Find Academic Supervisors

• Group Theory
• Algebra
• Coding Theory
• +3 more

Mima Stanojkovski is an Assistant Professor at the Department of Mathematics, University of Trento. Her research focuses on group theory, algebra, and their applications in coding theory and cryptography. She teaches courses such as Algebra B, Statistics for Data Science, and Teoria dei Gruppi, emphasizing foundational concepts in abstract algebra and their practical implications. Teaching Responsibilities: Algebra B (Department of Mathematics) Statistics for Data Science (Department of Sociology and Social Research) Teoria dei Gruppi (Department of Mathematics) Research Interests: Mima's work centers on geometric and combinatorial aspects of finite groups, modular group algebras, and cryptographic applications of algebraic structures. She explores topics such as independence complexes, rank-metric codes, and pro-p group constructions. Her recent publications address conjectures in coding theory and security analyses of homomorphic encryption schemes. Grants & Collaborations: No grants or collaborative projects explicitly listed in the provided text. Labs/Teams: No specific lab affiliations or research teams mentioned.

• History of Mathematics
• Algebraic Structures
• Geometric Resolution
• +4 more

Cinzia Cerroni is a Full Professor at the University of Palermo , affiliated with the Department of Mathematics and Computer Science under the School of Basic and Applied Sciences . She serves as Delegate for the Coordination of the University Orientation and Tutoring Center (COT) since November 4, 2021, and holds regular office hours in Room 105 of her department. Research focuses on the history of mathematics , algebraic structures , and mathematical education Key contributions to cryptographic history , non-Archimedean geometries , and gender representation in STEM Active in teacher collaboration projects and interdisciplinary education Her 15 recent publications span topics from tessellations and bicomplex numbers to wartime impacts on mathematical collaboration and educational methodologies. Subfields include group theory , historical algorithms , geometric patterns , and cryptographic theory . Contact: cinzia.cerroni@unipa.it | Phone: +3909123891092

• Computational Chemistry
• Catalysis
• Density Functional Theory (DFT)
• +4 more

Dario Duca is a Full Professor in the Department of Physics and Chemistry at the University of Palermo . His research focuses on computational chemistry and catalysis, particularly using Density Functional Theory (DFT) and microkinetic modeling to study reaction mechanisms on nanoscale catalysts. He teaches General and Inorganic Chemistry (10 CFU) and Higher Inorganic Chemistry (8 CFU) for the Chemistry degree program. Fields of Interest: Computational chemistry, catalysis, DFT, materials science, nanotechnology, surface chemistry, reaction kinetics His recent work includes DFT studies of CO/H2 purification over MnO2 catalysts, biomass conversion using halloysite nanotubes, and platinum particle growth in zeolites. He has developed computational tools like the Empathes code for transition state analysis. Contact: dario.duca@unipa.it | Office hours: Mon-Fri 1:00-2:00 pm, Sat 10:00-13:00 at Ed.17, University of Palermo.

• Algebraic geometry
• Algebraic combinatorics
• Tensors
• +5 more

Emanuele Ventura is a fixed-term tenure-track assistant professor in the Department of Mathematical Sciences "G. L. Lagrange" (DISMA) at Politecnico di Torino, Italy. His research focuses on algebraic geometry, algebraic combinatorics, and tensor mathematics, with applications in computational algebra and complexity theory. Research Interests: Algebraic and complex geometry Discrete mathematics and combinatorics Tensors and their geometric properties Commutative and non-commutative algebra Computational aspects of algebraic geometry His recent publications (2019–2025) center on tensor rank, secant varieties, strength of polynomials, and algebraic invariants, often in collaboration with leading researchers in the field. These works appear in top journals such as Advances in Mathematics , Journal of Symbolic Computation , and SIAM Journal on Matrix Analysis and Applications , reflecting a strong trend in the intersection of algebraic geometry and computational complexity. Scientific Awards: Anile Prize (2014) He is the Scientific Director of the PRIN-funded national research project AAGT - Applied Algebraic Geometry of Tensors (2025–2027), indicating leadership in competitive research grants. He teaches undergraduate courses like Linear Algebra and Geometry for Aerospace Engineering and has served as a lecturer in the PhD program in Pure and Applied Mathematics. He is affiliated with the research group on Algebraic Geometry, Commutative Algebra, and their Computational Aspects at DISMA.

