Find Academic Supervisors

• Metaphysics
• Philosophy of Physics
• Philosophy of Mind
• +4 more

Alyssa Ney is a leading Professor of Philosophy at Ludwig-Maximilians University Munich (LMU), holding the Chair of Metaphysics within the Faculty of Philosophy, Philosophy of Science, and Religious Studies. Her work bridges metaphysics with the philosophy of physics and mind, focusing on the interpretation of quantum theories, fundamentality, and the unity of science. Education: PhD in Philosophy (Brown University), MS in Physics (UC Davis), BS in Physics and Philosophy (Tulane University) Previous appointments: UC Davis (2019-2024), University of Rochester (2005-2019) Ney’s research explores the metaphysical implications of quantum mechanics, particularly wave function realism and its challenges in grounding macro-objects. She investigates the relationship between quantum theory and classical conceptions of space, time, and causation, with a focus on locality and nonlocality. Her work also addresses physicalism, mental causation, and the methodology of metaphysical inquiry. Recent publications include analyses of density matrix realism (“ Is the Universe Fundamentally a Density Matrix? ”), many-worlds interpretations (“ Branching (Almost) Everywhere and All At Once ”), and the metaphysical status of spacetime in quantum gravity contexts. She was awarded the 2025 Patrick Suppes Prize for her book The World in the Wave Function and the 2024 Humboldt Foundation Bessel Award. Scientific Awards Patrick Suppes Prize (2025) Friedrich Wilhelm Bessel Research Award (2024) FQxI Essay Contest Second Prize (2018) Elsie Field Dupre Prize in Physics (1999) Ney actively mentors underrepresented scholars in philosophy of science and serves on editorial boards for Philosophy of Physics and British Journal for the Philosophy of Science . She has organized workshops connecting metaphysics with philosophy of physics and quantum interpretation.

Alireza YaseriView profile

Adjunct Assistant Professor

• Geotechnical Engineering
• Geomechanics
• Earthquake Engineering
• +4 more

Alireza Yaseri serves as an Adjunct Assistant Professor in the Department of Civil Engineering within Smith Engineering at Queen's University. He maintains a dual affiliation with the GeoEngineering Centre, a leading research institute at Queen's specializing in geotechnical and geoenvironmental challenges, where he contributes to advanced computational modeling initiatives. Education: PhD in Geotechnical Engineering, Université Laval (2021) MSc in Geotechnical Engineering, Shiraz University (2012) Dr. Yaseri's research program centers on computational geomechanics with emphases on seismic soil-structure interaction, railway-induced vibrations, and constitutive modeling of granular materials. His work bridges theoretical mechanics and practical infrastructure challenges through advanced numerical techniques, particularly hybrid FEM-SBFEM implementations for dynamic analysis of earth dams, canyon systems, and transportation corridors. He investigates nonlinear soil behavior under monotonic/cyclic loading and develops predictive models for vibration propagation in complex geological settings. Analysis of his publication trajectory (2014-2024) reveals consistent innovation in computational geotechnics, with recent work focusing on 2.5D/3D modeling of train-induced vibrations and sophisticated sand constitutive frameworks. His 2024 publications demonstrate dual expertise in railway vibration prediction methodologies and critical-state soil mechanics, while his earth dam-canyon system analyses from 2020-2022 established foundational approaches for seismic amplification in flexible geological formations. As an active member of Queen's GeoEngineering Centre, Dr. Yaseri collaborates on interdisciplinary projects addressing infrastructure resilience, with particular relevance to dam safety and transportation geotechnics in seismic zones. His technical leadership in scaled boundary methods contributes to the center's reputation for computational innovation in geomechanics.

