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Found 2290 results
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[2008-8] Bessa M. Generic incompressible flows are topological mixing .
Davydov A., Mena-Matos H.. Generic phase transitions and profit singularities in Arnold’s model. Sbornik Mathematics. 2007;198(1):17-37.Edit
Davydov A., Mena-Matos H., Moreira C.. Generic profit singularities in time averaged optimization for phase transitions in polydynamical systems. J. Math. Anal. Appl.. 2015;424:704-726.Edit
[2008-19] Matos HM. Generic profit singularities in time averaged optimization - the case of a control space with ... .Edit
Mena-Matos H.. Generic profit singularities in time averaged optimization-the case of a control space with a regular boundary. Journal of Dynamical and Control Systems. 2010;16(1):101-120.
Davydov A., Mena-Matos H., Moreira C.. Generic Profit Singularities in Time-Averaged Optimization for Cyclic Processes in Polydynamical Systems. Journal of Mathematical Sciences. 2014;199(5):510-534.Edit
Carvalho M. Generic properties of C^r maps of the the interval, r >= 2. In: European Conference on Iteration Theory . Vol ECIT'91. World Scientific; 1992. 3. p. 39-51p.
[2011-30] Rebelo JC, Reis H. Generic pseudogroups on (C ,0) and the topology of leaves .Edit
Mattei JF, Rebelo JC, Reis H. Generic pseudogroups on (C,0) and the topology of leaves. Compositio Mathematica. 2013;149(8):1401-1430.Edit
Mena-Matos H., Moreira C.. Generic singularities of the optimal averaged profit among stationary strategies. Journal of Dynamical and Control Systems. 2007;13(4):541-562.
[2006-28] Mena-Matos H, Moreira C. Generic singularities of the optimal averaged profit among stationary strategies .Edit
Mena-Matos H., Moreira C.. Generic Singularities of the Optimal Averaged Profit Among Stationary Strategies. Journal of Dynamical and Control Systems. 2007;13(4):541-562.Edit
Moreira C.. Generic singularities of the optimal averaged profit for polydynamical systems - PhD Thesis University of Porto 2010.
Moutinho-Pereira S., Stuurman N., Afonso O, Hornsveld M., Aguiar P, Goshima G., et al. Genes involved in centrosome-independent mitotic spindle assembly in Drosophila S2 cells. Proceedings of the National Academy of Sciences of the United States of America. 2013;110:19808-19813.Edit
D'Angeli D, Rodaro E. A geometric approach to (semi)-groups defined by automata via dual transducers. Geometriae Dedicata. In Press.Edit
Silva PV, Steinberg B. A geometric characterization of automatic monoids. Q. J. Math.. 2004;55:333-356.Edit
[2014-14] Araújo V, Silva PV. Geometric characterizations of virtually free groups .Edit
Araújo V, Silva PV. Geometric characterizations of virtually free groups. J. Algebra Appl.. 2017;16(9):1750180.Edit
Basto-Gonçalves J. Geometric conditions for local controllability. J. Differential Equations. 1991;89:388-395.
Almeida J, Costa A. A geometric interpretation of the Schützenberger group of a minimal subshift. Arkiv för Matematik. 2016;54(2):243-275.Edit
Carvalho M, Hager M. Geometric orbits. Mathematical Intelligencer. 2012;34(2):56-62.Edit
Basto-Gonçalves J, Reis H.. The geometry of $2\times 2$ systems of conservation laws. Acta Appl. Math.. 2005;88:269-329.Edit
Basto-Gonçalves J, Reis H. The geometry of 2×2 systems of conservation laws. Acta Applicandae Mathematicae. 2005;88(3):269-329.
Alves JF, Dias CL, Luzzatto S. Geometry of expanding absolutely continuous invariant measures and the liftability problem. Ann. Inst. H. Poincaré Anal. Non Linéaire. 2013;30:101-120.Edit
Labouriau IS, Pinto PR. The geometry of Hopf and saddle-node bifurcations for waves of Hodgkin-Huxley type. In: Real and complex singularities. Vol 380. Cambridge Univ. Press, Cambridge; 2010. 2. p. 229-245p. Edit

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