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Thiago Batista SoeiroView profile

Professor

• Power Electronics
• Electric Vehicle Systems
• Battery Management Systems
• +3 more

Thiago Batista Soeiro serves as a Full Professor with exceptional scholarly impact, evidenced by over 200 research publications and an h-index of 27. His work fundamentally advances power electronics applications in transportation and energy systems, particularly through innovations in electric vehicle infrastructure and sustainable power conversion technologies. Despite the absence of explicit institutional affiliation in source materials, his research permeates critical IEEE journals and conferences. Professor Soeiro's research portfolio centers on: Power converter design for electric vehicle charging systems AI-driven battery health estimation using electrochemical impedance spectroscopy Wireless power transfer optimization for automotive applications High-efficiency topologies for more electric aircraft Hydrogen energy system integration Advanced semiconductor utilization in grid-connected systems Analysis of his 2023-2025 publications reveals accelerating innovation in wide-voltage-range converters, predictive battery management, and fault-tolerant power systems. His work increasingly bridges machine learning with power electronics, notably through computation-light AI models for battery diagnostics, while maintaining strong focus on practical implementation challenges in EV charging and aircraft electrification. No scientific awards or honors were documented in the available materials. Similarly, information regarding student supervision, research grants, laboratory facilities, or collaborative teams was not provided in the source texts.

Ronald de WolfView profile

Professor

• Quantum Computing
• Complexity Theory
• Error-Correcting Codes
• +3 more

Ronald de Wolf is a part-time Full Professor at the Institute for Logic, Language and Computation (ILLC), University of Amsterdam, and a researcher/group leader at the Algorithms and Complexity group of CWI (Dutch Centre for Mathematics and Computer Science). He is an active member of QuSoft and the Amsterdam Theoretical Computer Science ecosystem. His PhD was completed at CWI and ILLC, followed by postdoctoral research at UC Berkeley. Research Focus: De Wolf specializes in quantum computing, complexity theory, and algorithm design. His work explores quantum advantages in computation, communication, and learning, with applications in optimization, machine learning, and information theory. Recent investigations include quantum algorithms for linear algebra, error correction, and communication complexity. Publication Trends: His recent articles (2020-2025) predominantly focus on quantum algorithmic advantages, complexity bounds, and practical applications in machine learning and optimization. Key themes include quantum speedups for linear algebra, error-resilient quantum protocols, and theoretical limits of quantum computation. Awards & Honors: ERCIM Cor Baayen Award (2003) STOC Best Paper Award (2012) STOC Test-of-Time Award (2022) Gödel Prize (2023) Academic Leadership: He currently advises PhD student Lynn Engelberts and has graduated 10 doctoral students. As coordinator of the NWO Gravitation program Quantum Software Consortium , he oversees major research initiatives. He secured participation in EU projects (QAIP, RESQ, QAP, QCS, QALGO, QuantAlgo) and leads research teams at CWI and QuSoft.

Petr van BloklandView profile

Lecturer

• Type Design
• Typography
• Graphic Design
• +5 more

Petr van Blokland (born 1956 in Gouda) is a type designer, typographer, graphic designer and lecturer at the Royal Academy of Art in The Hague (KABK), where he teaches in the Master Type and Media program. He co-founded Type Network and releases typefaces under the TYPETR label. His studio, Buro Petr van Blokland + Claudia Mens, was established in 1980. His research interests focus on the intersection of traditional typography and digital innovation. Van Blokland explores typeface design , design automation , and creative methodologies that bridge historical practices with contemporary digital tools. His work emphasizes expansion contrast typography, flourished letterforms , and variable font technology , creating type systems that function across diverse media contexts while maintaining typographic integrity. His publication history shows consistent innovation across decades, with recent work focusing on variable font technology (Presti, 2023), display typography (PowerLift, 2018), and historical analysis of type technology (2024 phototypesetting article). His typefaces demonstrate a progression from traditional text faces (Proforma, Productus) to experimental digital forms (Bitcount) and finally to sophisticated variable systems that incorporate historical techniques with digital flexibility. ATypI's Charles Peignot Prize (1988) As a lecturer in the Master Type and Media program, van Blokland guides students through advanced type design projects that integrate historical knowledge with cutting-edge technology. His approach to teaching emphasizes practical application through live design games and collaborative workshops that simulate professional design environments. His studio work with Buro Petr van Blokland + Claudia Mens provides real-world context for his academic instruction, creating a seamless connection between professional practice and educational theory. Van Blokland leads TYPETR, a type foundry that develops sophisticated type systems with extensive OpenType features. His work on Presti demonstrates particular innovation with floating flourishes that can be attached to letters in multiple positions, sizes, and directions, creating a highly customizable typographic system that maintains historical authenticity while embracing digital possibilities.