Aldo ConcaView profile

Professor

• Commutative Algebra
• Algebraic Geometry
• Invariant Theory
• +3 more

Aldo Conca serves as a Full Professor in the Department of Mathematics (DIMA) at the University of Genoa, Italy, teaching Algebra courses across Computer Science, Mathematics, and Architectural Sciences degree programs including undergraduate and graduate levels (2025-2026 curriculum codes: 73027, 118396, 25905, 90694). His research expertise spans Commutative Algebra , Algebraic Geometry , and Invariant Theory , with specialized focus on Sagbi bases, power sum ideals, invariant rings of classical groups, and combinatorial properties of maximal minors. Methodologically, he integrates computational techniques with theoretical algebraic frameworks to address structural problems in ideal theory and algebraic invariants. Recent publications (2024-2025) demonstrate consistent advancement in computational commutative algebra, particularly regarding nonunimodal h-vectors in invariant rings, V-invariant properties, and Sagbi combinatorics. His work reveals profound connections between algebraic structures and combinatorial phenomena, with significant implications for understanding geometric moduli spaces and symmetric function theory.

• Algebra
• Group Theory
• Lie Theory
• +3 more

Giovanni Falcone is a Full Professor (MATH-02/B) in the Department of Mathematics and Computer Science at the University of Palermo, Italy. His office is located at Via Archirafi 34, Palermo, Room 107, where he holds office hours on Tuesdays from 2:00 PM to 5:00 PM. Professor Falcone's research spans multiple areas of pure mathematics with a focus on: Algebraic structures and Lie theory Combinatorial designs and finite geometries Number theory and algebraic geometry Coding theory and applications His scholarly work demonstrates a consistent trajectory through advanced mathematical structures, with recent publications focusing on Steiner systems, Lie algebras, hyperelliptic curves, and combinatorial designs. Over the past two decades, his research has evolved from foundational work in Lie theory and group theory toward increasingly sophisticated applications in coding theory and geometric structures, showing remarkable continuity and development across multiple mathematical disciplines. Professor Falcone maintains an active publication record with significant contributions spanning both theoretical developments and practical applications, particularly at the intersection of combinatorial mathematics and algebraic structures. His work on Steiner systems and affine designs represents ongoing innovation in classical areas of combinatorics, while his research on hyperelliptic curves and Goppa codes demonstrates relevance to modern cryptographic applications.

• Algebraic Number Theory
• Analytic Number Theory
• Cryptanalysis
• +8 more

Carlo Sanna is an Associate Professor at the Department of Mathematical Sciences (DISMA) of Politecnico di Torino, Italy. His research focuses on algebraic and analytic number theory, cryptography, and their intersections, particularly in post-quantum and public-key cryptographic systems. Research Interests : Algebraic Number Theory, Analytic Number Theory, Cryptanalysis, Post-Quantum Cryptography, Public-Key Cryptography, Discrete Mathematics. Teaching : He teaches Linear Recurrences (PhD level) and Advanced Cryptography (Master's level) at Politecnico di Torino, while also lecturing Linear Algebra and Geometry for Aerospace and Management Engineering. Publications : His recent work spans Fibonacci partitions, Lucas sequences, post-quantum cryptographic algorithms, and properties of linear recurrences. Supervised PhD Students : Leonardo Errati (Post-Quantum Cryptography, 2025) Giulia Salvatori (2024) Federico Accossato and Enrico Guglielmino (2022) Giuliano Romeo (2021-2025, p-adic continued fractions) Research Projects : Algebraic Methods in Cryptanalysis (2025-2027, Scientific Director) QUBIP (Quantum-oriented browser updates, 2023-2026, Scientific Head) SERICS Spoke 5 (Cybersecurity, 2023-2025, Scientific Manager) Email : carlo.sanna@polito.it

• Algebra
• Algebraic Coding Theory
• Boolean Algebras
• +7 more

Massimiliano Sala is a Full Professor at the Department of Mathematics of the University of Trento. His expertise spans Algebra, Algebraic Coding Theory, Boolean Algebras, Cryptography, and Computational Algebra. He specializes in cryptographic protocols, post-quantum security, and elliptic curve cryptography. His recent work includes advancements in blockchain-agnostic multi-signature schemes, searchable encryption, and elliptic curve group structures. Research Focus: Dr. Sala's research integrates mathematical foundations with applied cryptography, emphasizing secure communication protocols, cryptographic algorithm design, and blockchain technologies. He has contributed to the analysis of Boolean functions, APN permutations, and secure multi-party computation. Recent Contributions: His 2024 publications address topics like cubic Boolean functions, blockchain-agnostic asset management, and randomized searchable encryption. He also explores post-quantum cryptographic frameworks and elliptic curve-based security mechanisms. Awards & Recognition: None explicitly listed in the provided materials. Teaching & Academic Leadership: Teaches Algebraic Cryptography at the Master's level, focusing on public-key systems and post-quantum cryptography. His academic contributions include editorial work for cryptographic journals and conference proceedings.

