جستجوی استاد راهنمای دانشگاهی

• Poisson Geometry
• Contact Geometry
• Jacobi Geometry
• +۴ مورد دیگر

Alfonso Giuseppe Tortorella is a Tenure Track Assistant Professor in the Department of Mathematics at the University of Salerno since October 31, 2022. Previously, he held research positions at CMUC (Center of Mathematics of the University of Coimbra), CMUP (Center of Mathematics of the University of Porto), and KU Leuven. He received his PhD in Mathematics from the University of Florence in 2017 under the supervision of Luca Vitagliano and Paolo de Bartolomeis. His educational background includes an MSc in Mathematics from the University of Salerno (2013) with honors, where he completed his thesis titled "Geometric methods of Hamiltonian mechanics" under Luca Vitagliano's guidance. Tortorella's research focuses on Poisson geometry in the broadest sense, with particular emphasis on deformation theory of coisotropic submanifolds in Jacobi manifolds, multiplicative structures on Lie groupoids, and VB-groupoids. His work explores the intersection of differential geometry, mathematical physics, and algebraic structures, developing sophisticated theoretical frameworks to understand geometric structures and their deformations. He has made significant contributions to understanding symplectic foliations, contact dual pairs, and the algebraic structures underlying Jacobi geometry. His most recent publications (2023-2025) demonstrate a consistent focus on deformation problems in Poisson and related geometries, with particular attention to coisotropic submanifolds in contact geometry, symplectic foliations, and the application of L∞ algebras to geometric deformation problems. His work shows increasing sophistication in handling higher structures and their applications to geometric problems. Abilitazione Scientifica Nazionale for Professore Associato in Geometria e Algebra (01/A2 - II Fascia) (May 24, 2021 - May 24, 2030) Qualification aux fonctions de Maître de conférences, section 25 - Mathématiques (December 31, 2018 - December 31, 2022) PhD internship at IM PAN awarded by WCMCS (December 2014) PhD scholarship from INdAM (October 2013) Scholarship from SMI (June 2013) Tortorella has advised multiple PhD, MSc, and BSc students, including Vanessa Oliveira (PhD, University of Porto), Antonio Maglio (PhD, University of Salerno), and Rodrigo de Oliveira Baptista (MSc, University of Porto). He has served on examination committees and as a reviewer for numerous prestigious mathematics journals. His collaborative work extends across international boundaries, with research stays at institutions in Italy, Portugal, Belgium, Poland, France, Germany, and Brazil. He is an active organizer of conferences and workshops, particularly in the field of Poisson geometry, serving on the organizing committees for events like Poisson 2024 and the INdAM Intensive Period on Poisson Geometry & Mathematical Physics.

Marco Manettiمشاهده پروفایل

استاد

• Algebraic Geometry
• Deformation Theory
• Complex Surfaces
• +۴ مورد دیگر

Marco Manetti is a Full Professor of Geometry at the Dipartimento di Matematica 'Guido Castelnuovo' of Sapienza Università di Roma. His primary academic role involves research and teaching in algebraic geometry and deformation theory. He has held editorial positions, including Editor-in-Chief of Rendiconti di Matematica e delle sue Applicazioni and editor of Annali di Matematica Pura ed Applicata . Research interests focus on algebraic surfaces, moduli spaces, deformation theory, and differential graded Lie algebras. Notable contributions include work on semiregularity maps, formality conjectures, and L∞-algebras. He has authored influential textbooks like Topologia and Lie Methods in Deformation Theory . He actively engages in outreach, organizing mathematics competitions and events like Intrecci Matematici . Awards include the Premio Bartolozzi (1999). His work bridges pure mathematics with applications in mathematical physics and topology.

Matteo Peneginiمشاهده پروفایل

دانشیار

• Algebraic Geometry
• Complex Geometry
• Birational Geometry
• +۳ مورد دیگر

Matteo Penegini serves as an Associate Professor in the Department of Mathematics at the University of Genoa, where he holds a seat on the Department Board. His teaching portfolio spans multiple degree programs including Economic and Financial Sciences, Biomedical Engineering, and Mathematical Statistics, with courses such as General Mathematics, Geometry, and Linear Algebra and Analytic Geometry. His research centers on advanced Algebraic Geometry, specializing in the classification and structural analysis of algebraic surfaces and threefolds. Key investigations include triple covers of K3 surfaces, surfaces with pg=q=2 invariants, and projective varieties of general type. His work integrates cohomological methods, birational transformations, and moduli space theory to explore geometric genus constraints and Albanese map properties. Recent publications reveal a consistent focus on geometric invariants and covering spaces, with collaborative studies examining K3 surface covers (2022), surface families with specific Chern numbers (2021), threefold classification (2021), cohomology of irregular surfaces (2020), and Zariski multiplets from isogenous surfaces (2020). This trajectory demonstrates deepening engagement with Hodge theory and moduli problems in complex algebraic geometry.