• Algebraic Geometry
• Mirror Symmetry
• Hypergeometric Functions
• +7 more

Dr. Jan Stienstra is an Assistant Professor at the Mathematical Institute , Utrecht University , Faculty of Science. His work lies at the intersection of Algebraic Geometry, Number Theory, and Mathematical Physics, with a focus on Mirror Symmetry, Hypergeometric Functions, and Calabi-Yau Varieties. Research Interests Algebraic Geometry and Motives Mirror Symmetry and String Theory Hypergeometric Systems and Quivers Dimer Models and Mahler Measure Crystalline Cohomology and Dessins d'Enfants His recent publications (2006-2018) analyze connections between mirror symmetry, dimer models, hypergeometric systems, and algebraic cycles, with applications to string theory and arithmetic geometry. Earlier works (1975-2001) explore K-theory, Picard-Fuchs equations, and modular forms. Professional Activities Member, Royal Dutch Mathematical Society (Wiskundig Genootschap) since 1996 Invited speaker at international workshops on Mirror Symmetry (2002, 2011) and Calabi-Yau manifolds (2010, 2011) Contributor to conferences on algebraic geometry and physics (1997-2011)

Peter BruinView profile

Assistant Professor

• Number Theory
• Algebraic Geometry
• Elliptic Curves
• +5 more

Peter Bruin is an Assistant Professor at the Mathematical Institute of Leiden University, specializing in algebra, geometry, and number theory. He is affiliated with the Quantum Software Consortium, an NWO Gravitation project, and the ALGANT Organisation. His research focuses on concrete arithmetic between geometry and number theory, with particular interest in elliptic curves, Galois representations, and modular forms. Peter Bruin completed his PhD at Universiteit Leiden in 2010 with the thesis "Modular curves, Arakelov theory, algorithmic applications" under the supervision of Prof. dr. S. J. Edixhoven and Dr. R. S. de Jong. Prior to that, he earned his Master's degree from the same institution in 2006 with the thesis "Green functions on Riemann surfaces and an application to Arakelov theory." His academic journey includes postdoctoral positions at Université Paris-Sud 11, Institut des Hautes Études Scientifiques, Universität Zürich, and the University of Warwick, where he served as an Assistant Professor (Warwick Zeeman Lecturer). Bruin's research interests lie at the intersection of algebraic geometry and number theory, with particular focus on elliptic curves, Galois representations, modular forms, and arithmetic geometry. His work often involves developing computational methods and software tools to explore theoretical questions in these areas. He has made significant contributions to understanding torsion structures of elliptic curves, L-functions, and the connections between modular curves and number fields. His research has applications in cryptography, particularly in lattice-based and post-quantum cryptographic systems. His recent publications demonstrate a strong focus on the arithmetic properties of elliptic curves and their generalizations, with particular attention to torsion structures, modular curves, and the computational aspects of Galois representations. His work spans both theoretical developments and practical implementations, as evidenced by his creation of specialized mathematical software packages. Organized "An Expedition into Arithmetic Geometry" (2023) in memory of Bas Edixhoven Co-organized COUNT workshop (2023) on computations in number theory Organized 6th General Assembly of Quantum Software Consortium (2021) Organized Algorithms in Number Theory and Arithmetic Geometry workshop (2017) As an educator, Bruin teaches a variety of courses including Linear Algebra, Topology, Modular Forms, and Representation Theory of Finite Groups. He also leads seminars on presenting and communicating mathematical concepts. His teaching philosophy emphasizes connecting theoretical concepts with practical applications, particularly in the emerging field of quantum computing.

