@article {2021,
	title = {Independence of synthetic curvature dimension conditions on transport distance exponent},
	journal = {Trans. Amer. Math. Soc.},
	volume = {374},
	year = {2021},
	pages = {5877{\textendash}5923},
	issn = {0002-9947},
	doi = {10.1090/tran/8413},
	url = {https://doi.org/10.1090/tran/8413},
	author = {Afiny Akdemir and Andrew Colinet and Robert McCann and Fabio Cavalletti and Flavia Santarcangelo}
}
@booklet {2020,
	title = {Indeterminacy estimates and the size of nodal sets in singular spaces},
	year = {2020},
	keywords = {Differential Geometry (math.DG), FOS: Mathematics, Metric Geometry (math.MG)},
	doi = {10.48550/ARXIV.2011.04409},
	url = {https://arxiv.org/abs/2011.04409},
	author = {Fabio Cavalletti and Sara Farinelli}
}
@article {2019,
	title = {Isoperimetric inequality under Measure-Contraction property},
	volume = {277},
	year = {2019},
	month = {2019/11/01/},
	pages = {2893 - 2917},
	abstract = {<p>We prove that if (X,d,m) is an essentially non-branching metric measure space with m(X)=1, having Ricci curvature bounded from below by K and dimension bounded above by N∈(1,$\infty$), understood as a synthetic condition called Measure-Contraction property, then a sharp isoperimetric inequality {\`a} la L{\'e}vy-Gromov holds true. Measure theoretic rigidity is also obtained.</p>},
	keywords = {Isoperimetric inequality, Measure-Contraction property, Optimal transport, Ricci curvature},
	isbn = {0022-1236},
	url = {https://www.sciencedirect.com/science/article/pii/S0022123619302289},
	author = {Fabio Cavalletti and Flavia Santarcangelo}
}