Roberto Pagariaمشاهده پروفایل

دانشیار

• Algebraic Topology
• Combinatorics
• Configuration Spaces
• +۴ مورد دیگر

Roberto Pagaria is an Associate Professor in Algebraic Topology at the University of Bologna. He is a member of the EMS Young Academy and has supervised three PhD students. His research focuses on Abelian arrangements, configuration spaces, matroids, representation theory, spectral sequences, and quiver varieties. Education: PhD in Mathematics (2019), thesis: 'Cohomology and Combinatorics of Toric Arrangements', advised by Filippo Callegaro Master's thesis: 'Geometry of Quiver Varieties', advised by Andrea Maffei Bachelor's thesis: 'The Brauer Group of a Local Field', advised by Angelo Vistoli and Ilaria Del Corso Research Interests: Pagaria's work bridges algebraic topology, combinatorics, and geometry. He explores cohomological structures of toric arrangements, elliptic arrangements, and configuration spaces. His studies include Hodge theory for polymatroids, combinatorial decomposition theorems, and applications of spectral sequences in representation theory. Academic Engagement: He co-organized the 2023 Summer School on 'Quiver Representations, Quiver Varieties, and Combinatorics' and delivered invited talks at leading institutions such as MIT, University of Strasbourg, and the Göran Gustafsson Symposium. His software tools like 'arithmat' (for arithmetic matroids) and 'Characteristic OT' enhance computational research in combinatorial algebraic geometry. Grants and Awards: While no specific grants are detailed, his active conference participation and software contributions highlight sustained academic engagement. His work has been published in top journals like the Journal of the London Mathematical Society and the International Mathematics Research Notices.

• Algebraic Geometry
• Schubert Calculus
• Fano Varieties
• +۳ مورد دیگر

Jorge Raul Cordovez Manriquez serves as an External Lecturer and Teaching Assistant at the Department of Mathematical Sciences 'GL Lagrange' (DISMA) at Polytechnic University of Turin. He holds invited membership in both the College of Biomedical Engineering and College of Chemical and Materials Engineering. His primary teaching responsibilities span multiple engineering programs including Aerospace Engineering, Computer Science Engineering, and Management Engineering, as well as Architecture programs. His research focuses on advanced topics in algebraic geometry, particularly Schubert calculus, Fano varieties, and complete intersections. His work explores combinatorial structures in algebraic varieties, geometric configurations of lines and conics, and binomial formulas in intersection theory. The mathematical techniques developed in his publications have applications in enumerative geometry and theoretical physics. Over the past decade, Cordovez Manriquez has maintained consistent publication activity in specialized mathematics journals, with his most recent work (2009) extending binomial formulas to Schubert calculus contexts. His research demonstrates deep connections between combinatorial algebra and geometric structures in projective spaces. As an educator, he has taught foundational mathematics courses including Mathematical Analysis I, Linear Algebra and Geometry, and Mathematical Principles across multiple academic years (2019/20-2025/26). His teaching portfolio shows particular emphasis on engineering mathematics for Aerospace Engineering programs, where he has served as both Course Lecturer and Course Collaborator for core mathematical subjects.

Francesco Malaspinaمشاهده پروفایل

استاد

• Vector Bundles
• Projective Algebraic Geometry
• Commutative and Non-Commutative Algebra
• +۳ مورد دیگر

Francesco Malaspina is a Full Professor at the Department of Mathematical Sciences (DISMA) of the Polytechnic University of Turin. His research focuses on vector bundles , projective algebraic geometry , and ACM (Arithmetically Cohen-Macaulay) bundles , particularly on varieties like quadrics, Grassmannians, and multiprojective spaces. He has contributed extensively to splitting criteria for vector bundles, cohomology properties, and moduli space classification. His work bridges abstract algebraic geometry with applications in mathematical physics and topological methods. Key research areas : Vector bundles, Ulrich bundles, instanton bundles, Castelnuovo-Mumford regularity, cohomology vanishing, projective varieties. Publications include studies on Ulrich bundles on Segre-Veronese varieties, instanton bundles on flag varieties, and cohomological properties of vector bundles. His articles often explore the interplay between algebraic structures and geometric intuition, emphasizing aesthetic-driven mathematical inquiry. Teaching spans linear algebra, geometry, and advanced topics for aerospace and pure/applied mathematics programs. He has also engaged in science communication, notably through his book Seven Simple Lessons in Mathematics; on Love, Death, Football, Meringues, and Geometry , which connects abstract math to humanistic themes.

