Pages that link to "Item:Q5396568"
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The following pages link to A General Theorem for the Construction of Blowing-up Solutions to Some Elliptic Nonlinear Equations via Lyapunov– Schmidt’s Finite-dimensional Reduction (Q5396568):
Displaying 13 items.
- Sign-changing solutions to elliptic second order equations: glueing a peak to a degenerate critical manifold (Q493205) (← links)
- Non-compactness and infinite number of conformal initial data sets in high dimensions (Q897700) (← links)
- The Lin-Ni conjecture in negative geometries (Q898570) (← links)
- Clustered solutions to low-order perturbations of fractional Yamabe equations (Q1688759) (← links)
- Compactness of sign-changing solutions to scalar curvature-type equations with bounded negative part (Q1732143) (← links)
- A pointwise finite-dimensional reduction method for Einstein-Lichnerowicz-type systems: the six-dimensional case (Q1748246) (← links)
- Positive clusters for smooth perturbations of a critical elliptic equation in dimensions four and five (Q1753388) (← links)
- Bubbling above the threshold of the scalar curvature in dimensions four and five (Q1794391) (← links)
- Sign-changing blow-up for the Moser-Trudinger equation (Q2056412) (← links)
- Towers of bubbles for Yamabe-type equations and for the Brézis-Nirenberg problem in dimensions \(n \geq 7\) (Q2074707) (← links)
- Stability and instability results for sign-changing solutions to second-order critical elliptic equations (Q2085762) (← links)
- Sign-changing blow-up for the Yamabe equation at the lowest energy level (Q2099104) (← links)
- The second best constant for the Hardy-Sobolev inequality on manifolds (Q2123062) (← links)
