جست‌وجوی استاد و پژوهشگر

• Metamaterials
• Electromagnetic Theory
• Microwave Techniques
• +۳ مورد دیگر

Prof. Dr. Evren EKMEKÇİ is a Professor at the Department of Electrical and Electronics Engineering, Faculty of Engineering and Natural Sciences, Süleyman Demirel University. He holds a licentiate degree from Süleyman Demirel University and a doctorate from Middle East Technical University. His academic career includes roles as Assistant Professor (2011-2017) and Associate Professor (2017-2022) before his current position since 2022. His research focuses on metamaterials, electromagnetic theory, microwave techniques, antenna design, microwave sensors, and dielectric resonators. Notable contributions include high-impact studies on metamaterial-based sensors and terahertz applications, with over 1272 citations and an h-index of 16 (Google Scholar). Key research trends in his articles include metamaterial design for sensing applications, dielectric resonator-based sensors, and electromagnetic absorption mechanisms. He has led projects such as 'Multi-functional metamaterial sensor design' (2014-2017) and 'Chemical liquid sensing with all-dielectric absorbers' (2019-2021). Prof. EKMEKÇİ has authored numerous peer-reviewed articles in journals like IEEE Sensors Journal and Applied Physics A. His work bridges theoretical electromagnetic principles with practical sensor and antenna innovations. He teaches courses on antennas, electromagnetic waves, and microwave techniques, contributing to both academic and applied engineering education.

Nathaniel Stapletonمشاهده پروفایل

دانشیار

• Algebraic Topology
• Homotopy Theory
• Chromatic Homotopy Theory
• +۳ مورد دیگر

Nathaniel Stapleton is an Associate Professor in the Department of Mathematics at the University of Kentucky, affiliated with the College of Arts & Sciences. His research focuses on algebraic topology, particularly homotopy theory, with an emphasis on chromatic homotopy theory, equivariant phenomena, and Morava E-theory. He holds a faculty position at the Patterson Office Tower campus in Lexington, KY. Stapleton's work bridges abstract algebraic structures with geometric and categorical methods, addressing topics such as Picard groups, power operations, and p-divisible groups. His recent publications explore connections between homotopy theory and algebraic geometry, including studies on supersymmetric field theories and the interplay between rational and equivariant cohomology. His research trends highlight advancements in transchromatic homotopy theory, asymptotic algebraic structures in stable homotopy, and equivariant sphere spectra analysis. Collaborative efforts include organizing conferences like the Transatlantic Transchromatic Homotopy Theory Conference. While no awards are explicitly listed, his extensive publication record reflects sustained contributions to algebraic topology. Stapleton's advising and grant activity are not detailed in the provided materials, though his academic profile suggests active involvement in graduate supervision given his research intensity. His work is centered at the Department of Mathematics, contributing to both pure theory and interdisciplinary applications in geometric topology.

Zhouli Xuمشاهده پروفایل

استاد

• Algebraic Topology
• Stable Homotopy Theory
• Motivic Homotopy Theory
• +۳ مورد دیگر

Zhouli Xu is a Professor in the Department of Mathematics at the University of California, Los Angeles (UCLA) since November 2024. Previously, he held positions as Assistant Professor, Associate Professor, and Professor at UC San Diego (2020-2024), and was a C.L.E. Moore Instructor at MIT (2017-2020). He earned his Ph.D. from the University of Chicago in 2017 under the mentorship of J. Peter May, Daniel C. Isaksen, and Mark Mahowald. His research focuses on algebraic topology, specializing in stable homotopy theory, motivic homotopy theory, and equivariant topology. Key areas include computational methods for stable homotopy groups of spheres, spectral sequences, and connections between homotopy theory and algebraic geometry. His work frequently involves collaborative projects with international teams. Publications demonstrate a consistent focus on advancing computational techniques in homotopy theory, with recent work resolving long-standing problems like the Kervaire invariant in dimension 126. Research trends show extensive use of spectral sequences, equivariant methods, and motivic approaches to solve fundamental topological questions. Awards and Honors: AMS Centennial Research Fellow (2025-26) Fellow of the American Mathematical Society (2023) K-Theory Prize (2022) Grants and Funding: NSF grants supporting his research include DMS 2105462 (2021-2024), DMS 1810638 (2018-2020), and DMS 2043485 (2020-2021). He leads collaborative research groups and organizes major conferences in algebraic topology worldwide.

