WP1 – Mathematical tools: matrix computations and matrix equations and inequations solving | ||
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WP1, Subactivity 1.1 – Equations and inequations solving in abstract algebraic structures | ||
1. | Miroslav Ćirić, Jelena Ignjatović, Predrag Stanimirović, Outer inverses in semigroups belonging to the prescribed Green’s equivalence classes, SEMIGROUP FORUM – submitted for publication. |
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WP1, Subactivity 1.2 – Developing theory and algorithms for solving systems of matrix equations and inequations | ||
2. | Stefan Stanimirović, Ivana Micić, On the solvability of weakly linear systems of fuzzy relation equations, INFORMATION SCIENCES 607 (2022) 670–687, https://doi.org/10.1016/j.ins.2022.05.111 |
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3. | W. Jiang, C.-L. Lin, V.N. Katsikis, S.D. Mourtas, P.S. Stanimirović, T.E.Simos, Zeroing neural network approaches based on direct and indirect solutions to the Yang-Baxter-like matrix equation, MATHEMATICS 10(11) (2022) 1950; https://doi.org/10.3390/math10111950 |
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4. | T. E. Simos, V.N. Katsikis, S.D. Mourtas, P.S. Stanimirović, Unique non-negative definite solution of the time-varying algebraic Riccati equations with applications to stabilization of LTV system, MATHEMATICS AND COMPUTERS IN SIMULATION 202 (2022), 164-180. https://doi.org/10.1016/j.matcom.2022.05.033 |
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5. | D. Gerontitis, R. Behera, Y. Shi, P. S. Stanimirović, A robust noise tolerant zeroing neural network for solving time-varying linear matrix equations, NEUROCOMPUTING 508 (2022) 254-274. https://doi.org/10.1016/j.neucom.2022.08.036 |
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6. | A. Kumar, D. Mosić, P. S. Stanimirović, G. Singh, L. A. Kazakovtsev, Commuting outer inverse-based solutions to the Yang–Baxter-like matrix equation, MATHEMATICS 10(15) (2022) 2738, https://doi.org/10.3390/math10152738 |
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7. | P.S. Stanimirović, S.D. Mourtas, V.N. Katsikis, L.A. Kazakovtsev, V.N. Krutikov, Recurrent neural network models based on optimization methods, MATHEMATICS 10(22) (2022) 4292; https://doi.org/10.3390/math10224292 |
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8. | Siqi Liang, Bo Peng, Predrag S. Stanimirović, Long Jin, Design, analysis, and application of projected k-winner-take-all network, INFORMATION SCIENCES 621 (2023) 74–87, https://doi.org/10.1016/j.ins.2022.11.090 |
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WP1, Subactivity 1.3 – Developing theory and algorithms for matrix factorizations and computing generalized inverses | ||
9. | Theodore E. Simos, Vasilios N. Katsikis, Spyridon D. Mourtas, Predrag S. Stanimirović, Dimitris Gerontitis, A higher-order zeroing neural network for pseudoinversion of an arbitrary time-varying matrix with applications to mobile object localization, INFORMATION SCIENCES 600 (2022) 226–238, https://doi.org/10.1016/j.ins.2022.03.094 |
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10. | Ivan Kyrchei, Dijana Mosić, Predrag S. Stanimirović, Representations of quaternion W-MPCEP, W-CEPMP and W-MPCEPMP inverses, ADVANCES IN APPLIED CLIFFORD ALGEBRAS (2022) 32:35, https://doi.org/10.1007/s00006-022-01217-z |
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11. | R. Behera, G. Maharana, J.K. Sahoo, P.S. Stanimirović, Characterizations of the Weighted Core-EP Inverses, BULLETIN OF THE IRANIAN MATHEMATICAL SOCIETY (2022), https://doi.org/10.1007/s41980-022-00715-x |
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12. | V. Stanojević, L. Kazakovtsev, P.S. Stanimirović, N. Rezova, G. Shkaberina, Calculating the Moore–Penrose generalized inverse on massively parallel systems, ALGORITHMS, 2022, 15(10), 348, https://doi.org/10.3390/a15100348 |
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WP2 – Semantics and representations of WFAs | ||
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WP2, Subactivity 2.1 – Semantics and representations of WFAs over semirings | ||
WP2, Subactivity 2.2 – Semantics in the absence of distributivity | ||
WP2, Subactivity 2.3 – Coalgebraic semantics for WFAs |
WP3 – Simulation and bisimulation algorithms | ||
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WP3, Subactivity 3.1 – Developing theory and algorithms for testing the existence and computing simulations and bisimulations | ||
13. | Miroslav Ćirić, Jelena Ignjatović, Predrag Stanimirović, Bisimulations for weighted finite automata over semirings, SOFT COMPUTING – submitted for publication. |
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WP3, Subactivity 3.2 – Developing theory and algorithms for testing the existence and computing approximate simulations and bisimulations | ||
14. | Ivana Micić, Zorana Jančić, Stefan Stanimirović, Computation of solutions to certain nonlinear systems of fuzzy relation inequations, in: D. Poulakis, G. Rahonis (eds.), Algebraic Informatics, 9th International Conference, CAI 2022, Thessaloniki, Greece, 2022. Proceedings. LECTURE NOTES IN COMPUTER SCIENCE vol. 13706 (2022) pp. 192–202, https://doi.org/10.1007/978-3-031-19685-0_14 |
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15. | Ivana Micić, Linh Anh Nguyen, Stefan Stanimirović, Characterization and computation of approximate bisimulations for fuzzy automata, FUZZY SETS AND SYSTEMS 442 (2022) 331–350, https://doi.org/10.1016/j.fss.2022.05.003 |
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WP3, Subactivity 3.3 – Transfer of methodology to weighted social networks and many-valued modal logics | ||
16. | Ivan Stanković, Miroslav Ćirić, Jelena Ignjatović, Bisimulations for weighted networks with weights in a quantale, FILOMAT – accepted for publication |
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17. | Marko Stanković, Miroslav Ćirić, Jelena Ignjatović, Simulations and bisimulations for fuzzy multimodal logics over Heyting algebras, FILOMAT – accepted for publication |
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18. | Marko Stanković, Miroslav Ćirić, Jelena Ignjatović, Hennessy-Milner type theorems for fuzzy multimodal logics over Heyting algebras, JOURNAL OF MULTIPLE-VALUED LOGIC AND SOFT COMPUTING 39 (2-4) (2022) 341–379. |
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19. | Linh Anh Nguyen, Ivana Micić, Stefan Stanimirović, Fuzzy minimax nets, IEEE TRANSACTIONS ON FUZZY SYSTEMS – submitted for publication. |
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WP4 – Determinization algorithms | ||
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WP4, Subactivity 4.1 – Developing theory and algorithms for state reduction and approximate state reduction of WFAs | ||
WP4, Subactivity 4.2 – Developing theory and algorithms for minimization and approximate minimization of WFAs |
WP5 – Semantics and representations of WFAs | ||
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WP5, Subactivity 5.1 – Developing new methods and algorithms for determinization of WFAs | ||
WP5, Subactivity 5.2 – Developing theory and algorithms for approximate determinization of WFAs | ||
WP5, Subactivity 5.3 – Developing theory and algorithms for canonization of WFAs |
WP6 – Semantics and representations of WFAs | ||
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WP6, Subactivity 6.1 – Developing theory and algorithms for reconstruction of WFAs | ||
WP6, Subactivity 6.2 – Developing theory and algorithms for reconstruction of WFAs with output | ||
WP6, Subactivity 6.3 – Developing theory and algorithms for learning WFAs |