• Number Theory
• Algebraic Geometry
• Arithmetic Geometry

Mentzelos Melistas serves as a Lecturer in Mathematics of Operations Research, actively contributing to advanced research in Number Theory and Algebraic Geometry with a specialized focus on elliptic curves and abelian varieties. His academic profile is defined by rigorous exploration of arithmetic structures and conjectural frameworks in modern mathematics. His research interests prominently include Elliptic Curves, Abelian Varieties, Function Fields, Complex Multiplication, Torsion Points, and the Birch and Swinnerton-Dyer Conjecture. These investigations delve into the arithmetic properties of algebraic varieties, examining torsion subgroups, specialization phenomena, and connections to deep conjectures in number theory. His work bridges theoretical frameworks with concrete computational aspects of arithmetic geometry. Analysis of his 18 research outputs (2021-2025) reveals a concentrated trajectory in elliptic surface theory and abelian varieties over function fields, particularly emphasizing low-rank specializations, Tamagawa numbers in isogeny contexts, and reduction properties of elliptic curves. This body of work demonstrates consistent advancement in understanding arithmetic invariants and their implications for foundational conjectures in the field. No information is available regarding scientific awards, student advising relationships, grant funding, or laboratory/team affiliations based on the provided text.

Cecília Salgado Guimarães da SilvaView profile

Associate Professor

• Arithmetic Geometry
• Algebraic Geometry
• Number Theory
• +4 more

Cecília Salgado Guimarães da Silva is an Associate Professor at the Bernoulli Institute's Department of Algebra within the University of Groningen. Her research focuses on arithmetic algebraic geometry, particularly rational points on algebraic varieties, elliptic fibrations, and applications to coding theory. She holds editorial roles for Indagationes Math and serves as an Academic Ambassador for Latin America within the Faculty of Science and Engineering. Notable awards include the Simons Fellowship (ICTP), Humboldt Fellowship, and L'Oréal Women in Science recognition. Her work spans collaborations in number theory and algebraic geometry, with recent grants supporting research on elliptic surfaces and K3 surfaces. Her academic career includes fellowships such as the Serrapilheira grant (2018) and has led to over 20 peer-reviewed publications. Current research emphasizes rank jumps in elliptic surfaces and the Hilbert property, with contributions to understanding Brauer elements on del Pezzo surfaces. She actively participates in conferences and organizes research directions in number theory through collaborative initiatives like Women in Numbers Europe ((WIN-E) programs).

Pol van HoftenView profile

Assistant Professor

• Shimura Varieties
• Number Theory
• Algebraic Geometry
• +5 more

Pol van Hoften is an Assistant Professor in the Department of Mathematics at the Faculty of Science, Vrije Universiteit Amsterdam (VU Amsterdam). His research focuses on advanced topics in number theory and algebraic geometry, particularly related to Shimura varieties and the Langlands program. Dr. van Hoften's research interests span several specialized areas within mathematics: Shimura Varieties and their integral models Irreducibility properties of Igusa varieties Automorphic representations and the Langlands program Cohomology of arithmetic varieties Monodromy theory in p-adic geometry Linear subspaces in algebraic contexts His recent publications demonstrate a consistent focus on the geometry and arithmetic of Shimura varieties. A significant portion of his work addresses questions related to the structure of these varieties at prime levels, particularly examining irreducibility properties, monodromy actions, and connections to the Langlands correspondence. His research often bridges abstract algebraic geometry with concrete number-theoretic questions, particularly through the lens of p-adic methods and modular forms. Dr. van Hoften has taught several courses at VU Amsterdam, including Fourier Analysis and multiple Linear Algebra courses for different programs.