Maria Basterraمشاهده پروفایل

استاد

• Algebraic Topology
• Category Theory
• Homological Algebra
• +۶ مورد دیگر

Maria Basterra is a Professor in the Department of Mathematics and Statistics at the University of New Hampshire (UNH), where she is a core faculty member in Women's Studies. She is actively contributing to both research and teaching in advanced mathematics. Education: Ph.D. in Mathematics, University of Chicago M.S. in Mathematics, University of Chicago B.S. in Mathematics, University of Texas at Austin Her research centers on Algebraic Topology, Category Theory, and Homological Algebra , with deep investigations into E-infinity ring spectra, operads, and topological Hochschild homology. She has made foundational contributions to the homology and cohomology of structured ring spectra and the calculus of functors. A strong advocate for diversity in mathematics, she actively supports the retention and advancement of women in the field, notably through leadership in the Women in Topology (WIT) collaborations. Her recent publications (2015–2018) reflect a sustained focus on homotopy theory, particularly through collaborative projects that explore operads, infinite loop spaces, and stabilization. These works often emerge from interdisciplinary workshops, highlighting her role in fostering research communities. She has been a co-principal investigator on research projects including the MSRI WIT Open Problems Workshop (awarded by the Clay Institute, 2017) and Women in Topology (awarded by BIRS, 2013), and has participated in the Homotopy Harnessing Higher Structures program. Maria Basterra teaches a wide range of courses, including Calculus II, Mathematical Proof, Abstract Algebra, and multiple advanced topics in Topology (MATH 784, 884, 955, 966). Her teaching record extends through 2025, confirming her active status. She advises and mentors students and early-career researchers, particularly through collaborative research initiatives.

• Algebraic Topology
• Algebraic K-theory
• Arithmetic Geometry
• +۷ مورد دیگر

Gabriel Angelini-Knoll is an Assistant Professor in the Department of Mathematics, Applied Mathematics, and Statistics at Case Western Reserve University . Previously, he held postdoctoral positions at Université Paris 13 , Freie Universität Berlin , and Michigan State University , with a guest position at the Max Planck Institute for Mathematics in Bonn (2024-2025). He earned his PhD at Wayne State University under Andrew Salch. Research Interests : His work focuses on algebraic topology and algebraic K-theory , particularly computational methods with applications to arithmetic and geometry. Key areas include topological Hochschild homology , Morava K-theory , syntomic cohomology , and equivariant homotopy theory . His published work explores chromatic complexity, redshift phenomena, and connections to Lichtenbaum-Quillen conjectures. Teaching and Mentoring : Gabriel has taught courses like Introduction to Abstract Algebra (Case Western Reserve) and Algebraic K-theory (Freie Universität Berlin). He co-supervised Master’s and undergraduate theses on topics such as Real topological Hochschild homology , generalized Tate cohomology , and infinity categories . He organizes seminars on chromatic homotopy theory , Hermitian K-theory , and related topics. Collaborations and Conferences : Active in international collaborations, he works with researchers like Ch. Ausoni , M. Behrens , and J.D. Quigley . He has delivered invited talks at institutions including MIT , Université Sorbonne Paris Nord , and Isaac Newton Institute , with presentations at AMS Sectional Meetings and Oberwolfach .

• Algebraic Topology
• K-theory
• Group Theory
• +۸ مورد دیگر

Irakli Patchkoria is a Lecturer in the Department of Mathematics at the University of Aberdeen, affiliated with the School of Natural and Computing Sciences. His research focuses on algebraic topology, K-theory, and homological algebra, with contributions to equivariant stable homotopy theory and Witt vectors. Research Interests: Algebraic Topology, K-Theory, Group Theory, Homological Algebra, Morava K-Theory, Algebraic Models for Homotopy Theories, Witt Vectors, de Rham-Witt Complex, TC and THH Computations, Equivariant Stable Homotopy Theory. The recent publications highlight his work on Adams spectral sequences, Witt vectors with coefficients, cyclic homology of differential graded algebras, and geometric fixed points of real topological cyclic homology. These contributions intersect algebraic topology, homotopy theory, and noncommutative geometry. Irakli is responsible for public outreach in his department and organizes the Aberdeen Topology Seminar. He has secured an EPSRC grant for research on classifying spaces and stable homotopy theory.

