Leonardo Macarini
AuthID: R-006-F3V
1
TITLE: Contact invariants of Q-Gorenstein toric contact manifolds, the Ehrhart polynomial and Chen-Ruan cohomology Full Text
AUTHORS: Abreu, Miguel; Macarini, Leonardo; Moreira, Miguel;
PUBLISHED: 2023, SOURCE: ADVANCES IN MATHEMATICS, VOLUME: 429
AUTHORS: Abreu, Miguel; Macarini, Leonardo; Moreira, Miguel;
PUBLISHED: 2023, SOURCE: ADVANCES IN MATHEMATICS, VOLUME: 429
INDEXED IN: 
Scopus 
WOS
Scopus WOS2
TITLE: Dynamical implications of convexity beyond dynamical convexity Full Text
AUTHORS: Abreu, Miguel; Macarini, Leonardo;
PUBLISHED: 2022, SOURCE: CALCULUS OF VARIATIONS AND PARTIAL DIFFERENTIAL EQUATIONS, VOLUME: 61, ISSUE: 3
AUTHORS: Abreu, Miguel; Macarini, Leonardo;
PUBLISHED: 2022, SOURCE: CALCULUS OF VARIATIONS AND PARTIAL DIFFERENTIAL EQUATIONS, VOLUME: 61, ISSUE: 3
INDEXED IN: Scopus WOS
Scopus WOS3
TITLE: On contact invariants of non-simply connected Gorenstein toric contact manifolds
AUTHORS: Abreu, Miguel; Macarini, Leonardo; Moreira, Miguel;
PUBLISHED: 2022, SOURCE: MATHEMATICAL RESEARCH LETTERS, VOLUME: 29, ISSUE: 1
AUTHORS: Abreu, Miguel; Macarini, Leonardo; Moreira, Miguel;
PUBLISHED: 2022, SOURCE: MATHEMATICAL RESEARCH LETTERS, VOLUME: 29, ISSUE: 1
INDEXED IN: WOS
WOS4
TITLE: Two closed orbits for non-degenerate Reeb flows
AUTHORS: Abreu, M; Gutt, J; Kang, J; Macarini, L;
PUBLISHED: 2021, SOURCE: MATHEMATICAL PROCEEDINGS OF THE CAMBRIDGE PHILOSOPHICAL SOCIETY, VOLUME: 170, ISSUE: 3
AUTHORS: Abreu, M; Gutt, J; Kang, J; Macarini, L;
PUBLISHED: 2021, SOURCE: MATHEMATICAL PROCEEDINGS OF THE CAMBRIDGE PHILOSOPHICAL SOCIETY, VOLUME: 170, ISSUE: 3
INDEXED IN: Scopus WOS
Scopus WOS5
TITLE: DYNAMICAL CONVEXITY AND CLOSED ORBITS ON SYMMETRIC SPHERES
AUTHORS: Ginzburg, VL; Macarini, L;
PUBLISHED: 2021, SOURCE: DUKE MATHEMATICAL JOURNAL, VOLUME: 170, ISSUE: 6
AUTHORS: Ginzburg, VL; Macarini, L;
PUBLISHED: 2021, SOURCE: DUKE MATHEMATICAL JOURNAL, VOLUME: 170, ISSUE: 6
INDEXED IN: WOS
WOS6
TITLE: On the Mean Euler Characteristic of Gorenstein Toric Contact Manifolds
AUTHORS: Abreu, M; Macarini, L;
PUBLISHED: 2020, SOURCE: INTERNATIONAL MATHEMATICS RESEARCH NOTICES, VOLUME: 2020, ISSUE: 14
AUTHORS: Abreu, M; Macarini, L;
PUBLISHED: 2020, SOURCE: INTERNATIONAL MATHEMATICS RESEARCH NOTICES, VOLUME: 2020, ISSUE: 14
INDEXED IN: Scopus WOS
Scopus WOS7
TITLE: Transversality for local Morse homology with symmetries and applications Full Text
AUTHORS: Doris Hein; Umberto Hryniewicz; Leonardo Macarini;
PUBLISHED: 2019, SOURCE: MATHEMATISCHE ZEITSCHRIFT, VOLUME: 293, ISSUE: 3-4
AUTHORS: Doris Hein; Umberto Hryniewicz; Leonardo Macarini;
PUBLISHED: 2019, SOURCE: MATHEMATISCHE ZEITSCHRIFT, VOLUME: 293, ISSUE: 3-4
INDEXED IN: Scopus WOS
Scopus WOS8
TITLE: Dynamical convexity and elliptic periodic orbits for Reeb flows
AUTHORS: Miguel Abreu; Leonardo Macarini;
PUBLISHED: 2017, SOURCE: MATHEMATISCHE ANNALEN, VOLUME: 369, ISSUE: 1-2
AUTHORS: Miguel Abreu; Leonardo Macarini;
PUBLISHED: 2017, SOURCE: MATHEMATISCHE ANNALEN, VOLUME: 369, ISSUE: 1-2
INDEXED IN: Scopus WOS
Scopus WOS9
TITLE: Multiplicity of periodic orbits for dynamically convex contact forms Full Text
AUTHORS: Miguel Abreu; Leonardo Macarini;
PUBLISHED: 2017, SOURCE: JOURNAL OF FIXED POINT THEORY AND APPLICATIONS, VOLUME: 19, ISSUE: 1
AUTHORS: Miguel Abreu; Leonardo Macarini;
PUBLISHED: 2017, SOURCE: JOURNAL OF FIXED POINT THEORY AND APPLICATIONS, VOLUME: 19, ISSUE: 1
INDEXED IN: WOS
WOS10
TITLE: REMARKS ON LAGRANGIAN INTERSECTIONS IN TORIC MANIFOLDS
AUTHORS: Miguel Abreu; Leonardo Macarini;
PUBLISHED: 2013, SOURCE: TRANSACTIONS OF THE AMERICAN MATHEMATICAL SOCIETY, VOLUME: 365, ISSUE: 7
AUTHORS: Miguel Abreu; Leonardo Macarini;
PUBLISHED: 2013, SOURCE: TRANSACTIONS OF THE AMERICAN MATHEMATICAL SOCIETY, VOLUME: 365, ISSUE: 7
INDEXED IN: WOS
WOS