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Simone Cito
[cito1]
Email:
simone.cito
AT
unisalento.it
Available papers (12):
[plain text]
M. Carriero
-
S. Cito
-
A. Leaci
(
Applied Mathematics and Optimization
)
Minimization of the buckling load of a clamped plate with perimeter constraint
(2024)
A. Carbotti
-
S. Cito
-
D. A. La Manna
-
D. Pallara
(Submitted Paper)
Local Regularity of very weak $s$-harmonic functions via fractional difference quotients
(2024)
S. Cito
- G. Paoli -
G. Piscitelli
(preprint)
A stability result for the first Robin-Neumann eigenvalue: A double perturbation approach
(2023)
S. Cito
-
A. Giacomini
(Submitted Paper)
Minimization of the $k$-th eigenvalue of the Robin-Laplacian with perimeter constraint
(2023)
A. Carbotti
-
S. Cito
-
D. A. La Manna
-
D. Pallara
(
Annali di Matematica Pura e Applicata
)
Stability of the Gaussian Faber-Krahn inequality
(2023)
A. Carbotti
-
S. Cito
-
D. A. La Manna
-
D. Pallara
(Accepted Paper:
Communications in Analysis and Geometry
)
A quantitative dimension free isoperimetric inequality for the Fractional Gaussian Perimeter
(2022)
A. Carbotti
-
S. Cito
-
D. A. La Manna
-
D. Pallara
(
Fractional Calculus and Applied Analysis
)
Asymptotics of the $s$-fractional Gaussian perimeter as $s\to 0^+$
(2022)
A. Carbotti
-
S. Cito
-
D. A. La Manna
-
D. Pallara
(
Advances in Calculus of Variations
)
Gamma-convergence of fractional Gaussian perimeter
(2021)
S. Cito
-
D. A. La Manna
(
ESAIM: Control, Optimisation and Calculus of Variations
)
A Quantitative Reverse Faber-Krahn Inequality for the First Robin Eigenvalue with Negative Boundary Parameter
(2021)
S. Cito
(
Journal of Convex Analysis
)
Existence and Regularity of Optimal Convex Shapes for Functionals Involving the Robin Eigenvalues
(2019)
D. Bucur
-
S. Cito
(
Journal of Geometric Analysis
)
Geometric control of the Robin Laplacian eigenvalues: the case of negative boundary parameter
(2019)
S. Cito
(Ph.D. Thesis)
Shape Optimization of Robin Eigenvalues
(2019)
Organizer:
27 may 2024 - 29 may 2024:
Shape Optimization, Geometric Inequalities and Related Topics – II Edition
30 jan 2023 - 31 jan 2023:
Shape Optimization, Geometric Inequalities and Related Topics
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