Single--peaks for a magnetic Schr\"{o}dinger equation with critic al growth
, 2006 We prove existence results of complex-valued solutions for a semilinear Schr\"odinger equation with critical growth under the perturbation of an external electromagnetic field.
Barile, S., Cingolani, S., Secchi, S.
core
Positive Normalized Solutions to a Kind of Fractional Kirchhoff Equation with Critical Growth
Fractal and FractionalIn this paper, we have investigated the existence of normalized solutions for a class of fractional Kirchhoff equations involving nonlinearity and critical nonlinearity. The nonlinearity satisfies L2-supercritical conditions.
Shiyong Zhang, Qiongfen Zhang
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Binney/Dowrick: The Theory of Critical Phenomena/Brown: Quantum Field Theory/Lifshin: Materials Science and Technology: Vol. 2A, Characterization of Materials, Part I/Cowley: Electron Diffraction Techniques, Volume 1/Bellac: Quantum and Statistical Field Theory/Hehl, Winkelmann u Meyer: Computer‐Algebra/Enderlein u Schenk: Grundlagen der Halbleiter‐physik/Lossau: Wenn Computer denken lernen: Neuronale Netzwerke/Galison u Hevley: Big Science: The Growth of Large‐Scale Research [PDF]
, 1993 Reimer Kühn +9 more
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Ground state solutions for asymptotically periodic Schrodinger equations with critical growth
Electronic Journal of Differential Equations, 2013 Using the Nehari manifold and the concentration compactness principle, we study the existence of ground state solutions for asymptotically periodic Schrodinger equations with critical growth.
Hui Zhang, Junxiang Xu, Fubao Zhang
doaj
Degenerate elliptic inequalities with critical growth
Journal of Differential Equations, 2007 AbstractThis article is motivated by the fact that very little is known about variational inequalities of general principal differential operators with critical growth.The concentration compactness principle of P.L. Lions [P.L. Lions, The concentration compactness principle in the calculus of variation. The limit case I, Rev. Mat. Iberoamericana 1 (1) (
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Existence of multiple positive solutions for fractional Laplace problems with critical growth
Electronic Journal of Differential Equations, 2021 Yajing Zhang, Qiaoqin Li, Lu Pang
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Multiplicity results for elliptic problems with critical exponential growth [PDF]
arXivWe prove new multiplicity results for some elliptic problems with critical exponential growth. More specifically, we show that the problems considered here have arbitrarily many solutions for all sufficiently large values of a certain parameter $\mu > 0$. In particular, the number of solutions goes to infinity as $\mu \to \infty$. The proof is based on
arxiv
A lineage-selective knockout establishes the critical role of transcription factor GATA-1 in megakaryocyte growth and platelet development [PDF]
, 1997 Ramesh A. Shivdasani +3 more
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Short stature in a girl with partial monosomy of the pseudoautosomal region distal to DXYS15: further evidence for the assignment of the critical region for a pseudoautosomal growth gene(s) [PDF]
, 1995 Tsutomu Ogata +6 more
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Critical percentiles for equalizing growth [PDF]
, 2015 This paper provides precise conditions under which incremental growth reduces inequality. Critical points are derived, above which incremental income increases inequality, and below which it decreases inequality. According to the Gini coefficient, the lower bound for this critical point is the median individual. Surprisingly, critical points associated
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