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G. Bocewicz, W. Muszyński and Z. Banaszak

, “Minimization of a cycle time of production on a line: genetic approach with genes expression”, Automatics 9 (1/2), 189–199 (2005), (in Polish). [27] C. Smutnicki and A. Smutnicki, “ New properties of cyclic schedules in a flow system”, Automatics 11 (1/2), 275–285 (2007) (in Polish). [28] C. Smutnicki and A. Smutnicki, “Cyclic scheduling in a nest system”, in Applications of Systems Theory , pp. 105–115, AGH, Kraków, 2007, (in Polish). [29] R. Wójcik, “Constraint programming approach to designing conflict-free schedules for repetitive manufacturing

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Gábor György Gulyás, Gergely Acs and Claude Castelluccia

-46. 2012. [7] T. Bujlow, V. Carela-Espanol, J. Sole-Pareta, and P. Barlet- Ros. Web tracking: Mechanisms, implications, and defenses. In http://arxiv.org/abs/1507.07872, 2015. [8] X. Cai, X. C. Zhang, B. Joshi, and R. Johnson. Touching from a distance: Website fingerprinting attacks and defenses. In ACM CCS, 2012. [9] C. Chekuri and A. Kumar. Maximum coverage problem with group budget constraints and applications. In Approximation, Randomization, and Combinatorial Optimization, pages 72-83. Springer LNCS, 2004

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A. Mazur and M. Cholewiński

. Saad, and H. Saliah, “A higher level path tracking controller for a four-wheel differentially steered mobile robot”, Robotics and Autonomous Systems 1, 23-33 (2006). [8] A. Mazur and M. Cholewiński, “Virtual force concept in steering mobile manipulators with skid-steering platform moving in unknown environment”, J. Intell. Robot. Syst. 77, 433-443 (2015). [9] I. Motte and G. Campion, “A slow manifold approach for the control of mobile robots not satisfying the kinematic constraints”, IEEE Trans. Rob. Autom. 16 (6), 875-880 (2000

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Andrej Pázman

References [1] HARVILLE, D. A.: Matrix Algebra from a Statistician’s Perspective (3rd ed.), Springer, New York, 2000. [2] KUB´A ˇC EK, L.-KUB´A ˇC KOV´A , L.-VOLAUFOV´A, L.: Statistical Models with Linear Structures. VEDA, Bratislava, 1995. [3] P´AZMAN, A.: Foundations of Optimum Experimental Design. Reidel (Kluwer Group), Dordrecht, 1986. [4] P´AZMAN, A.: Optimal design of nonlinear experiments with parameter constraints, Metrika 56 (2002), 113-130. [5] RAO, C. R.: Linear

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H. R. Heidary

Motion for Mobile Manipulators, Proc. of the IEEE Conf. on Robotics and Automation, 2 (2002), 1967-1972. [7] Korayem, M. H., H. Ghariblu. Maximum Allowable Load on Wheeled Mobile Manipulators imposing Redundancy Constraints. J. of Robotic and Autonomous Systems, 44 (2003), 151-159. [8] Korayem, M. H., A. Heidari. Maximum Allowable Dynamic Load of Flexible Mobile Manipulators using Finite Element Approach. Int. J Adv Manufacture and Technology, 36 (2007), 1010-1021. [9] Li, Y. Dynamic Stability Analysis and Control for the

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Hoda Moodi and Mohammad Farrokhi

References Abdelmalek, I., Golea, N. and Hadjili, M.L. (2007). A new fuzzy Lyapunov approach to non-quadratic stabilization of Takagi-Sugeno fuzzy models, International Journal of Applied Mathematics and Computer Science 17(1): 39-51, DOI: 10.2478/v10006-007-0005-4. Açikmese, A.B. and Corless, M. (2011). Observers for systems with nonlinearities satisfying incremental quadratic constraints, Automatica 47(7): 1339-1348. Asemani, M.H. and Majd, V.J. (2013). A robust observer-based controller design for

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Michał Mazur and Antoni Niederliński

References [1] A. AGGOUN and N. BALDICEANU: Extending CHIP in Order to Solve Complex Scheduling and Placement Problems. Mathematical and Computer Modelling, 17(7), (1993), 57-73. [2] K.R. APT: Principles of Constraint Programming. Cambridge University Press, Cambridge, 2003. [3] K.R. APT and M.G. WALLACE: Constraint Logic Programming using ECLiPSe. Cambridge University Press, Cambridge, 2007. [4] N. BALDICEANU and E. CONTEJEAN: Introducing Global Constraints in CHIP. Mathematical and Computer

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Bernardo Aguilera Dreyse

, 145-164. Carruthers, Peter. 2002. The cognitive functions of language. The Behavioral and brain sciences, 25(6): 657-74. Carruthers, Peter. 2004. On Being Simple Minded. American Philosophical Quaterly, 41(3): 205-220. Carruthers, Peter. 2006. The Architecture of the Mind. New York: Oxford University Press. Carruthers, Peter. 2009. Invertebrate concepts confront the generality constraint (and win). In The Philosophy of Animal Minds, edited by R. Lurz. Cambridge: Cambridge University Press, 89-107. Collett, T. S., & Collett, M. 2002

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Andreas Müller

Sciences Vol. 58, 1984, pp 120-129. [4] Carricato M., Parenti-Castelli V.: Singularity-free fully-isotropic translational parallel mechanism, Int. Journ. Robot. Res., Vol. 21, No. 2, 2002, pp. 161-174. [5] García de Jalón J., Gutiérrez-López M. D.: Multibody dynamics with redundant constraints and singular mass matrix: existence, uniqueness, and determination of solutions for accelerations and constraint forces, Multibody Systems Dynamics, Springer, Vol. 30, No. 3, Oct. 2013, pp. 311-341. [6] Hervé J.M.: Analyse Structurelle des Mécanismes par Groupe des

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Jiamei Deng, Victor Becerra and Richard Stobart

Control with Constraints , Prentice Hall, London. Maybeck, P. S. (1982). Stochastic Models, Estimation and Control , Academic Press, New York, NY. Nevistic, V. (1994). Feasible Suboptimal Model Predictive Control for Linear Plants with State Dependent Constraints , Postdiploma thesis, Swiss Federal Institute of Technology, Automatica Control Laboratory, ETH, Zurich. Nevistic, V. and Morari, M. (1995). Constrained control of feedback-linearizable systems, Proceedings of the European Control