Prof. Filippo Bracci obtained his Ph.D. in Mathematics at the University of Padova in 2001. He is currently full professor at Università di Roma “Tor Vergata”. He was the principal investigator of the ERC project “HEVO”. His research interests include complex analysis, several complex variables, and holomorphic dynamics.

• 1 Matteo Fiacchi, The Embedding Conjecture and the Approximation Conjecture in Higher Dimension.- 2 Mark Elin and David Shoikhet, Fixed Points of Pseudo-Contractive Holomorphic Mappings.- 3 Leandro Arosio, On Parabolic Dichomoty.- 4 Cho-Ho Chu, Jordan Structures in Bounded Symmetric Domains.- 5 Hervé Gaussier and Cezar Joita, On Runge Neighborhoods of Closures of Domains Biholomorphic to a Ball.- 6 Pavel Gumenyuk, Parametric Representations and Boundary Fixed Points of Univalent Self-Maps of the Unit Disk.- 7 Oliver Roth, Is there a Teichmuller principle in higher dimensions?.- 8 Jerry R. Muir Jr., Open Problems Related to a Herglotz-Type Formula for Vector-Valued Mappings.- 9 Hidetaka Hamada et al., Extremal Problems and Convergence Results for Mappings with Generalized Parametric Representation in Cn.- 10 Nathan Albin and Pietro Poggi-Corradini, Open Problems and New Directions for p-Modulus on Networks.- 11 Hervé Gaussier, Metric Properties of Domains in Cn.- 12 Dov Aharonov andU. Elias, On a Solution of a Particular Case of Aliaga-Tuneski Question.- 13 Ian Graham et al., Loewner Chains and Extremal Problems for Mappings with A-Parametric Representation Cn.

Prof. Filippo Bracci obtained his Ph.D. in Mathematics at the University of Padova in 2001. He is currently full professor at Università di Roma “Tor Vergata”. He was the principal investigator of the ERC project “HEVO”. His research interests include complex analysis, several complex variables, and holomorphic dynamics.

• 1 Matteo Fiacchi, The Embedding Conjecture and the Approximation Conjecture in Higher Dimension.- 2 Mark Elin and David Shoikhet, Fixed Points of Pseudo-Contractive Holomorphic Mappings.- 3 Leandro Arosio, On Parabolic Dichomoty.- 4 Cho-Ho Chu, Jordan Structures in Bounded Symmetric Domains.- 5 Hervé Gaussier and Cezar Joita, On Runge Neighborhoods of Closures of Domains Biholomorphic to a Ball.- 6 Pavel Gumenyuk, Parametric Representations and Boundary Fixed Points of Univalent Self-Maps of the Unit Disk.- 7 Oliver Roth, Is there a Teichmuller principle in higher dimensions?.- 8 Jerry R. Muir Jr., Open Problems Related to a Herglotz-Type Formula for Vector-Valued Mappings.- 9 Hidetaka Hamada et al., Extremal Problems and Convergence Results for Mappings with Generalized Parametric Representation in Cn.- 10 Nathan Albin and Pietro Poggi-Corradini, Open Problems and New Directions for p-Modulus on Networks.- 11 Hervé Gaussier, Metric Properties of Domains in Cn.- 12 Dov Aharonov andU. Elias, On a Solution of a Particular Case of Aliaga-Tuneski Question.- 13 Ian Graham et al., Loewner Chains and Extremal Problems for Mappings with A-Parametric Representation Cn.

Prof. Filippo Bracci obtained his Ph.D. in Mathematics at the University of Padova in 2001. He is currently full professor at Università di Roma “Tor Vergata”. He was the principal investigator of the ERC project “HEVO”. His research interests include complex analysis, several complex variables, and holomorphic dynamics.

• 1 Matteo Fiacchi, The Embedding Conjecture and the Approximation Conjecture in Higher Dimension.- 2 Mark Elin and David Shoikhet, Fixed Points of Pseudo-Contractive Holomorphic Mappings.- 3 Leandro Arosio, On Parabolic Dichomoty.- 4 Cho-Ho Chu, Jordan Structures in Bounded Symmetric Domains.- 5 Hervé Gaussier and Cezar Joita, On Runge Neighborhoods of Closures of Domains Biholomorphic to a Ball.- 6 Pavel Gumenyuk, Parametric Representations and Boundary Fixed Points of Univalent Self-Maps of the Unit Disk.- 7 Oliver Roth, Is there a Teichmuller principle in higher dimensions?.- 8 Jerry R. Muir Jr., Open Problems Related to a Herglotz-Type Formula for Vector-Valued Mappings.- 9 Hidetaka Hamada et al., Extremal Problems and Convergence Results for Mappings with Generalized Parametric Representation in Cn.- 10 Nathan Albin and Pietro Poggi-Corradini, Open Problems and New Directions for p-Modulus on Networks.- 11 Hervé Gaussier, Metric Properties of Domains in Cn.- 12 Dov Aharonov andU. Elias, On a Solution of a Particular Case of Aliaga-Tuneski Question.- 13 Ian Graham et al., Loewner Chains and Extremal Problems for Mappings with A-Parametric Representation Cn.