonlinear systems. ECC 2003: 1792-1797 - [c7]Tadeusz Kaczorek:
Some Recent Developments in Positive 2D Systems. POSTA 2003: 345-352 - 2002
- [c6]Tadeusz Kaczorek:
Externally and internally positive time-varying linear systems. ACC 2002: 4638-4641 - [c5]Tadeusz Kaczorek
Holdability and stabilizability of 2D Roesser model. ICECS 2002: 931-934 - 2001
- [j8]Tadeusz Kaczorek
Perfect observers for singular 2-D Fornasini-Marchesini models. IEEE Trans. Autom. Control. 46(10): 1671-1675 (2001) - [c4]Tadeusz Kaczorek:
Perfect observers for singular general 2D models. ECC 2001: 1401-1405 - 2000
- [c3]Tadeusz Kaczorek:
Anticipation of linear systems with state-feedbacks. CDC 2000: 3668-3669
1990 – 1999
- 1999
- [c2]Tadeusz Kaczorek:
Reachability and minimum energy control of positive 2D Roesser type models. ECC 1999: 4789-4794 - 1996
- [j7]Tadeusz Kaczorek
Stabilization of singular 2-D continuous-discrete systems by state-feedback controllers. IEEE Trans. Autom. Control. 41(7): 1007-1009 (1996) - 1995
- [j6]Tadeusz Kaczorek
Local controllability and minimum energy control of continuous 2-D linear systems with variable coefficients. Multidimens. Syst. Signal Process. 6(1): 69-75 (1995) - [j5]Tadeusz Kaczorek
Adaptation algorithms for 2-D feedforward neural networks. IEEE Trans. Neural Networks 6(2): 519-521 (1995) - [c1]Tadeusz Kaczorek:
Adaptation Algorithms for 2-D Feedforward Neural Networks. ICANNGA 1995: 180-182 - 1993
- [j4]Tadeusz Kaczorek
Acceptable input sequences for singular 2-D linear systems. IEEE Trans. Autom. Control. 38(9): 1391-1394 (1993) - 1992
- [j3]Tadeusz Kaczorek
Invertibility of 2-D linear systems. Multidimens. Syst. Signal Process. 3(4): 341-351 (1992) - 1991
- [j2]Tadeusz Kaczorek:
Some recent results in singular 2-D systems theory. Kybernetika 27(3): 253-262 (1991) - [j1]Giuseppe Conte, Anna Maria Perdon, Tadeusz Kaczorek:
Geometric methods in the theory of singular 2-D linear systems. Kybernetika 27(3): 263-270 (1991)
Coauthor Index
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