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An efficient elliptic curve-based deterministic measurement matrix for micro-seismic data acquisition. [PDF]
Liu H, Ge G, Jiang Z, Chen X.
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A Security-Enhanced Certificateless Aggregate Authentication Protocol with Revocation for Wireless Medical Sensor Networks. [PDF]
Fan Q, Wang Y, Li X.
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The <i>Pleurothallis crateriformis</i> complex (Orchidaceae): undescribed diversity and pollination biology of a newly recognized species group from Ecuador and Peru. [PDF]
Jiménez MM +6 more
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<i>Catalpa lutea</i> (Bignoniaceae), a new species from north, central, and east China. [PDF]
Liu Y +7 more
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Overdetermined Elliptic Systems
Foundations of Computational Mathematics, 2005We consider linear overdetermined systems of partial differential equations. We show that the introduction of weights classically used for the definition of ellipticity is not necessary, as any system that is elliptic with respect to some weights becomes elliptic without weights during its completion to involution.
Katsiaryna Krupchyk +2 more
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Asymptotics for Semilinear Elliptic Systems
Canadian Mathematical Bulletin, 1991AbstractA class of weakly coupled systems of semilinear elliptic partial differential equations is considered in an exterior domain in ℝN, N > 3. Necessary and sufficient conditions are given for the existence of a positive solution (componentwise) with the asymptotic decay u(x) = O(|x|2-N) as |x| —> ∞.
Noussair, Ezzat S., Swanson, Charles A.
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Positive splutions of semilinear elliptic systems
Communications in Partial Differential Equations, 1992We investigate the existence of positive solutions of a Dirichlet problem for the system -A. =f(u),-Av =g(u) in a bounded convex domain 0 of IRN with smooth boundary. In particular L" a priori bounds are obtained in the same spirit as in De Figueiredo - Lions - Nussbaum [7].
MITIDIERI, ENZO +2 more
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Singularly perturbed elliptic systems
Nonlinear Analysis: Theory, Methods & Applications, 2006The authors prove the existence of a family of positive solutions for two coupled nonlinear stationary Schrödinger equations, concentrating at a point in the limit. In some cases the location of the concentration point is given in terms of the potential functions of the stationary Schrödinger equations.
Alves, Claudianor O. +1 more
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