BAZZONI, GIOVANNI

BAZZONI, GIOVANNI  

DIPARTIMENTO DI SCIENZA E ALTA TECNOLOGIA  

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Risultati 1 - 20 di 26 (tempo di esecuzione: 0.031 secondi).
Titolo Data di pubblicazione Autore(i) File
A 6-dimensional simply connected complex and symplectic manifold with no Kähler metric 1-gen-2018 Bazzoni, G; Fernández, M; Muñoz, V
A splitting theorem for compact Vaisman manifolds 1-gen-2016 Bazzoni, G; Marrero, J C; Oprea, J
Classification of minimal algebras over any field up to dimension 6 1-gen-2012 Bazzoni, G; Muñoz, V
Complex symplectic lie algebras with large abelian subalgebras 1-gen-2023 Bazzoni, G.; Freibert, M.; Latorre, A.; Tardini, N.
Complex symplectic structures on Lie algebras 1-gen-2021 Bazzoni, G; Freibert, M; Latorre, A; Meinke, B
Formality and the Lefschetz property in symplectic and cosymplectic geometry 1-gen-2015 Bazzoni, G; Fernández, M; Muñoz, V
Hereditary Properties of co-Kähler manifolds 1-gen-2017 Bazzoni, G; Lupton, G; Oprea, J
Homotopic properties of Kähler orbifolds 1-gen-2017 Bazzoni, G; Biswas, I; Fernández, M; Muñoz, V; Tralle, A
Homotopy invariants and almost non-negative curvature 1-gen-2022 Bazzoni, G.; Lupton, G.; Oprea, J.
Homotopy Theory and Geometric Structures 1-gen-2012 Bazzoni, G
K-cosymplectic manifolds 1-gen-2015 Bazzoni, G; Goertsches, O
Locally conformal symplectic nilmanifolds with no locally conformal Kähler metrics 1-gen-2017 Bazzoni, G; Marrero, J C
Locally conformally symplectic and Kähler geometry 1-gen-2018 Bazzoni, G
Manifolds which are complex and symplectic but not Kähler 1-gen-2016 Bazzoni, G; Muñoz, V
Minimal algebras and 2-step nilpotent Lie algebras in dimension 7 1-gen-2012 Bazzoni, G
Non-formal co-symplectic manifoldS 1-gen-2015 Bazzoni, G; Fernández, M; Muñoz, V
On locally conformal symplectic manifolds of the first kind 1-gen-2018 Bazzoni, G; Marrero, J C
On the history of the Hopf problem 1-gen-2018 Agricola, I; Bazzoni, G; Goertsches, O; Konstantis, P; Rollenske, S
On the structure of co-Kähler manifolds 1-gen-2014 Bazzoni, G; Oprea, J
Parallel forms, co-Kähler manifolds and their models 1-gen-2018 Bazzoni, G; Lupton, G; Oprea, J