• Stable Homotopy Theory
• Chromatic Homotopy Theory
• Tensor Triangulated Geometry
• +۶ مورد دیگر

Drew Kenneth Heard is an Associate Professor at the Department of Mathematical Sciences, Norwegian University of Science and Technology (NTNU), supported by the Trond Mohn Foundation. His research bridges stable homotopy theory, chromatic homotopy theory, and tensor triangulated geometry, with significant contributions to classification theorems and duality principles. Education: PhD (2014) from the University of Melbourne under Craig Westerland. Postdoctoral positions at Universität Regensburg (SFB Higher Invariants), Haifa University, Universität Hamburg (SPP 1786), and Max Planck Institute for Mathematics in Bonn. Heard's work focuses on the interplay between tensor triangulated categories and equivariant homotopy theory. His recent publications explore stratification theorems, vanishing lines in motivic homotopy, and the structure of Picard groups in chromatic settings. Collaborations with Tobias Barthel, Beren Sanders, and others have advanced understanding of localizing subcategories and descent techniques. Research Trends: Analysis of 15 recent articles reveals a core focus on tensor triangulated geometry (Balmer spectra, support theory), chromatic homotopy (K(n)-local spectra, Morava E-theory), and algebraic models for topological phenomena (comodule categories, local duality). Methodologically, he integrates geometric intuition with category-theoretic frameworks. Affiliations: Current: NTNU, Trondheim, Norway. Former: Universität Regensburg, Haifa University, Universität Hamburg, Max Planck Institute. Teaching: TMA4105 - Mathematics 2: Multivariable calculus and vector analysis. MA3408 - Algebraic Topology 2. Projects: Leads the "tt-geometry in Trondheim" project funded by the Trond Mohn Foundation, advancing tensor triangulated geometry classifications.

Andrew Salchمشاهده پروفایل

دانشیار

• Algebraic Topology
• Stable Homotopy Theory
• Number Theory
• +۳ مورد دیگر

Andrew Salch is an Associate Professor in the Department of Mathematics at Wayne State University's College of Liberal Arts and Sciences. His research bridges algebraic topology, number theory, and data science, with a focus on stable homotopy theory, formal groups, and topological methods for fMRI analysis. He mentors graduate students and develops computational tools for mathematical research. Education: Ph.D. in Mathematics, University of Rochester (2008) M.A. in Mathematics, University of Rochester (2005) B.S. in Mathematics, Portland State University (2003) Research Interests: Salch's work explores the interplay between homotopy theory and number theory, particularly via L-functions, Iwasawa theory, and formal modules. He also applies topological data analysis (TDA) to neuroscience, developing tools for fMRI data. His computational projects include Sage scripts for Morava stabilizer group actions and persistent homology workflows. Publication Trends: His articles primarily address algebraic topology (e.g., Morava stabilizer groups, cobordism) and number-theoretic connections (e.g., zeta-functions, Iwasawa invariants). Recent work expands into fMRI data analysis using persistent homology and statistical inference, reflecting interdisciplinary collaboration. Advising and Collaborations: He advises students like Mohammad Behzad Kang and collaborates with labs (e.g., Diwadkar Lab at WSU Medical School) on fMRI projects. His pure mathematics collaborations include work with Luca Candelori on topological modular forms and with Gabe Angelini-Knoll on homotopy limits. Tools and Software: Salch develops open-source tools for topological data analysis (e.g., fMRI pipelines) and computational topology (e.g., Sage scripts for formal group laws). His seminar notes on modular forms and L-functions are publicly shared.