• Solid State Physics
• Quantum Mechanics
• Analytical Mechanics
• +7 more

Matti Selg is an Associate Professor at the Institute of Physics within the Faculty of Science and Technology at the University of Tartu, Estonia. He has been actively teaching graduate courses in Quantum Mechanics, Analytical Mechanics, and Mathematical Physics since 2009, with increasing responsibility over the years. Currently, he oversees the entire teaching of three mandatory courses: Master's Course in Quantum Mechanics, Analytical Mechanics, and Theory of Complex Variables. Dr. Selg completed his education at the University of Tartu, earning a diploma in physics. He received his Doctor's Degree in 1981 from the University of Tartu with a dissertation titled "Relaxation and hot luminescence of self-trapped excitons in rare gas crystals," supervised by Vladimir Hižnjakov and Rein Kink. His additional qualification includes a PhD in solid state physics from the Institute of Physics of the Estonian Academy of Sciences. Professor Selg's research spans several interconnected areas of theoretical physics. His primary interests include quantum mechanics, particularly scattering theory and inverse problems, as evidenced by his numerous publications and textbooks on quantum scattering. He has made significant contributions to the understanding of reflectionless potentials and the Marchenko equation. More recently, he has focused on classical mechanics problems, particularly exploring Binet's equation and its connections to Newtonian and Einsteinian gravity theories, as well as revisiting historical problems like Galileo's swiftest descent problem. His work bridges mathematical physics with practical applications in molecular and solid-state physics. Analysis of his recent publications reveals a clear trajectory from quantum scattering theory toward classical mechanics and historical physics problems. While maintaining his expertise in quantum systems, particularly with hydrogen molecules and diatomic systems, he has expanded into historical and mathematical analyses of foundational physics concepts. His 2023-2025 publications show a particular focus on exact solutions to classical mechanics problems and their connections to modern gravitational theory. Dr. Selg has served in several administrative roles, including as a member of the Science Council of the Institute of Physics at the University of Tartu since 2001 and as a member of the Expert Commission for Exact Sciences of the Estonian Science Foundation (2003-2006). He has successfully led research projects funded by the Estonian Science Foundation, including studies on excimers in rare gases and their crystals. As an educator, Professor Selg has developed and taught advanced courses that integrate deep theoretical concepts with practical applications. His textbooks on quantum scattering theory demonstrate his commitment to making complex topics accessible to students. His recent work on the mathematical and physical perspectives of foundational problems suggests an evolving research program that connects historical scientific developments with contemporary theoretical challenges.

Mihalis DafermosView profile

Professor

• Partial Differential Equations
• General Relativity
• Black Hole Physics
• +3 more

Mihalis Dafermos is the Lowndean Professor of Astronomy and Geometry at the Department of Pure Mathematics and Mathematical Statistics (DPMMS) within the Faculty of Mathematics at the University of Cambridge. He is a leading researcher in mathematical general relativity and partial differential equations, with particular expertise in black hole physics. His research expertise spans: Partial Differential Equations General Relativity Black Hole Stability and Dynamics Mathematical Analysis of Spacetime Singularities Wave Equations on Curved Spacetimes Cosmic Censorship Conjectures Dafermos's publications reveal a systematic progression from foundational work on Schwarzschild and Reissner-Nordström black holes to sophisticated analyses of Kerr black holes across various parameter regimes. His research consistently focuses on mathematical rigor in addressing fundamental questions about black hole stability, interior structure, and the behavior of fields in strong gravitational environments. A significant portion of his work investigates the Cauchy horizon stability, blue-shift instabilities, and cosmic censorship, contributing substantially to the mathematical foundations of general relativity. He is an active member of the Relativity and Gravitation research group at Cambridge, collaborating with prominent researchers including Igor Rodnianski, Georgios Holzegel, and others. His work has been published in the most prestigious mathematical physics journals including Acta Mathematica, Annals of Mathematics, and Communications in Mathematical Physics.

Zoltán HarmanView profile

Researcher

• Quantum Electrodynamics
• Atomic Physics
• Highly Charged Ions
• +12 more

Zoltán Harman is a Leading Scientist at the Max Planck Institute for Nuclear Physics (MPIK) in Heidelberg, Germany, and is affiliated with Heidelberg University. He conducts cutting-edge research in atomic physics, quantum electrodynamics, and precision measurements, particularly using highly charged ions and Penning trap techniques. He holds a habilitation in physics from Heidelberg University and regularly lectures there on advanced topics such as quantum electrodynamics and theoretical physics. Research Interests: Quantum Electrodynamics (QED) in strong fields Precision spectroscopy of highly charged ions g-factor measurements and tests of fundamental physics Development of atomic clocks using highly charged ions Determination of fundamental constants (e.g., electron mass, fine-structure constant) Searches for new physics beyond the Standard Model, including fifth forces Neutrino mass determination via Penning trap measurements His recent publications (2024–2025) focus on high-precision g-factor measurements in ions like tin and beryllium, two-loop QED calculations, King plot analyses for new boson searches, and neutrino mass studies. These works appear in top journals such as Nature , Physical Review Letters , and Science , reflecting his leadership in precision atomic physics. Scientific Awards and Grants: Postdoctoral scholarship from the Max Planck Society (2005–2007) EMMI Visiting Professor Scholarship (2012, 2013) Erasmus student scholarship (1999–2000) Primary investigator of the ISOQUANT Collaborative Research Centre (SFB1225) Teaching and Advising: Harman has been a regular lecturer at Heidelberg University since 2008, teaching courses in quantum electrodynamics, theoretical physics, and experimental physics. He co-organizes advanced lecture series and supervises student research projects, including poster sessions and talks. He is also a lecturer in the International Max Planck Research School on Quantum Dynamics. Research Group and Collaborations: Harman is a key member of the quantum dynamics group at MPIK, led by Prof. Christoph H. Keitel. His work involves close collaboration with experimental teams at MPIK, GSI, and Heidelberg University, combining theoretical and experimental efforts in precision physics. He is actively involved in major projects such as PENTATRAP and ALPHATRAP, which aim to push the limits of atomic and nuclear measurements.

