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Extra resources for The role of the spectrum of the Laplace operator on S2 in the h-bubble problem

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Caldiroli and R. Musina, Existence of H-bubbles in a perturbative setting, Rev. Mat. Iberoamer. (to appear). [9] P. Caldiroli and R. Musina, H-bubbles in a perturbative setting: the finite dimensional reduction method, Duke Math. J. (to appear). [10] S. Chanillo and A. Malchiodi, Asymptotic Morse theory for the equation ∆v = 2vx ∧vy , preprint (2002). [11] V. Felli, A note on the existence of H-bubbles via perturbation methods, preprint SISSA (2003). [12] T. Isobe, On the asymptotic analysis of H-systems, I: asymptotic behavior of large solutions, Adv.

To appear). [9] P. Caldiroli and R. Musina, H-bubbles in a perturbative setting: the finite dimensional reduction method, Duke Math. J. (to appear). [10] S. Chanillo and A. Malchiodi, Asymptotic Morse theory for the equation ∆v = 2vx ∧vy , preprint (2002). [11] V. Felli, A note on the existence of H-bubbles via perturbation methods, preprint SISSA (2003). [12] T. Isobe, On the asymptotic analysis of H-systems, I: asymptotic behavior of large solutions, Adv. Diff. Eq. 6 (201), 513–546. [13] T. Isobe, On the asymptotic analysis of H-systems, II: the construction of large solutions, Adv.

Diff. Eq. 6 (201), 513–546. [13] T. Isobe, On the asymptotic analysis of H-systems, II: the construction of large solutions, Adv. Diff. Eq. [14] Y. Sasahara, Asymptotic analysis for large solutions of H-systems, preprint (1993). 30 [15] Y. Sasahara, An asymptotic analysis for large solutions of H-systems, Adv. Math. Sci. and Appl. 5 (1995), 219–237. [16] K. Steffen, Isoperimetric inequalities and the problem of Plateau, Math. Ann. 222 (1976), 97–144.

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