Didattica a Matematica

Corsi di Laurea in Matematica

DIMA - Dipartimento di Matematica

Andrea Bruno Carbonaro

Informazioni generali e contatti

Dipartimento: DIMA

Ufficio: 831

Orario di ricevimento: Su appuntamento

Telefono: 0103536831

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Insegnamenti

Analisi di Fourier (A.A. 2019/2020) (1°, 2° LM)
Analisi Matematica 2 (A.A. 2019/2020) (2° LT)
Analisi Superiore 1 (A.A. 2019/2020) (1°, 2° LM)

Insegnamenti precedenti

A.A 2018/2019

Analisi Matematica 2 (A.A. 2018/2019) (2° LT)
Analisi Superiore 1 (A.A. 2018/2019) (1°, 2° LM)

Curriculum

Academic career and qualifications:

Ricercatore SSD MAT/05–Analisi Matematica, Univ. of Genova, since 2012.

Research Fellow, Univ. of Birmingham (UK) 2009-2012.

Assegnista di Ricerca (Post-doc), Univ. of Genova 2006-2009.

Ph.D in Mathematics, Univ. of Milano 2007.

MSc in Mathematics, Univ. of Genova 2002.

Visiting Positions:

Australian National University (MSI), Canberra, Australia 2007 and 2009.

Dip. of Matematica e Fisica Ennio de Giorgi, Univ. of Salento 2007.

Other scientific qualifications:

Invited speaker in colloquia, seminars and conferences at several universities in Australia, Italy, France, Poland, Slovenia, and United Kingdom.

Referee for several Journals, including Mathematische Annalen, London Mathematical Society, Revista Matematica Iberoamericana.

Co-organiser of XXXII Convegno Nazionale di Analisi armonica, Genova 2012.

Co-organiser of the thematic session ``Harmonic Analysis and its interaction with Operator Theory’’ part of the 22nd International Workshop on Operator Theory and its Applications (IWOTA 2011) Siviglia 2011.

Coordinator of the research project GNAMPA ``Analisi armonica su varietà, spazi di Wiener e gruppi di Lie’’, 2012.

Offices:

Member of Committee governing the PhD course in Mathematics, Univ. of Genova since 2013.

Pubblicazioni

1. A. Carbonaro, O. Dragičević, Bilinear embedding for divergence-form operators with complex symbols, Preprint.

2. A. Carbonaro, O. Dragičević, Bounded H∞-calculus for non symmetric Ornstein-Uhlenbeck operators, Preprint.

3. A. Carbonaro, O. Dragičević, Functional calculus for generators of symmetric contraction semigroups, to appear in Duke Math. Journal.

4. A. Carbonaro, O. Dragičević, Bellman function and dimension-free estimates in a theorem of D. Bakry, J. Funct. Anal., 265 no. 7 (2013), 1085–1104.

5. A. Carbonaro, A. McIntosh, A. Morris, Local Hardy spaces of differential forms on Riemannian manifolds, J. Geom. Anal., 23 (2013) no. 1, 106-169.

6. A. Carbonaro, G. Mauceri, S. Meda, Comparison of spaces of Hardy type for the Ornstein-Uhlenbeck operator, Potential Anal., 33 (2010), no. 1, 85-105.

7. A. Carbonaro, G. Mauceri, S. Meda, H1 and BMO for certain locally doubling metric measure spaces of finite measure, Colloq. Math., 118 (2010), no. 1, 13-41.

8. A. Carbonaro, G. Mauceri, S. Meda, H1, BMO for certain metric measure spaces, Ann. Scuola Norm. Sup. Pisa Cl. Sci. (5), 3 (2009), 543–582.

9. A. Carbonaro, Functional calculus for some perturbations of the Ornstein–Uhlenbeck operator, Math. Z., 262 (2009), 313–347.

10. A. Carbonaro, G. Mauceri, S. Meda, Spectral multipliers for Laplacians associated with some Dirichlet forms, Proc. Edinb. Math. Soc. (2) 51 (2008), no. 03, 581–607.

11. A. Carbonaro, G. Metafune, C. Spina, Parabolic Schrödinger operators, J. Math. Anal. Appl. 343 (2008), no. 2, 965–974.

12. A. Carbonaro, G. Mauceri, A note on bounded variation and heat semigroup on Riemannian manifolds, Bull. Austral. Math. Soc. 76 (2007), no. 1, 155-160.