Browse Journals

[1] L. Berrahmoune, A note on admissibility for unbounded bilinear control systems, Belgian Mathematical Society 16 (2009), 193-204.

[2] H. Bounit and A. Idrissi, Regular bilinear systems, IMA Journal of Mathematical Control and Information 22 (2005), 26-57.

[3] B. Brainerd and R. E. Edwards, Linear operators which commute with translations, Part I: Representation theorems, Journal of the Australian Mathematical Society 6 (1966), 289-327.

[4] B. Brainerd and R. E. Edwards, Linear operators which commute with translations, Part II: Applications of the representation theorems, Journal of the Australian Mathematical Society 6 (1966), 328-350.

[5] P. L. Butzer and H. Berens, Semi-Groups of Operators and Approximation, Springer-Verlag, New York, 1967.

[6] W. Desch and W. Schappacher, Some Generation Results for Perturbed Semigroups, Trends in Semigroup Theory and Applications, Ph. Clement et al. (Eds.), Marcel Dekker, New York, (1989), 125-152.

[7] W. Desch, W. Schappacher and K. P. Zhang, Semilinear evolution equations, Houston J. Math. 15 (1989), 527-552.

[8] W. Desch, E. Fašanga, J. Milota and W. Schappacher, Riccati operators in non-reflexive spaces, Differential Integral Equations 15(12) (2002), 1409-1532.

[9] K. J. Engel and R. Nagel, One-Parameter Semigroups for Linear Evolution equations, New York, Berlin, Heidelberg, 2000.

[10] K. Engel, M. Fijavz, B. Klöss, R. Nagel and E. Sikolya, Maximal controllability for boundary control problems, Applied Mathematics and Optimization 62 (2010), 205-227.

[11] A. Idrissi, On the unboundedness of control operators for bilinear systems, Question Math. 7 (2003), 105-123.

[12] F. Maragh, H. Bounit, A. Fadili and H. Hammouri, On the admissible control operators for linear and bilinear systems and the Favard spaces, Under revision.

[13] R. Nagel (Ed.), One-Parameter Semigroups of Positive Operators, Lecture Notes in Math., Springer-Verlag, Volume 1184, 1986.

[14] R. Nagel and E. Sinestrari, Inhomogeneous Volterra integro-differential equations for Hille-Yoshida operators, Marcel Dekker, Lecture Notes in Pure and Appl. Math. 47 (1994), 150.

[15] J. Van Neerven, The Adjoint of a Semigroup of Linear Operators, Lecture Notes Math., Springer-Verlag, Berlin, 1992.

[16] D. Salamon, Infinite-dimensional linear system with unbounded control and observation: A functional analytic approach, Transactions of American Mathematical Society 300 (1987), 383-431.

[17] R. Schnaubelt, Feedbacks for non-autonomous regular linear systems, SIAM J. Control Optim. 41 (2002), 1141-1165.

[18] O. J. Staffans and G. Weiss, Well-posed linear systems in  and  are regular, Proceedings of MMAR’ 98, Methods and Models in Automation and Control, 25-29 August, Miedzyzdroje, Poland, (1998), 75-78.

[19] O. Staffans and G. Weiss, Transfer functions of regular linear systems, Part II: The system operator and the Lax-Phillips semigroups, Trans. Amer. Math. Soc.     354 (2002), 3229-3262.

[20] O. J. Staffans, Well-Posed Linear Systems, Cambridge University Press, 2005.

[21] O. J. Staffans, Quadratic optimal control of regular well-posed linear systems, with applications to parabolic equations, Unpublished.

[22] G. Greiner, Perturbing the boundary conditions of a generator, Houston J. Math. 13(2) (1987), 213-229.

[23] G. Weiss, Admissibility of unbounded control operators, SIAM Journal on Control and Optimization 27 (1989), 527-545.

[24] G. Weiss, Admissible observation operators for linear semigroups, Israel Journal of Mathematics 65 (1989), 17-43.

[25] G. Weiss, Two conjectures on the admissibility of control operators, Birkhäuser Verlag, Basel, In F. Kappel and W. Desch, Editors, Estimation and Control of Distributed Parameter Systems (1989), 367-378.

[26] G. Weiss, Transfer functions of regular linear systems, Part I: Characterizations of regularity, Trans. Amer. Math. Soc. 342 (1994), 827-854.

[27] G. Weiss, Regular linear systems with feedback, Mathematics of Control, Signals, and Systems 7(1) (1994), 23-57.