• Cryptography
• Coding Theory
• Algebra
• +3 more

Alessio Meneghetti is a Professor at the Department of Mathematics, University of Trento. His research focuses on cryptography, coding theory, and information security, with applications to post-quantum cryptography, blockchain protocols, and secure distributed systems. He teaches courses such as Coding Theory and Applications, Cryptography, and Programming Lab, emphasizing practical implementations in Java and theoretical foundations. His work spans cryptographic primitives like threshold signatures, quantum-resistant algorithms, and consensus mechanisms. Key contributions include protocols like COB for Byzantine agreement and frameworks for group action-based multi-signatures. He has also explored quantum random number generation and linear codes' weight distributions. Publications highlight advancements in threshold cryptography, distributed key generation, and post-quantum signature schemes. His teaching integrates programming practices with mathematical rigor, preparing students for applied cryptography and computational mathematics.

• Algebraic Geometry
• Finite Geometry
• Coding Theory
• +3 more

Angela Aguglia is an Associate Professor at the Department of Mechanics, Mathematics & Management of the Polytechnic University of Bari (Poliba). Her research focuses on Algebraic Geometry, Finite Geometry, and Coding Theory, with applications in cryptography and combinatorial designs. Her work primarily explores quasi-Hermitian varieties, hypersurfaces in finite fields, and their connections to secret sharing schemes, minimal codes, and orthogonal arrays. Recent publications highlight intersecting families of graphs, orbit codes, and non-Desarguesian planes. Aguglia’s research trends emphasize algebraic structures in finite projective spaces, including the study of blocking sets, semiovals, and maximal arcs. She has contributed extensively to the classification and equivalence of geometric objects, with implications for coding theory and design theory.

• Algebraic Geometry
• Finite Fields
• Coding Theory
• +4 more

GIOVANNI ZINI is an Associate Professor at the Department of Physical, Computer and Mathematical Sciences of Università di Modena e Reggio Emilia (UNIMORE) . His research focuses on Algebraic Geometry , Finite Fields , and their applications to Coding Theory , particularly in the study of Maximal Curves , MRD Codes , and Permutation Polynomials . He teaches courses such as Linear Algebra , Algebra B , and History of Mathematics II , with office hours on Tuesdays from 10:00 to 11:00 at the Mathematics Building, Via Campi 213/B, Modena, Italy. His ORCID is 0000-0003-4760-0428 . Research Highlights : Zini's work spans Classification of automorphism groups of maximal curves Exceptional scattered polynomials and their role in coding theory Analysis of MRD codes and their tensor rank properties Geometric constructions of quantum error-correcting codes Intersection problems for linear sets in projective geometry Group-theoretic Möbius functions for non-solvable groups His recent publications address the algebraic structures underpinning coding theory, finite field properties, and automorphism groups of maximal curves. Teaching and Supervision : Zini teaches Linear Algebra (Computer Science, 2025), Algebra B (Mathematics, 2024), and History of Mathematics II (Mathematics, 2025). His teaching emphasizes foundational algebra, discrete mathematics, and historical perspectives in mathematical development. He encourages students to engage with both theoretical and applied aspects of these fields.

Emmanuela OrsiniView profile

Assistant Professor

• Cryptography
• Secure Computation
• Multiparty Computation
• +7 more

Emmanuela Orsini serves as an Assistant Professor in the Department of Computing Sciences at Bocconi University in Milan, Italy. She previously held a permanent position as a Research Expert in the Computer Security and Industrial Cryptography (COSIC) group at KU Leuven, Belgium, and worked as a Senior Research Associate at the University of Bristol, UK. Her educational background includes a PhD in Mathematics and Statistics for the Computational Sciences from the University of Milano and a Master's degree in Mathematics from the University of Pisa. These qualifications form the foundation of her expertise in both theoretical and applied aspects of cryptography. Orsini's research spans the theoretical and practical dimensions of secure computation, with particular emphasis on multiparty computation and homomorphic encryption. Her work on efficient zero-knowledge schemes has contributed to practical implementations of cryptographic protocols that maintain security while optimizing computational resources. She has made significant contributions to post-quantum cryptography, notably through her involvement in the NIST post-quantum standardization process with the LIMA and NewHope submissions, as well as developing the FAEST signature algorithm which leverages AES for quantum-resistant signatures. Analysis of her recent publications reveals a strong focus on optimizing cryptographic protocols for practical deployment. Her work demonstrates consistent advancement in making multi-party computation more efficient while maintaining security guarantees, with particular attention to zero-knowledge proofs and post-quantum cryptographic constructions. The progression from theoretical foundations to practical implementations is evident across her publication history. Orsini has served on program committees for numerous prestigious cryptography conferences including CRYPTO, EUROCRYPT, and ACM CCS, reflecting her standing in the cryptographic research community. Her editorial work includes serving on the boards of Mathematical Cryptology and Communications in Cryptology. Her teaching activities span multiple institutions, with recent courses including Information Theory and Introduction to Computer Science at Bocconi University. Previously, she has taught post-quantum cryptography at the University of Pisa, public key cryptography at ESA/ESTEC, and coding theory at KU Leuven and University of Bristol. Orsini actively contributes to collaborative research projects, particularly in the post-quantum cryptography space through her involvement with the NIST standardization process. Her recent work on FAEST demonstrates her leadership in developing practical quantum-resistant signature schemes that balance security, efficiency, and implementation considerations.

