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Regulatory Interactions and Learnings-RADIAL the Trials@Home Proof-of-Concept Trial on Decentralization. [PDF]
Gardarsdottir H +12 more
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A generalized radial integration by parts formula and its applications to Caffarelli-Kohn-Nirenberg inequalities. [PDF]
Di Fratta G, Fiorenza A.
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Distributed generation and shunt capacitor allocation in radial distribution power networks using a hybrid optimization approach. [PDF]
Sundar R +6 more
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Positive radial solutions for p-Laplacian systems
Aequationes mathematicae, 2008The paper deals with the existence of positive radial solutions for the p-Laplacian system div(|∇ u i | p-2∇ u i ) + f i
Donal O’Regan, Haiyan Wang
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Positive radial solutions for and related topics
Applicable Analysis, 1990We study the existence of positive radial solutions of semilinear elliptic equations . By using a variational method and finite balls approach, we prove that there exists a positive radial solution with finite energy on provided that K satisfies the following conditions (i) for small r > 0, β > 0 and α∊(0,n), (ii) K(r) ≥ 0 for large r and and (iii ...
Chang-Shou Lin, Song-Sun Lin
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Positive radial solutions for a quasilinear system
Applicable Analysis, 2006In this article, general existence theorems are presented for a quasilinear system We obtain some existence theorems by a simple application of the Schauder fixed-point theorem and degree theory. We do not require conditions of the nonlinearity f, g at zero or at infinity, and we do not need upper bounds for p, q involving the dimension n. We study the
Haishen Lü +2 more
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Infinitely many non-radial positive solutions for Choquard equations
Journal of Mathematical Analysis and Applications, 2022zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Yu, Mingzhu, Chen, Haibo
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Positive Radial Solutions of Some Nonlinear Partial Differential Equations
Mathematische Nachrichten, 1997AbstractWe consider Dirichlet boundary value problems for a class of nonlinear ordinary differential equations motivated by the study of radial solutions of equations which are perturbations of the p‐Laplacian.
Dang, Hai +2 more
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