• Algebraic Geometry
• Topology
• Homotopy Theory
• +۶ مورد دیگر

Frank Neumann is a researcher affiliated with the University of Pavia , specifically within the Algebra and Geometry research group. His work focuses on advanced topics in algebraic geometry, topology, and homotopy theory, particularly moduli stacks, principal bundles, and spectral sequences. Research Areas : Algebraic Geometry, Homotopy Theory, Moduli Stacks, Principal Bundles, Topology, Arithmetic Geometry. The titles of his recent publications highlight his contributions to cohomology theories, geometric structures, and their interactions with number theory and differential geometry. His work often bridges abstract algebraic geometry with topological and homotopical methods. Despite no explicit mention of awards or student supervision in the provided texts, his research outputs indicate sustained engagement with foundational mathematical problems. He is contactable via email at frank.neumann@unipv.it .

Maria Chiara Brambillaمشاهده پروفایل

دانشیار

• Algebraic Geometry
• Commutative Algebra
• Moduli Spaces
• +۳ مورد دیگر

Maria Chiara Brambilla is an Associate Professor in the Department of Industrial Engineering and Mathematical Sciences (DIISM) at Università Politecnica delle Marche, Faculty of Engineering. Her research specializes in algebraic geometry, with emphasis on moduli spaces, vector bundles, and secant varieties. She investigates fundamental structures in birational geometry and interpolation theory, contributing to advancements in the classification of geometric objects and their deformations. Research Focus: Her work explores: Birational properties of Mori dream spaces and blowups Defectivity and non-defectivity in Segre-Veronese varieties Terracini loci and their minimality conditions Geometric invariants of flag manifolds and hypersurfaces Algebraic boundaries in tensor rank theory Publication Trends: Recent articles (2021-2025) demonstrate deepening work on Terracini loci, twistor geometry, and movable divisors, frequently employing combinatorial and deformation-theoretic methods to resolve problems in higher-dimensional algebraic geometry.

Letterio Gattoمشاهده پروفایل

دانشیار

• Algebraic Geometry
• Commutative Algebra
• Non-commutative Algebra
• +۷ مورد دیگر

Letterio Gatto is a Tenured Associate Professor in the Department of Mathematical Sciences (DISMA) at Politecnico di Torino, Italy. His research focuses on algebraic geometry, commutative algebra, and their connections to mathematical physics. He has held visiting positions at Brazilian institutions including Fundação de Amparo à Pesquisa do Estado de São Paulo (FAPESP) and Conselho Nacional de Desenvolvimento Científico e Tecnológico. Gatto has been actively involved in international collaborations, particularly between Italy and Brazil, and has received several research awards including the Collectanea Mathematica's Distinguished Paper Award. His educational background includes a Laurea in Matematica from Università di Torino (1987, 110/110 e Lode), a Dottorato di Ricerca in Matematica from Consorzio Universitario Torino-Genova (1988-1992), a Visiting Ph.D. student position at Boston University (January-June 1990), and a Postdoc at Rijkuniversiteit te Utrecht (1994-1995) with a NATO fellowship. Gatto's research spans several interconnected areas in mathematics. His primary focus is on the application of Hasse-Schmidt derivations on exterior algebras to symmetric polynomials and Schubert calculus. He investigates vertex operators in Heisenberg's vertex algebra and their connections to bosonic and fermionic representations of infinite-dimensional Lie algebras. His work also extends to Wronskians and ordinary differential equations with indeterminate coefficients, as well as families of special Weierstrass points on complex algebraic curves. These research threads converge in his development of the theory of Hasse-Schmidt Derivations on Exterior Algebras (HiDEAs). Gatto's recent publications demonstrate a consistent focus on algebraic structures related to exterior algebras and their applications. His work bridges commutative algebra, representation theory, and algebraic geometry. A notable trend is the exploration of connections between Grassmann algebras, Clifford algebras, and Lie algebra representations. His research has increasingly incorporated vertex operator techniques and their applications to Schubert calculus. The collaborative nature of his work is evident through partnerships with mathematicians across Europe and the Americas. His major awards include: Collectanea Mathematica's Distinguished Paper Award (2022) MARM AWARD (Mentoring African Research in Mathematics) by London Mathematical Society Cientista Visitante fellowship from FAPESP (multiple periods) Gatto has served on PhD committees at Università degli Studi di Torino for multiple cycles (32nd-34th). He has been a scientific responsible for the MARM Partnership project (2024-2025) between Politecnico di Torino and University of Lubumbashi. His grant activities include the MARM program (2020-2022) mentoring mathematics research at the University of Namibia. He has organized several international meetings including 'Mathematics Building Partnership with Africa' (2023) and 'A Fall Meeting in Algebraic Geometry and Related Topics' (2017). Gatto is part of the 'Algebraic, Computational and Differential Geometry' research group at DISMA and has been an active peer reviewer for numerous mathematical journals.

