I. Munive

发表

Sub-Riemannian Curvature of Carnot Groups with Rank-Two Distributions

I. Munive, Isidro H. Munive, 2016, 1605.07530.

A P ] 1 7 M ay 2 01 9 GRADIENT CONTINUITY ESTIMATES FOR THE NORMALIZED

I. Munive, 2022 .

Estimates of the Green function and the initial-Dirichlet problem for the heat equation in sub-Riemannian spaces

I. Munive, N. Garofalo, 2017, Annali di Matematica Pura ed Applicata (1923 -).

Stochastic completeness and volume growth in sub-Riemannian manifolds

I. Munive, 2011, Manuscripta Mathematica.

Gradient continuity estimates for the normalized p-Poisson equation

I. Munive, Agnid Banerjee, 2019, 1904.13076.

Borderline Gradient Continuity for the Normalized p-Parabolic Operator

I. Munive, Agnid Banerjee, M. Akman, 2022, The Journal of Geometric Analysis.

Higher order Boundary Schauder Estimates in Carnot Groups

I. Munive, N. Garofalo, Agnid Banerjee, 2022, 2210.12950.

Compactness methods for 0 1 , ˛ boundary Schauder estimates in Carnot groups

I. Munive, N. Garofalo, Agnid Banerjee, 2019 .

The Harnack inequality for a class of nonlocal parabolic equations

I. Munive, N. Garofalo, D. Nhieu, 2019, Communications in Contemporary Mathematics.

Volume and distance comparison theorems for sub-Riemannian manifolds

Fabrice Baudoin, I. Munive, N. Garofalo, 2012, Journal of Functional Analysis.

Stochastic completeness and volume growth in sub-Riemannian manifolds

I. Munive, 2012 .

Non-divergence form parabolic equations associated with non-commuting vector fields: Boundary behavior of nonnegative solutions

K. Nystrom, I. Munive, N. Garofalo, 2010, 1008.5082.

Boundary Behavior of Non-Negative Solutions of the Heat Equation in Sub-Riemannian Spaces

I. Munive, 2011, Potential Analysis.

Boundary Behavior of Non-Negative Solutions of the Heat Equation in Sub-Riemannian Spaces

I. Munive, 2010, 1005.4239.

Compactness methods for $$\Gamma ^{1,\alpha }$$Γ1,α boundary Schauder estimates in Carnot groups

I. Munive, N. Garofalo, Agnid Banerjee, 2018, Calculus of Variations and Partial Differential Equations.