Cedric D'MelloView profile

Professor

• Structural Engineering
• Composite Structures
• Dynamics of Structures
• +5 more

Professor Cedric D'Mello is a distinguished Professor of Structural Engineering at City, University of London, where he has been serving since 2012. He previously held positions as Senior Lecturer (1999-2012), Lecturer/Teaching Fellow (1987-1999), and various leadership roles including Associate Dean for Education (2009-2014), Associate Dean for Learning & Teaching (2007-2009), and Assistant Dean for Civil Engineering Programmes (2002-2007). He was also an elected member of University Senate until 2013. Professor D'Mello received his BSc (Hons) in Structural Engineering (1976) and DPhil in Structural Engineering (1981), both from the University of Sussex. His academic journey began as a Research Assistant at Sussex (1976-1980), followed by positions as Lecturer in Structural Engineering (1980-1981), Postdoctoral Research Assistant at Ocean Engineering Research Centre (1981-1986), and Associate Consultant at OTEC (UK) Ltd (1988-1990). His research primarily focuses on very large scale testing of structures, with particular emphasis on composite structures and dynamics of structures. His work spans from grouted connections in offshore structures to long span composite floors in buildings, with current research centered on ultra slim floor beams where the floor slab is incorporated within the beam depth. His recent work has expanded into steel structural fire engineering, particularly thermo-mechanical damage modeling for predicting steel deterioration under fire conditions. Professor D'Mello's extensive publication record demonstrates a clear research trajectory from offshore structures to composite floor systems, with increasing focus on structural fire engineering in recent years. His work shows strong industry collaboration, with many projects supported by UK/European funding bodies and industry partners. His research has practical applications in building cost reduction and sustainable construction through innovative structural designs. Professor D'Mello has made significant contributions to structural engineering through his books on jack-up platforms and dynamics of structural systems, along with numerous journal articles and conference papers. He has also filed a patent on structural beam design, demonstrating the practical application of his research. As an academic leader and educator, Professor D'Mello has supervised PhD students including Eric Cheilletz and Sam Tariverdi, and has contributed to engineering education through his leadership roles in curriculum development and educational strategy at City University London.

Claude WarnickView profile

Professor

• Partial Differential Equations (PDE)
• Hyperbolic PDE Analysis
• General Relativity
• +5 more

Claude Warnick is a Professor of Mathematical Physics at the University of Cambridge, holding a joint appointment between the Department of Pure Mathematics and Mathematical Statistics (DPMMS) and the Department of Applied Mathematics and Theoretical Physics (DAMTP). His research focuses on partial differential equations (PDEs), particularly hyperbolic PDEs with applications in classical general relativity. Notably, he studies gravitational waves, black hole dynamics, and the mathematical properties of spacetime geometries such as Anti-de Sitter (AdS) space and extremal black holes. His work has contributed to understanding quasinormal modes, stability analyses, and boundary conditions in curved spacetimes. Affiliations: DPMMS & DAMTP, Faculty of Mathematics, University of Cambridge Key Research Areas: PDE Analysis, General Relativity, Mathematical Physics His research interests include the rigorous analysis of wave equations in curved spacetime, with applications to gravitational waves and the LIGO observations, as well as the study of black hole stability and asymptotic properties of field equations in AdS. He has contributed to the understanding of quasinormal modes, which describe the ringdown phase of black holes, and their role in characterizing black hole parameters. Warnick’s publications span over 20 years, addressing topics such as the stability of AdS spacetimes, the behavior of fields near black hole horizons, and the interplay between geometry and field equations in general relativity. His work combines analytical techniques from PDE theory with geometric insights from general relativity. His academic homepage is https://www.dpmms.cam.ac.uk/~cmw50 .