• String Theory
• String Compactifications
• Theoretical Physics
• +۷ مورد دیگر

Roberto Valandro is an Associate Professor at the Department of Physics, University of Trieste, where he serves as a member of the Department's Board, President of the Joint Board of Studies, and Vice-Coordinator of the Doctoral Studies Boards for multiple physics doctoral programs (cycles XXXIV-XXXIX). He leads the String Compactifications research group within the Fields and Strings research strand of the Theoretical Physics division. Professor Valandro's research focuses on three main pillars: Strings on Singular Manifolds and Quantum Field Theories , where he uses geometric engineering to translate M-theory geometries into five-dimensional effective field theories; T-Branes , investigating bound states of D6-branes and their M-theory interpretation; and String Phenomenology , exploring connections between string theory and observable physics through both top-down and bottom-up approaches. Analysis of his recent publications reveals a strong concentration on 5-dimensional physics emerging from string compactifications, Calabi-Yau geometry, and the relationship between geometric structures and quantum field theories. His work frequently involves international collaborations, particularly with researchers from SISSA and other leading institutions in theoretical physics. As a dedicated mentor, Professor Valandro supervises PhD students including Chiara Crinò, Andrea Sangiovanni, and Davide Bason. His leadership extends to significant institutional roles, including serving as President of the Joint Board of Studies and Vice-Coordinator of multiple doctoral programs, demonstrating his commitment to academic governance and the development of future physicists. At the forefront of theoretical physics research, Professor Valandro continues to advance our understanding of string compactification and its implications for fundamental physics, contributing to Trieste's reputation as a global hub for theoretical physics research.

• Algebraic Topology
• Operad Theory
• Configuration Spaces
• +۳ مورد دیگر

Paolo Salvatore is a Full Professor of Geometry at the Department of Mathematics, University of Rome Tor Vergata. His research focuses on algebraic topology, particularly operad theory, configuration spaces, and homotopy theory. He has contributed to foundational work on operadic structures, including studies on the Gravity and Hypercommutative operads, En-algebras, and the Fulton-MacPherson operad. Salvatore has also explored non-formality in characteristic two and geometric realizations of topological spaces. His teaching responsibilities include courses in linear algebra, geometry, and topology for engineering and mathematics students. He has developed extensive lecture materials and online resources for courses such as Linear Algebra and Geometry (Engineering Sciences) and Complementi di Topologia Algebrica . Examinations are conducted via written and oral evaluations with digital platforms. Salvatore has collaborated extensively with researchers like T. Rossi, M. Ching, and J. Giansiracusa on topics ranging from Koszul duality to moduli spaces. His work bridges algebraic topology with geometric and categorical methods, influencing both theoretical and applied mathematical domains.

Marco Andreattaمشاهده پروفایل

استاد

• Algebraic Geometry
• Projective Geometry
• Minimal Model Theory
• +۵ مورد دیگر

Marco Andreatta is a Full Professor of Geometry at the University of Trento's Department of Mathematics, Faculty of Science. He earned his Ph.D. in Mathematics from the University of Trento in 1981 with highest honors. His academic career includes positions as Researcher (1983-1987), Associate Professor (1987-2000), and Full Professor (since 2000). He has held visiting professorships globally, including at the University of Notre Dame, Max-Planck Institute, and MSRI Berkeley. Research Interests: Andreatta specializes in algebraic geometry, focusing on classification of projective varieties, minimal models, Mori theory, and adjunction theory. His work extends to complex differential geometry, topology, and the philosophy of space. Since the 2000s, he has actively researched science communication, exploring mathematics' societal role through books and public engagement. Publications & Research: His 60+ publications emphasize birational geometry and higher-dimensional varieties. Recent works analyze Fano varieties, geometric contractions, and historical/theoretical intersections in mathematics. He frequently contributes to interdisciplinary topics linking geometry with art, history, and education. Awards & Leadership: Corresponding Member, Accademia delle Scienze di Torino (2014) Ordinary Member, Accademia Roveretana degli Agiati (2014) Finalist, Premio Nazionale di Divulgazione Scientifica (2022) Andreatta directs the Centro Internazionale di Ricerche Matematiche (CIRM) and has led the Department of Mathematics (2018-2021), the Faculty of Science (2004-2008), and the Trento Science Museum. He coordinates national research projects (PRIN) and advises doctoral students. Outreach: He authors popular science books (e.g., La Forma delle Cose , Archimede, l’arte della misura ) and lectures at festivals globally on mathematics' cultural and practical impact.

