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Using symbolic computation to solve algebraic Riccati equations arising in invariant filtering., , , , and . ECC, page 2284-2289. IEEE, (2018)On a generalization of the Youla-Kučera parametrization. Part I: the fractional ideal approach to SISO systems.. Syst. Control. Lett., 50 (2): 135-148 (2003)Euler-Bernoulli beam flatness based control with constraints., , , and . nDS, page 1-6. IEEE, (2015)On a generalization of the Youla-Kucera parametrization. Part II: the lattice approach to MIMO systems.. Math. Control. Signals Syst., 18 (3): 199-235 (2006)Purity filtration of multidimensional linear systems.. nDS, page 1-8. IEEE, (2011)A fractional ideal approach to stabilization problems.. ECC, page 87-92. IEEE, (2003)Algebraic estimation of a biased and noisy continuous signal via orthogonal polynomials., and . CDC, page 359-364. IEEE, (2016)Algebraic Aspects of a Rank Factorization Problem Arising in Vibration Analysis., , , and . MC, volume 1414 of Communications in Computer and Information Science, page 104-118. Springer, (2020)Robust Regulation of SISO Systems: The Fractional Ideal Approach., and . SIAM Conf. on Control and its Applications, page 311-318. SIAM, (2015)On the Effective Computation of Stabilizing Controllers of 2D Systems., , , and . MC, volume 1125 of Communications in Computer and Information Science, page 30-49. Springer, (2019)