جستجوی استاد راهنمای دانشگاهی

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.

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

Valter Moretti is a Full Professor in the Department of Mathematics at the University of Trento. His academic career spans roles from Research Fellow to Full Professor, focusing on Mathematical Physics and Quantum Field Theory (QFT) in curved spacetime. He earned an MSc in Physics from Genova University and a PhD in Theoretical Physics from Trento University. Research Interests : Algebraic QFT, General Relativity, Quantum Mechanics, Operator Algebras, and Spectral Theory. His work bridges mathematical rigor with physical applications, particularly in quantum localization, entanglement, and curved spacetime phenomena. Publications : Authored 15+ recent papers on topics like quantum particle localization, entanglement certification, and QFT on curved backgrounds. Collaborated on a 2022 patent for generating entangled photon states. Awards : Holds a patent for a quantum-certified random number generator (2022). Supervision : Advised 8 PhD students, including N. Pinamonti, L. Franceschini, and C. van de Ven. Coordinated national and international research projects (e.g., H2020-MSCA-COFUND-2015). Labs & Collaborations : Affiliated with INFN, TIFPA-INFN, and Q@TN (Quantum@Trento). Organized conferences like Quantum Physics and Geometry (2014) and Quantum Machine Learning (2023). Teaching : Lectures on Analytical Mechanics, Quantum Relativistic Theories, and Special Relativity. Authored textbooks on Spectral Theory and Quantum Mechanics.

• Algebraic Quantum Field Theory
• Black Holes
• Functional Analysis
• +۱۰ 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.

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

Michela Zedda is an Associate Professor at the Department of Mathematical, Physical and Computer Sciences of the University of Parma. Her research focuses on differential and symplectic geometry, particularly in Kähler metrics, Sasakian manifolds, and geometric quantization. Department: Mathematical, Physical and Computer Sciences (University of Parma) Academic Rank: Associate Professor Email: michela.zedda@unipr.it Her work explores the interplay between Kähler and symplectic structures, with key contributions to projectively induced metrics, immersions into complex space forms, and the geometry of Cartan-Hartogs domains. Recent publications (2024–2025) address scalar flat metrics on line bundles and symplectic cones over Sasakian manifolds. Zedda's research spans geometric analysis, including the Yamabe problem, Ricci solitons, and stability under Lie group actions. She has extensively studied diastasis functions, TYZ expansions, and balanced metrics in both Cartan and Hartogs domains. Teaching appointments include Geometry courses for Mathematics and Management Engineering students at the University of Parma (2022–2025) and previous roles in Mathematics and Dental Medicine programs. No scientific awards or advisees are documented in the provided texts.

• Differential Geometry
• Kähler Geometry
• Symplectic Geometry
• +۲ 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.

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

Salvatore Ivan Trapasso is a Fixed-term Assistant Professor at the Department of Mathematical Sciences "GL Lagrange" (DISMA) , Polytechnic University of Turin , and a member of the SmartData@PoliTO - Big Data and Data Science Laboratory . His research focuses on Applied Harmonic Analysis , Fourier Analysis , Machine Learning , and Quantum Theory , with expertise in Mathematical Analysis (MATH-03/A) and Theoretical PDEs (PE1_11). Education : Implied PhD in Mathematics. Research Areas : Phase Space Analysis, Time-Frequency Methods, and Applications to Quantum Mechanics. His recent publications investigate phase space techniques for Feynman Path Integrals , Twisted Laplacian , Compressed Sensing , and Stability of Scattering Transforms . His work bridges Harmonic Analysis with Machine Learning and Quantum Dynamics . Notable scientific awards include the Axioms Young Investigator Award (2022) , Best Paper Award (ICGF 2020) , and the Quality Award 2019 from Polytechnic University of Turin. He serves on the Editorial Board of Advances in Operator Theory and as Associate Editor for University Texts in the Mathematical Sciences . Teaching roles include Lecturer for Mathematical Principles in the College of Architecture and Design , Collaborator for Mathematical Analysis I/II in Biomedical and Aerospace Engineering, and Contributor to advanced mathematical methods in Computer Science Engineering.

• Applied harmonic analysis
• Fourier analysis
• Machine learning
• +۵ مورد دیگر

Andrea Appel is Associate Professor of Algebra at the University of Parma, Department of Mathematical, Physical and Computer Sciences. She joined the university in 2020 after holding postdoctoral positions at Hebrew University of Jerusalem (2013), University of Southern California (2014-2017), and University of Edinburgh (2017-2020). Her educational background includes a PhD from Northeastern University in Boston (2013). She has established herself as a prominent researcher in algebraic structures with significant contributions to representation theory and mathematical physics. Professor Appel's research focuses on advanced algebraic structures, particularly in Representation Theory and Mathematical Physics. Her work spans Lie algebras and Kac-Moody algebras, quantum groups, Yangians and quantum loop algebras, classical and quantum integrable systems, Coxeter and Artin groups, combinatorics, and categorification. Her approach often bridges abstract algebra with physical applications, revealing deep connections between seemingly disparate mathematical structures. Analysis of her publication record shows a consistent focus on quantum algebraic structures, with particular emphasis on R-matrices, K-matrices, and their applications in integrable systems. Her work demonstrates a progression from foundational studies of quantum groups toward more specialized applications in boundary conditions and symmetric pairs. The collaborative nature of her research is evident, with frequent co-authorship patterns with researchers like V. Toledano Laredo and B. Vlaar. Professor Appel is actively involved in mentoring, currently accepting PhD students into her research group. She serves as the coordinator for the Algebra curriculum within the master's program in Mathematics at the University of Parma, teaching courses including Topics in Algebra (Algebra Superiore 1), Topics in Representation Theory (Algebra Superiore 2), and Algebra 2. She regularly offers specialized PhD courses on advanced topics such as quantum groups and Yangians. She is a member of the Algebra and Geometry research group at the Department of Mathematics, Physics and Computer Science, contributing to the vibrant mathematical community at the University of Parma.