• Complex Geometry
• Differential Geometry
• Algebraic Geometry
• +۳ مورد دیگر

Cristiano Spotti is a Professor in the Department of Mathematics at Aarhus University. His research focuses on Complex Geometry, with an emphasis on canonical Hermitian metrics (e.g., Kähler-Einstein metrics), moduli spaces of varieties (including K-moduli of Fano varieties), and non-Kähler Complex Geometry. He actively organizes workshops and seminars, such as the 2024 Differential Geometry Workshop in Lerici and the 2017 SMI course on Kähler-Einstein metrics. His recent work explores topics like twisted-Hamiltonian vector fields on locally conformally Kähler manifolds and Chern-Einstein Hermitian metrics. He has contributed to foundational questions in the Chern-Yamabe problem and the classification of Kähler-Einstein metrics on Fano varieties. Grants: Villum Foundation-funded project (website: https://projects.au.dk/cmcg )

• Poisson Geometry
• Differential Geometry
• Jacobi Manifolds
• +۶ مورد دیگر

Alfonso Giuseppe Tortorella is a tenure-track Assistant Professor (Ricercatore a tempo determinato di tipo B) at the Dipartimento di Matematica, Università degli Studi di Salerno. His academic journey includes postdoctoral research at institutions such as KU Leuven (2018–2021) and CMUC/CMUP in Portugal. He holds a PhD in Mathematics from the University of Florence (2017), focusing on deformation theory of coisotropic submanifolds in Jacobi manifolds. Research Interests: Poisson geometry in its broad sense, including deformation theory, Jacobi manifolds, VB-groupoids, and multiplicative structures on Lie groupoids. Recent work explores symplectic foliations and L∞ algebras in geometric contexts. Publications: Over 15 peer-reviewed articles, with recent contributions on symplectic foliations, Dirac-Jacobi structures, and homogeneous G-structures. His work often combines geometric analysis with algebraic structures like L∞ algebras. Awards : Abilitazione Scientifica Nazionale (2021–2030), FWO Postdoctoral Fellowship, INdAM PhD Scholarship. Teaching : Courses in Differential Geometry and Advanced Mathematics at University of Salerno and KU Leuven. Advising : Supervised PhD/MSc/BSc students in geometric topics, including contact geometry and Jacobi manifolds. Labs/Teams: Active member of the Geometric properties of real and complex manifolds group at Università di Firenze, and collaborates with international researchers in Poisson and contact geometry.

Annalisa Marzuoliمشاهده پروفایل

استاد

• Quantum Computing
• Quantum Gravity
• Geometric Methods in Quantum Field Theory
• +۷ مورد دیگر

Annalisa Marzuoli is a Full Professor at the Department of Mathematics, University of Pavia, specializing in Mathematical Physics. Her research focuses on geometric methods in quantum field theory, discrete models in gravity, quantum computing, and data science. She is affiliated with the Mathematical Physics group and has contributed to advancements in spin networks, quantum triangulations, and topological quantum computing. Her work bridges quantum mechanics and geometry, exploring topics like Ricci flow, non-linear sigma models, and topological invariants. Recent publications emphasize knotted optical fields, Ponzano-Regge models, and quantum angular momentum configurations. Her research also addresses geometric structures in quantum gravity and computational approaches to topological phases. Marzuoli's articles reveal a focus on interdisciplinary applications of geometric and combinatorial techniques to quantum systems. Key themes include spin network dynamics, topological quantum computing architectures, and geometric flows in theoretical physics. Her contributions to mathematical physics underscore the interplay between discrete models and continuous geometric frameworks. She has no listed scientific awards but maintains an active research profile with collaborations in quantum geometry and computational physics. No advising or grant details are provided in the text. Her group explores quantum geometry through projects like spin network quantum circuits and discrete gravity models, reflecting a commitment to advancing foundational theories in mathematical physics.