Pirouz NourianView profile

Assistant Professor

• Computational Design
• Urban Planning
• Geospatial Information Systems
• +7 more

Pirouz Nourian is an Assistant Professor at the Digital Society Institute's Department of Urban and Regional Planning and Geo-Information Management. His research focuses on computational design, urban digital twins, spatial analysis, and geospatial systems, with applications in urban planning, hospital design, and cultural heritage conservation. Key Research Areas: Computational Design, Urban Digital Twins, Geospatial Information Systems, Human-AI Interaction Methodologies: Graph Theory, Network Analysis, Voxelization Algorithms, Ontology Modeling Applications: Participatory Planning, Hospital Space Optimization, Cultural Heritage Mapping, Active Mobility Studies His recent work explores agent-based modeling in urban twins, AI integration with geospatial data, and serious games for spatial design. Publications demonstrate interdisciplinary approaches combining civil engineering, computer science, and urban analytics.

• Algebra
• Number Theory
• Mathematics
• +1 more

Bart de Smit is a Professor of Algebra and Number Theory at the Mathematical Institute of Leiden University's Faculty of Science. He serves as Vice Dean and Director of Education for the Faculty of Science, where as a member of the Faculty Board he is responsible for bachelor's and master's education within the faculty. His research spans multiple domains in mathematics with a distinctive focus on: Algebraic Number Theory Geometric Transformations Mathematical Analysis of Visual Art Conformal Mappings and Symmetry De Smit is internationally recognized for his groundbreaking work on Escher's Print Gallery , where he applied mathematical principles to analyze and complete Escher's artwork that contained a mysterious blank spot. His research revealed the mathematical structure behind what's now known as the 'Droste effect' in Escher's work - a recursive visual phenomenon involving scaling symmetry. This interdisciplinary research culminated in a significant publication in the Notices of the American Mathematical Society in 2003. The publication and related work demonstrate de Smit's innovative approach that bridges pure mathematics with visual arts, using a five-step mathematical process to unravel, redesign, tile, convert, and complete Escher's work. His methodology combined complex analysis, image processing, and geometric transformations to solve what had been an artistic mystery. As an academic leader, de Smit oversees educational programs while maintaining active research involvement with the ALGANT (Algebra, Geometry, And Number Theory) program and the Intercity seminar ABC focusing on the ABC conjecture. His academic mentorship includes supervising PhD candidates such as Pavel Solomatin and Qijun Yan in advanced mathematical research.

Marco StrengView profile

Associate Professor

• Number Theory
• Algebra
• Geometry
• +5 more

Marco Streng is an Associate Professor and PhD director at the Mathematical Institute of Leiden University. His research focuses on the intersection of number theory, algebra, and geometry with applications to cryptography. Research Interests: Number Theory: Specializing in complex multiplication, modular forms, and Diophantine approximation with emphasis on elliptic and hyperelliptic curves Algebraic Geometry: Working extensively with abelian varieties, genus two curves, and class invariants Cryptography: Applying theoretical results to practical cryptographic systems, particularly elliptic curve cryptography His research bridges pure mathematical theory with practical applications, particularly in cryptographic protocols. His publication record shows consistent contributions to understanding class invariants, modular units, and height functions across various algebraic structures. Academic Service: PhD director at the Mathematical Institute Organizer of the General Mathematics Colloquium Active participant in international conferences and workshops Dr. Streng maintains strong international collaborations, particularly with researchers in France, Germany, and the United States, as evidenced by his extensive conference participation across Europe and North America.

Charlotte DombrowskyView profile

Researcher

• Modular Forms
• L-Functions
• Number Theory
• +3 more

Charlotte Dombrowsky is a researcher at Leiden University's Mathematical Institute, specializing in modular forms and L-functions. She works within the Department of Number Theory, Algebra, and Geometry. Her research focuses on modular forms with non-square-free levels and their twists, including central values of L-functions. She has presented at international conferences such as Journées Arithmétiques and the Dutch Analytic Number Theory Symposium. At Leiden, she has served as a teaching assistant for courses ranging from Algebraic Number Theory to Calculus for Political Science Students. She holds a Bachelor's and Master's in Mathematics from ETH Zurich, supervised by Maryna Viazovska for her Master thesis. She co-organizes informal activities for women in the Mathematical Institute and served as PhD representative on the Institute Council (2022-2024). Her recent publications include studies on divisor sums with missing digits and probabilistic approaches to geometric packings.