Jens Hornbostelمشاهده پروفایل

استاد

• Algebraic Topology
• K-Theory
• Witt Groups
• +۷ مورد دیگر

Prof. Dr. Jens Hornbostel is affiliated with the Bergische Universität Wuppertal as a Professor in the Department of Mathematics and Computer Science under the Faculty of Mathematics and Natural Sciences. He actively contributes to the Arbeitsgruppe Topologie and serves as Speaker and Principal Investigator of the DFG-GRK 2240 on algebro-geometric methods in topology. Research focuses on algebraic topology, K-theory, Witt groups, and motivic homotopy theory. Key themes in recent publications include Real Topological Hochschild Homology, Schubert calculus in algebraic cobordism, and tensor-triangulated categories. He is a member of the Journal of Homotopy and Related Structures editorial board and participates in DFG-SPP 1786 and other committees. Former advisees include PhD students Ruth Joachimi and Herman Rohrbach, as well as postdocs like Valentina Kiritchenko and Jeremiah Heller.

• Quantum Spin Systems
• Magnetic Molecules
• Frustration Effects
• +۷ مورد دیگر

Prof. Dr. Jürgen Schnack is a theoretical physicist at the Faculty of Physics, Bielefeld University , where he has served since 2007. His academic career includes leadership roles as Vice Dean (2015-2017) and Dean (2017-2019) of the Faculty of Physics. He is a member of the German Physical Society (DPG) , American Physical Society (APS) , and other academic societies. Education: PhD in Physics (1996, Technical University of Darmstadt & GSI), Habilitation (2001, University of Osnabrück) Research: Focus on quantum spin systems, magnetic molecules, frustration effects, and carbon nanomembranes. His work explores decoherence, thermodynamics in non-equilibrium systems, and magnetocaloric effects. Grants: Recipient of projects from the German Research Foundation (FOR 2692, others) and the European Union (e.g., molecule-based magneto/electro/mechano-calorics). Awards: 2002 Hans Mühlenhoff Prize for habilitation; 2006 Fellow of the International Center for Transdisciplinary Sciences, International University Bremen. Advising: Chaired a PhD program with 11 students (2001-2006). Publications: Over 100 peer-reviewed articles in journals like Physical Review Letters , Journal of the American Chemical Society , and Inorganic Chemistry , focusing on frustrated quantum magnets, spin dynamics, and molecular magnetism. Labs/Teams: Leads the Condensed Matter Theory Working Group at Bielefeld University and collaborates with international institutions like Ames Laboratory and INT Seattle.

• Homotopy Theory
• Algebraic Topology
• Algebraic K-Theory
• +۶ مورد دیگر

John E. Harper is an Associate Professor in the Department of Mathematics at The Ohio State University, with appointments on both the Columbus and Newark campuses. He holds a Ph.D. in Mathematics from the University of Notre Dame (2008) and has held postdoctoral positions at EPFL, University of Western Ontario, and Purdue University. Education : Ph.D. in Mathematics, University of Notre Dame (2008); Graduate studies in Aeronautics and Astronautics, MIT (1996–2002). His research focuses on homotopy theory and algebraic topology , particularly interactions with structured ring spectra, Goodwillie's homotopy functor calculus, and derived Koszul duality. His work includes foundational contributions to TQ-completion and convergence theorems in homotopy theory. Recent publications highlight advancements in Bousfield-Kan completions, retractive operadic algebras, and fracture squares for TQ-homology. These works span Structured Ring Spectra , Functor Calculus , and Homotopy Limits . Scientific Awards : Newark Service Award (2019) Newark Teaching Excellence Awards (2024, 2018) He has mentored numerous PhD and Master’s students, including Oleksii Nikitchenko, Matthew Carr, Duncan Clark, Nikolas Schonsheck, Yu Zhang, and Jacobson Blomquist. His grants include a 2019–2024 Simons Foundation Collaboration Grant for Mathematicians.

Christian Schlichtkrullمشاهده پروفایل

استاد

• Algebraic Topology
• Homotopy Theory
• Topological Hochschild Homology
• +۳ مورد دیگر

Christian Schlichtkrull is a Professor at the Department of Mathematics, University of Bergen, Norway. His contact information includes email (christian.schlichtkrull@uib.no), phone (+47 55582828), and addresses: Visitor address at Allégaten 41, 5007 Bergen, and Postal address at P.O. Box 7803, NO-5020 Bergen. His primary research focuses on advanced topics in algebraic topology, with emphasis on: Homotopy theory including stable homotopy and parametrized homotopy Topological Hochschild homology (THH) and its logarithmic variants Symmetric spectra and diagram spaces Algebraic K-theory connections via cyclotomic trace Generalized Thom spectra and virtual vector bundles Schlichtkrull's publications (2005-2020) demonstrate sustained exploration of spectra, homology theories, and K-theory connections. Recent work emphasizes multiplicative structures in parametrized homotopy and logarithmic THH, frequently collaborating with researchers from institutions like Radboud University and University of Bonn. His research has been supported by the Research Council of Norway (Grant 213458). No advising relationships, laboratory affiliations, or scientific awards are documented in the provided materials.

