Results 221 to 230 of about 223,632 (263)

One-shot learning for solution operators of partial differential equations. [PDF]

Nat Commun
Jiao A, He H, Ranade R, Pathak J, Lu L.
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Fluorine-free gel polymer electrolyte for lithium oxide-rich solid electrolyte interphase and stable Li metal batteries. [PDF]

Nat Commun
Xu W, Zhou L, Lu S, He J, Xu Y, Tian L.
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Bidirectional Endothelial Feedback Drives Turing-Vascular Patterning and Drug-Resistance Niches: A Hybrid PDE-Agent-Based Study. [PDF]

Bioengineering (Basel)
Liu Z, Wang LS, Yu J, Zhang J, Martel E, Li S.   +5 more
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Regime-adaptive partial differential equations for interpretable multi-ethnic urban modeling. [PDF]

Sci Rep
Moghaddam SNM, Cao H, Jin T, Han R, Rashidi D.   +4 more
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Autonomic imbalance in cardiovascular disease: molecular mechanisms and emerging therapeutics. [PDF]

Am J Physiol Cell Physiol
Mott LR, Caldwell JL.
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Roles of Cyclic Nucleotide Phosphodiesterases in Signal Transduction Pathways in the Nematode <i>Caenorhabditis elegans</i>. [PDF]

Cells
Galande KK, Cote RH.
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Programmed DNA elimination was present in the last common ancestor of Caenorhabditis nematodes

Stevens L, Sun S, Haruta N, Xiao L, Uwatoko N, Kieninger M, Sato K, Yoshida A, Absolon D, Collins J, Sugimoto A, Kikuchi T, Blaxter M.   +12 more
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LIE REMARKABLE PDEs

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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Extremum seeking boundary control for PDE–PDE cascades

Systems & Control Letters, 2021
The 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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