Results 221 to 230 of about 222,931 (262)
PDE1B and PDE10A as novel targets for schizophrenia: from molecular design and synthesis to therapeutic promise. [PDF]
Rautela J +6 more
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A curious case of cutaneous elastolysis. [PDF]
Vanaria RJ, Green C, Sapadin A.
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Presentations Due to Priapism in an Urban Hospital in Switzerland. [PDF]
Uhl JD +5 more
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Inference of weak-form partial differential equations describing migration and proliferation mechanisms in wound healing experiments on cancer cells. [PDF]
Srivastava S +9 more
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Comparison of Safety and Efficacy of Avanafil and Tadalafil in the Treatment of Erectile Dysfunction: A Prospective Observational Study. [PDF]
Gupta S +5 more
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Asymptotic Methods in Nonlinear Wave Phenomena, 2007
Within the context of the inverse Lie problem the question whether there exist PDEs that are characterized by their Lie point symmetries may be addressed. In a recent paper the authors called these equations Lie remarkable. In this paper we exhibit various examples of Lie remarkable equations, including some multidimensional Monge-Ampere type equations.
G. MANNO, OLIVERI, Francesco, R. VITOLO
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Within the context of the inverse Lie problem the question whether there exist PDEs that are characterized by their Lie point symmetries may be addressed. In a recent paper the authors called these equations Lie remarkable. In this paper we exhibit various examples of Lie remarkable equations, including some multidimensional Monge-Ampere type equations.
G. MANNO, OLIVERI, Francesco, R. VITOLO
openaire +3 more sources
Extremum seeking boundary control for PDE–PDE cascades
Systems & Control Letters, 2021The manuscript addresses the problem of extremum seeking for wave equations evolving in the one-dimensional spatial interval~\((0,1)\subset\mathbb R\). \par The input control acts on the right spatial boundary point~\(x=1\); see Eqs.~(4)--(7). The authors also consider the case where such input is subject to the solution of a heat equation; see Eqs ...
Oliveira, Tiago Roux, Krstic, Miroslav
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2018
This chapter of the book is devoted to the study of parabolic–parabolic PDE loops by means of the small-gain methodology. The results contained in the present chapter allow the existence of non-local reaction terms (both distributed terms and boundary terms) as well as distributed and boundary inputs.
Iasson Karafyllis, Miroslav Krstic
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This chapter of the book is devoted to the study of parabolic–parabolic PDE loops by means of the small-gain methodology. The results contained in the present chapter allow the existence of non-local reaction terms (both distributed terms and boundary terms) as well as distributed and boundary inputs.
Iasson Karafyllis, Miroslav Krstic
openaire +1 more source