Luca TeseiView profile

Associate Professor

• Computational Structural Bioinformatics
• RNA Secondary Structure Analysis
• Topological Data Analysis
• +5 more

Luca Tesei is an Associate Professor in the Department of Computer Science at the University of Camerino's School of Science and Technology, Italy. His research focuses on computational structural bioinformatics, particularly RNA secondary structures and their functional implications. Current Projects: Principal Investigator of PRIN 2022 PNRR Project RNA2Fun (RNA Secondary Structures & Function in non-coding RNAs) Editorial Roles: Guest Editor for BMC Bioinformatics' RNA Prediction Collection; Editorial Board Member of BMC Bioinformatics Luca's work integrates topological data analysis with biological systems modeling, spanning RNA structure alignment, pseudoknot detection, and machine learning applications in biomedical fields. He has received the Italian National Scientific Qualification as Associate Professor in INF/01 (Computer Science) and ING-INF/05 (Information Systems Engineering) in 2017. Recent Trends: His publications emphasize RNA computational modeling (2016-2025), with growing integration of topological methods (persistent homology, entropy analysis) and machine learning techniques for structural comparisons and biomedical applications like seizure detection and stock market modeling. Scientific Awards: Italian National Scientific Qualification as Associate Professor (2017)

• Cryptography
• Algebra
• Coding Theory
• +3 more

Marco Calderini is a Researcher in the Department of Mathematics at the University of Trento. He holds an academic position focusing on theoretical and applied cryptography, with affiliations spanning multiple departments including the Department of Information Engineering and Computer Science. His teaching responsibilities include courses on Advanced Coding Theory, Applied Cryptography, and Programming Lab, where he emphasizes practical implementations alongside theoretical foundations. Research interests revolve around cryptographic functions (e.g., APN functions, S-box design), algebraic coding theory, and cryptanalysis techniques. He explores topics like parameter selection in homomorphic encryption (BFV scheme), geometric invariants in coding theory, and the security of block ciphers against key-recovery attacks. His work bridges algebraic structures with cryptographic applications, often addressing both theoretical properties and practical implementation challenges. Publications (2011–2025) highlight contributions to APN function analysis, CCZ equivalence, and cryptanalysis methodologies. No scientific awards are explicitly listed in the provided texts. Advising and grant details are not specified here, though his involvement in multiple academic programs suggests active mentorship roles. He collaborates across disciplines, reflecting the interdisciplinary nature of modern cryptography and information security research.

Fabio TanturriView profile

Associate Professor

• Algebraic Geometry
• Fano Varieties
• Vector Bundles
• +3 more

Fabio Tanturri is an Associate Professor at the Department of Mathematics, University of Genoa. He specializes in algebraic geometry with a focus on vector bundles, degeneracy loci, and Fano varieties. His teaching responsibilities include courses in Linear Algebra, Analytic Geometry, and Algebraic Geometry at both undergraduate and master's levels. Linear Algebra and Analytic Geometry (code 80106) - Mathematics Degree Geometry 2 (code 25910) - Mathematics Degree Introduction to Algebraic Geometry (code 61707) - Master's Degree in Mathematics Geometry (code 56716) - Electrical Engineering Degree His research explores geometric constructions in algebraic varieties, particularly focusing on Fano 3-folds via homogeneous vector bundles and the interplay between Coble cubics and orbital degeneracy loci. He has contributed to understanding unirationality of moduli spaces of pointed curves. Recent publications highlight his work on Ulrich sheaves, polyvector fields, and geometric structures in moduli spaces. He can be contacted at fabio.tanturri@unige.it for academic inquiries.