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math.AP2026
On the effective sharp stability of the Faber-Krahn inequality
André Guerra, João Miguel Machado, João P. G. Ramos
We prove the sharp quantitative Faber--Krahn inequality with a computable dimensional constant, resolving a problem posed by Brasco and De Philippis~\cite[Open Problem~2]{brasco201…
math.AP2026
Morrey's problem in and
Andrea Agazzi, Giuseppe Bruno, André Guerra +1
We find an explicit rank-one convex non-quasiconvex integrand in : to falsify the quasiconvexity inequality, we exhibit a map …
math.AP2026
On the sharp Hölder exponent in the De Giorgi--Nash--Moser theory
André Guerra
We consider solutions of uniformly elliptic equations with measurable coefficients. We assume that the lowest eigenvalue of the coefficient matrix is at least and the larg…