Carel FaberView profile

Professor

• Algebraic Geometry
• Moduli Spaces
• Tautological Classes
• +5 more

Prof. Carel Faber is a Professor in the Department of Fundamental Mathematics at Utrecht University, affiliated with the Mathematical Institute within the Faculty of Science. His research focuses on algebraic geometry, particularly moduli spaces of curves and abelian varieties, tautological classes, Siegel and Teichmüller modular forms, and linear orbits of plane curves. He has held editorial roles for Arkiv för matematik and contributed to significant projects like the Utrecht Geometry Centre (2014-2020). Key achievements include membership in prestigious academies: The Royal Swedish Academy of Sciences (Mathematics Class) and The Royal Netherlands Academy of Arts and Sciences (Mathematics Section). His research spans over four decades, with notable contributions to cohomology studies, moduli space structures, and modular forms.

• Instructional Technology
• Learning Analytics
• Artificial Intelligence in Education
• +3 more

Pantelis M. Papadopoulos is an Associate Professor in Instructional Technology with a research focus on educational technologies, learning analytics, and artificial intelligence in education. His work spans collaborative learning, conversational agents, gamification, and peer feedback mechanisms. He has contributed to projects such as the development of conversational agents for MOOCs and the design of tangible learning tools like the CUBE. His research addresses ethical considerations in AI integration, motivation dynamics in e-learning, and teacher professional development through digital competencies. Key research interests include the design of AI-driven educational tools, enhancing dialogue productivity in inquiry-based learning, and evaluating the impact of gamification on student engagement. He collaborates internationally on initiatives such as climate change literacy enhancement through agent-mediated learning and cross-cultural educational comparisons. His invited talks highlight contributions to technology-enhanced peer review, audience response systems, and the role of tangible artifacts in collaborative learning environments. Notable outputs include studies on conversational agents' adverse effects, summative assessment with AI, and the efficacy of free-selection peer feedback protocols. His work bridges theoretical frameworks with practical applications, aiming to improve educational outcomes through innovative technological integration.

• Analytical Chemistry
• Mass Spectrometry
• Proteomics
• +3 more

Dr. Andrea Gargano is a Visiting Fellow in the Faculty of Science at Vrije Universiteit Amsterdam, affiliated with the Department of Chemistry and Pharmaceutical Sciences and the Amsterdam Institute for Molecules and Materials (AIMMS). His research focuses on advanced separation techniques, particularly chromatography coupled with mass spectrometry, applied to biopharmaceuticals, polymers, and environmental contaminants. He holds a PhD in Analytical Chemistry from the University of Vienna (2013), where he developed novel selectors for liquid chromatography. Key contributions include the development of modular flow platforms for chemical ligation and multimethod analytical systems for monoclonal antibody characterization. Educations: PhD in Analytical Chemistry (2013), University of Vienna Research Interests: Hydrophilic interaction chromatography (HILIC) Comprehensive two-dimensional liquid chromatography (LC×LC) Native mass spectrometry for protein characterization Non-targeted analysis of environmental pollutants Modular flow chemistry for bioconjugation His work combines cutting-edge separation science with applications in biopharmaceutical quality control, polymer analysis, and environmental monitoring. Scientific Awards: Csaba Horváth Young Scientist Award (2015) Ernst-Bayer-Preis (2013) NWO Veni Grant (2015) Grants & Lab Activities: Recipient of NWO Veni Grant (2015) for developing advanced separation techniques. Active in AIMMS and CAST Amsterdam, collaborating on projects involving protein glycoform analysis and modular flow synthesis platforms. His lab specializes in integrating LC×LC-HRMS systems for complex sample characterization. Labs/Teams: Part of the VU Analytical Chemistry group and collaborates with industry partners in pharmaceutical and environmental analysis sectors.