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marco.manetti@uniroma1.it
Marco Manetti
Professore Ordinario
Struttura:
DIPARTIMENTO DI MATEMATICA
E-mail:
marco.manetti@uniroma1.it
Pagina istituzionale corsi di laurea
Curriculum Sapienza
Publications
Title
Published on
Year
L∞ liftings of semiregularity maps via Chern–Simons classes
ADVANCES IN MATHEMATICS
2023
DEFORMATIONS OF POLYSTABLE SHEAVES ON SURFACES: QUADRATICITY IMPLIES FORMALITY
MOSCOW MATHEMATICAL JOURNAL
2022
Lie Methods in Deformation Theory
2022
Formality conjecture for minimal surfaces of Kodaira dimension 0
COMPOSITIO MATHEMATICA
2021
Connections and L∞ liftings of semiregularity maps
JOURNAL OF GEOMETRY AND PHYSICS
2021
Homotopy abelianity of the DG-Lie algebra controlling deformations of pairs (variety with trivial canonical bundle, line bundle)
INTERNATIONAL JOURNAL OF MATHEMATICS
2021
Deformations of algebraic schemes via Reedy–Palamodov cofibrant resolutions
INDAGATIONES MATHEMATICAE
2020
On deformations of diagrams of commutative algebras
Springer INdAM Series
2020
Endomorphisms of Koszul complexes: formality and application to deformation theory
RENDICONTI DEL CIRCOLO MATEMATICO DI PALERMO
2020
On deformations of pairs (manifold, coherent sheaf)
CANADIAN JOURNAL OF MATHEMATICS-JOURNAL CANADIEN DE MATHEMATIQUES
2019
On the adjoint map of homotopy abelian Dg-lie algebras
ARCHIVUM MATHEMATICUM
2019
Formal deformation theory in left-proper model categories
NEW YORK JOURNAL OF MATHEMATICS
2019
Algebraic model of formal period maps and Yukawa algebras
LETTERS IN MATHEMATICAL PHYSICS
2018
Formal Abel–Jacobi maps
INTERNATIONAL MATHEMATICS RESEARCH NOTICES
2018
Uniqueness and intrinsic properties of non-commutative Koszul brackets
JOURNAL OF HOMOTOPY AND RELATED STRUCTURES
2017
Universal Lie formulas for higher antibrackets
SYMMETRY, INTEGRABILITY AND GEOMETRY: METHODS AND APPLICATIONS
2016
On coisotropic deformations of holomorphic submanifolds
JOURNAL OF MATHEMATICAL SCIENCES UNIVERSITY OF TOKYO
2015
On some formality criteria for DG-Lie algebras
JOURNAL OF ALGEBRA
2015
ERC
PE1_4
PE1_5
Interessi di ricerca
Progetti di Ricerca
Varieta' speciali, spazi di moduli e teoria delle deformazioni.
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