A note on the existence of \(H\)-bubbles via perturbation methods
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Publication:2567445
DOI10.4171/RMI/419zbMath1077.53008arXivmath/0301265MaRDI QIDQ2567445
Publication date: 5 October 2005
Published in: Revista Matemática Iberoamericana (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/math/0301265
Related Items (6)
Isovolumetric and isoperimetric problems for a class of capillarity functionals ⋮ Existence of isovolumetric \(\mathbb S^2\)-type stationary surfaces for capillarity functionals ⋮ Embedded loops in the hyperbolic plane with prescribed, almost constant curvature ⋮ Bubbles with constant mean curvature, and almost constant mean curvature, in the hyperbolic space ⋮ Bubbles with prescribed mean curvature: the variational approach ⋮ The role of the spectrum of the Laplace operator on \(\mathbb S^2\) in the \(\mathcal H\) bubble problem
Cites Work
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- Homoclinics: Poincaré-Melnikov type results via a variational approach
- Existence of \(H\)-bubbles in a perturbative setting
- Randwertprobleme für Flächen mit vorgeschriebener mittlerer Krümmung und Anwendungen auf die Kapillaritätstheorie. I: Fest vorgegebener Rand
- Asymptotic Morse theory for the equation \(\Delta v- 2v_x\wedge v_y\)
- Multiple solutions ofH-systems and Rellich's conjecture
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- Variational perturbative methods and bifurcation of bound states from the essential spectrum
- A perturbation result concerning a second solution to the Dirichlet problem for the equation of prescribed mean curvature.
- EXISTENCE OF MINIMAL H-BUBBLES
- On the asymptotic analysis of \(H\)-systems. I: Asymptotic behavior of large solutions.
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