A priori estimates for the Yamabe problem in the non-locally conformally flat case
From MaRDI portal
Publication:2494218
DOI10.4310/jdg/1143651772zbMath1101.53019arXivmath/0408063OpenAlexW1639467866WikidataQ115197279 ScholiaQ115197279MaRDI QIDQ2494218
Publication date: 19 June 2006
Published in: Journal of Differential Geometry (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/math/0408063
Related Items
Compactness and blow up results for doubly perturbed Yamabe problems on manifolds with non umbilic boundary, A priori estimate for a family of semi-linear elliptic equations with critical nonlinearity, Compactness results for divergence type nonlinear elliptic equations, Schrödinger–Poisson–Proca systems in EMS regime, Proof of the positive mass conjecture, Bifurcation and local rigidity of homogeneous solutions to the Yamabe problem on spheres, Compactness of solutions to nonlocal elliptic equations, A non-compactness result on the fractional Yamabe problem in large dimensions, Asymptotic behavior of solutions to the \(\sigma_{k}\)-Yamabe equation near isolated singularities, A generalized mass involving higher order symmetric functions of the curvature tensor, Infinitely many blowing-up solutions for Yamabe-type problems on manifolds with boundary, Compactness for a class of Yamabe-type problems on manifolds with boundary, Compactness of solutions to the Yamabe problem. III, Sign-changing bubble towers for asymptotically critical elliptic equations on Riemannian manifolds, Asymptotic behavior of solutions to the Yamabe equation with an asymptotically flat metric, Strong convergence in Bopp-Podolsky-Proca type constructions, Clustered solutions to low-order perturbations of fractional Yamabe equations, Klein-Gordon-Maxwell-Proca type systems in the electro-magneto-static case: the high dimensional case, Singular solutions to Yamabe-type systems with prescribed asymptotics, Non-compactness of the prescribed \(Q\)-curvature problem in large dimensions, Construction of blow-up sequences for the prescribed scalar curvature equation on \(S^n\). II: Annular domains, Conformal metric sequences with integral-bounded scalar curvature, A construction of constant scalar curvature manifolds with Delaunay-type ends, On bifurcation of solutions of the Yamabe problem in product manifolds, Conformally prescribed scalar curvature on orbifolds, Compactness and blow up results for doubly perturbed Yamabe problems on manifolds with umbilic boundary, Compactness for conformal scalar-flat metrics on umbilic boundary manifolds, Blow-up phenomena for the constant scalar curvature and constant boundary mean curvature equation, Perturbative techniques in conformal geometry, Blow-up phenomena for scalar-flat metrics on manifolds with boundary, The effect of linear perturbations on the Yamabe problem, A compactness theorem for a fully nonlinear Yamabe problem under a lower Ricci curvature bound, Multi-bump analysis for Trudinger-Moser nonlinearities I. Quantification and location of concentration points, Strong convergence of the Bopp-Podolsky-Schrödinger-Proca system to the Schrödinger-Poisson-Proca system in the electro-magneto-static case, Compactness of conformal metrics with constant \(Q\)-curvature. I, Isolated singularities of solutions to the Yamabe equation, Compactness of sign-changing solutions to scalar curvature-type equations with bounded negative part, Sharp asymptotics and compactness for local low energy solutions of critical elliptic systems in potential form, The Lichnerowicz and Obata first eigenvalue theorems and the Obata uniqueness result in the Yamabe problem on CR and quaternionic contact manifolds, Compactness of scalar-flat conformal metrics on low-dimensional manifolds with constant mean curvature on boundary, Compactness and non-compactness for the Yamabe problem on manifolds with boundary, Positive clusters for smooth perturbations of a critical elliptic equation in dimensions four and five, Blowing-up solutions for the Yamabe equation, A compactness theorem for scalar-flat metrics on manifolds with boundary, Compactness and non-compactness for Yamabe-type problems, A Neumann problem with critical exponent in nonconvex domains and Lin-Ni’s conjecture, Towering phenomena for the Yamabe equation on symmetric manifolds, On the compactness problem of extremal functions to sharp Riemannian \(L^p\)-Sobolev inequalities, EXISTENCE ANDA PRIORIBOUNDS FOR ELECTROSTATIC KLEIN–GORDON–MAXWELL SYSTEMS IN FULLY INHOMOGENEOUS SPACES, MULTIPLE SOLUTIONS FOR NONLINEAR ELLIPTIC EQUATIONS ON COMPACT RIEMANNIAN MANIFOLDS, Blow-up phenomena for the Yamabe equation, A pointwise finite-dimensional reduction method for a fully coupled system of Einstein–Lichnerowicz type, Bubbling above the threshold of the scalar curvature in dimensions four and five, A compactness result for scalar-flat metrics on low dimensional manifolds with umbilic boundary, A compactness theorem for the fractional Yamabe problem. I: The nonumbilic conformal infinity, Prescribing curvatures on three dimensional Riemannian manifolds with boundaries, A compactness theorem on Branson's \(Q\)-curvature equation, Compactness results for linearly perturbed Yamabe problem on manifolds with boundary, Blowing-up solutions for supercritical Yamabe problems on manifolds with umbilic boundary, A compactness theorem for scalar-flat metrics on 3-manifolds with boundary, Towers of bubbles for Yamabe-type equations and for the Brézis-Nirenberg problem in dimensions \(n \geq 7\), Qualitative properties of positive singular solutions to nonlinear elliptic systems with critical exponent, A note on the uniqueness of solutions for the Yamabe problem, Harnack inequalities for Yamabe type equations, Stability and instability results for sign-changing solutions to second-order critical elliptic equations, Blow-up examples for the Yamabe problem, Bounded stability for strongly coupled critical elliptic systems below the geometric threshold of the conformal Laplacian, Sign-Changing Blow-Up for Scalar Curvature Type Equations, Sign-changing blow-up for the Yamabe equation at the lowest energy level, Blowing-up solutions to Bopp-Podolsky-Schrödinger-Proca and Schrödinger-Poisson-Proca systems in the electro-magneto-static case