• Representation Theory
• Mathematical Physics
• Lie Algebras
• +۷ مورد دیگر

Michele Schiavina is an Associate Professor at the Università degli Studi di Pavia , affiliated with the Department of Mathematics within the Faculty of Sciences. He is part of the Fisica matematica research group, focusing on foundational questions in classical and quantum field theory, general relativity, and their cohomological approaches. His research explores Hamiltonian gauge theory on manifolds with boundaries and corners , the BV-BFV formalism in general relativity , and dynamical zeta functions through the lens of quantum field theory. Notably, he investigates discrepancies between Einstein-Hilbert and Palatini-Cartan formulations of gravity, as well as holographic correspondences linking Chern-Simons theory to WZW models. Recent work includes applications of the BV formalism to string theories (Polyakov/Nambu-Goto) and geometric methods in quantum information theory, such as Kähler fibrations. His contributions bridge pure mathematics and theoretical physics, emphasizing geometric quantization and boundary conditions in field theories. He maintains an active research profile with over 40 publications, including studies on BV-equivalence, torsional gravity models, and the Ruelle zeta function. His website is https://mate.unipv.it/schiavina/ .

• Quantum Field Theory
• General Relativity
• Mathematical Physics
• +۴ مورد دیگر

Chiara Esposito is an Associate Professor at the Department of Mathematics of the University of Salerno, Italy. Her research focuses on Poisson geometry, deformation quantization, and quantum groups. She is affiliated with the research group Geometry@Unisa , collaborating with Professors and Researchers like Antonio De Nicola, Giovanni Sparano, and Luca Vitagliano. For her work, she has been recognized through organizational roles in international workshops. Education: Master in Physics, Università di Napoli Federico II (2006) PhD in Mathematics, University of Copenhagen (2012) Her research explores the intersection of Poisson geometry, mathematical physics, and formality theory, with a focus on universal deformation formulas and BRST reduction. Publications address coisotropic algebras, L-infinity structures, and quantum algebras with involutions. She teaches courses such as Geometria 1 and Geometria Superiore at the University of Salerno. Reception hours are scheduled weekly on Monday, Wednesday, and Friday. Scientific Contributions: Organized workshops on Lie Theory and Poisson geometry (2022), Poisson 2020 (2020), and Noncommutative Geometry (2017-2015) Authored book: Formality theory: from Poisson structures to deformation quantization (Springer, 2014) Advising: Mentored PhD student Antonio Maglio. Collaborates with researchers on coisotropic triples, Hochschild cohomology, and BRST reduction frameworks.

• Poisson geometry
• Mathematical Physics
• Deformation Quantization
• +۲ مورد دیگر

Paolo Maria ASCHIERI is an Associate Professor at the Department of Science and Technological Innovation, University of Eastern Piedmont Amedeo Avogadro. His research focuses on noncommutative geometry, quantum groups, and gravity theory, with contributions to differential calculus on quantum structures and gauge theories. He has led projects such as the Quantum Structure of Spacetime (2016-2018), exploring foundational aspects of quantum spacetime. His work bridges algebraic structures with physical applications, including studies on braided Hopf algebras and geometric Seiberg-Witten maps. Recent publications address Levi-Civita connections in quantum groups and Atiyah sequences in noncommutative settings. Research Interests: Noncommutative Geometry, Quantum Groups, Gravity Theory, Differential Calculus, Lie Algebra Representations, Mathematical Physics. Grants & Projects: Quantum Structure of Spacetime (2016-2018) – Investigated quantum spacetime foundations via grants from Università degli Studi del Piemonte Orientale. Recent Research Trends: Focus on algebraic structures (e.g., braided Hopf algebras) and their geometric realizations in quantum gravity. Recent papers emphasize connections between noncommutative geometry and gauge theories, with applications to spacetime models.

• Noncommutative Geometry
• Quantum Groups
• Gravity Theory
• +۳ مورد دیگر

Giulio Landolfi is an Associate Professor at the Department of Mathematics and Physics "Ennio De Giorgi" within the University of Salento. His research focuses on integrable systems, differential geometry, and the quantization of Hamiltonian systems, with significant contributions to field theory in curved spacetime. Teaching: He teaches "Physics of Complex Systems" (Master's Degree in Physics) since academic year 2020/2021, covering nonlinear dynamics, solitons, and inverse scattering methods. Research: His work spans integrable surfaces, quantum effects in cosmology, and symmetry analysis of nonlinear field equations, often employing advanced mathematical techniques. Publications: Landolfi's research includes studies on the Canham-Helfrich model, spectral problems in quantum mechanics, and generalized van der Waals systems, reflecting interdisciplinary applications of integrable systems and differential geometry. Contact: Office in the Fiorini Building, Room M45, Lecce. Email: giulio.landolfi@unisalento.it .

• Integrable Systems
• Differential Geometry
• Quantization of Hamiltonian Systems
• +۳ مورد دیگر