Bjørn Ian Dundasمشاهده پروفایل

استاد

• Algebraic K-theory
• Topological Cyclic Homology
• Motivic Homotopy Theory
• +۴ مورد دیگر

Bjørn Ian Dundas is a Professor in the Department of Mathematics at the University of Bergen. His research focuses on algebraic K-theory, topological cyclic homology, and motivic homotopy theory, with contributions to structured ring spectra and Hochschild homology. He has held positions funded by the Research Council of Norway and collaborated internationally with institutions such as Indiana University and the University of Hamburg. His work bridges algebraic topology, category theory, and number theory, emphasizing trace methods and homotopy invariants. Recent research explores motivic Hochschild homology and applications in algebraic K-theory. He co-authored textbooks like A short course in differential topology (2018) and contributed to the Motivic homotopy theory lecture series (2007). He has interviewed numerous Abel Prize laureates, including Robert Langlands and Karen Uhlenbeck, and delivered keynotes at conferences like the Banff International Research Station. His grants include projects on algebraic K-theory and equivariant homotopy theory.

• Stable Homotopy Theory
• Chromatic Homotopy Theory
• Tensor Triangulated Geometry
• +۳ مورد دیگر

Drew Heard is an Associate Professor at the Norwegian University of Science and Technology (NTNU), Trondheim, supported by the Trond Mohn Foundation. His research bridges stable homotopy theory and tensor triangulated geometry, with a focus on chromatic homotopy theory, Balmer spectra, and descent techniques. He has collaborated extensively with researchers at institutions like Regensburg University, Haifa University, and the Max Planck Institute for Mathematics in Bonn. Key Research Areas: Stable homotopy theory, chromatic homotopy theory, tensor triangulated geometry, and equivariant homotopy theory. Publications: His work includes classifications of thick subcategories in functor calculus, cosupport theory, and stratification theorems in equivariant homotopy theory. Recent papers explore connections between tensor triangulated geometry and algebraic structures like Picard groups, Balmer spectra, and local duality. Grants and Collaborations: Supported by the Trond Mohn Foundation, he has worked with teams at the SFB Higher Invariants, SPP 1786, and in projects like 'tt-geometry in Trondheim.'

• Algebraic Topology
• Cohomology Theories
• Homotopy Theory
• +۳ مورد دیگر

Professor Sarah Whitehouse holds the position of Professor of Pure Mathematics at the University of Sheffield’s School of Mathematical and Physical Sciences. Her academic journey includes a B.Sc. (1990), M.Sc. (1991), and Ph.D. (1994) from the University of Warwick. She gained international experience as a Marie Curie post-doctoral researcher at Université Paris 13 and as a Maître de Conférences at Université d’Artois (Lens), France, before joining Sheffield in 2002. Her research focuses on algebraic topology, particularly the interplay between cohomology theories and algebraic structures like A-infinity and E-infinity algebras. She investigates operations in K-theory and their geometric implications, including connections to number theory. Her work emphasizes homotopy-theoretic approaches to algebraic structures, exploring how associativity and commutativity conditions can be relaxed. Teaching highlights include modules on Combinatorics, Analysis, Vector Spaces, Groups and Symmetries, and Algebraic Topology. She has supervised MMath projects on topics such as Aperiodic Tilings, Integer Partitions, and the Dold-Kan Correspondence. Her pedagogical approach emphasizes conceptual depth and student engagement. Prof. Whitehouse has led grants including EPSRC-funded projects on Rigidity Theorems in Stable Homotopy Theory and Stable/Unstable Operations in K-Theory, as well as Leverhulme research on Rings Defined by Congruences. She is actively involved in the Transpennine Topology Triangle and promotes collaborative research networks like Women in Topology. Her office is located at J6c in the Hicks Building, and she can be reached at s.whitehouse@sheffield.ac.uk .