D. Mark ManleyView profile

Professor

• Nuclear Physics
• Hadronic Physics
• Baryon Resonances
• +3 more

Roles & Affiliations: Professor and Undergraduate Coordinator in the Department of Physics at Kent State University since 1986. Active in the Baryon Resonance Analysis Group, CB@MAMI Collaboration, and JLab Hall A Collaboration. Research collaborations include the Crystal Ball experiment at Mainz and studies at MAMI. Education: Ph.D. in Physics from the University of Wyoming (1981), postdoctoral research at Virginia Polytechnic Institute (1981–1984) and Lawrence Livermore National Laboratory (1984–1986). Research Interests: Focus on baryon resonances, electron scattering, and partial-wave analyses. Explores nuclear structure through photonuclear reactions, meson photoproduction, and exotic hadron states like the d*(2380) hexaquark. Utilizes facilities like MAMI and JLab for precision measurements of proton polarizabilities and resonance parameters. Publications Trends: Recent work emphasizes helicity-dependent cross sections, polarized photon interactions, and signatures of exotic particles. Key topics include neutron polarization transfer, double-polarization observables in Compton scattering, and multi-meson photoproduction systems. Labs & Teams: Collaborates with the Crystal Ball/TAPS detectors team, Mainz Microtron (MAMI), and Jefferson Lab (JLab) facilities. Engaged in global partial-wave analysis frameworks to extract resonance parameters.

Erik Van VleckView profile

Professor

• Applied Mathematics
• Numerical Analysis
• Numerical Methods for PDEs
• +3 more

Erik Van Vleck is a Professor of Mathematics at the University of Kansas, affiliated with the College of Liberal Arts & Sciences. His research focuses on applied mathematics, numerical analysis, and numerical methods for partial differential equations (PDEs), with particular emphasis on data assimilation and reaction-diffusion systems. His work bridges theoretical advancements and practical applications in computational dynamics, environmental modeling, and ecological systems. Van Vleck’s research interests include multi-scale data assimilation techniques, adaptive mesh methods, and the numerical analysis of traveling wave solutions in discrete and continuous systems. He has contributed to understanding pattern formation in ecological models, particularly in savanna ecosystems and fire-driven dynamics. His methodological innovations span numerical methods for PDEs, reduced-order modeling, and stochastic filtering approaches for complex systems. His recent work highlights trends in developing robust adaptive frameworks for data assimilation, integrating advanced numerical techniques with real-world applications in geophysics and environmental science. This includes projects on metric tensor-based mesh adaptation and projected data assimilation using sliding window methods. His contributions to theoretical foundations include spectral stability analyses for discrete dynamical systems and bifurcation studies in reaction-diffusion equations. Van Vleck has collaborated extensively across disciplines, applying mathematical tools to ecological, climatological, and biomedical systems. His research often addresses computational challenges in high-dimensional spaces, emphasizing efficiency and accuracy in modeling complex phenomena. Despite the breadth of his contributions, no specific grants or advising roles are detailed in the provided materials.

Michal OutrataView profile

Assistant Professor

• Numerical Linear Algebra
• Krylov Methods
• Domain Decomposition Methods
• +5 more

Michal Outrata is an Assistant Professor in the Department of Numerical Mathematics at Charles University's Faculty of Mathematics and Physics in Prague, Czech Republic. He began his position in fall 2024 after completing a postdoctoral fellowship at Virginia Tech with Prof. Eric de Sturler and earning his PhD under Prof. Martin Gander at the University of Geneva, where his thesis was awarded the Henri Fehr Prize in 2023. His academic journey started with undergraduate studies in Prague under Prof. Zdeněk Strakoš (bachelor) and Prof. Miroslav Tůma (master). Dr. Outrata's research focuses on understanding why certain numerical methods work for specific problem classes, with emphasis on numerical linear algebra , Krylov subspace methods , and domain decomposition techniques . His work bridges theoretical analysis with practical algorithm development, particularly in preconditioning strategies for iterative solvers. Current projects include the Primus Research Programme (2025-2028) titled 'Divide, Conquer and Optimize: Domain Decomposition Methods in Scientific Computing' which explores hierarchical matrix formats and mixed precision computations for optimizing domain decomposition methods. His publication record demonstrates consistent contributions to top journals including SIAM Journal on Scientific Computing and Linear Algebra with Applications. His research shows progression from foundational work on GMRES convergence to sophisticated analyses of block Runge-Kutta preconditioners and optimized Schwarz methods with data-sparse transmission conditions. His recent work increasingly integrates hierarchical matrix formats and explores mixed precision computing approaches. Swiss Government Excellence Scholarship (3-year award) Henri Fehr Prize for best PhD thesis in mathematics (2023) Primus Research Programme grant (2025-2028) Dr. Outrata actively mentors students and postdocs, currently supervising Marouan Handa and Lenka Ptáčková (PostDocs) along with undergraduate researchers. He teaches courses including Numerical Analysis and Introduction to Numerical Mathematics at Charles University. His collaborative network spans international institutions including University of Geneva, Virginia Tech, and various European research centers. He is also involved in organizing major conferences including DD29 and GAMM95.

Jérôme Le RousseauView profile

Professor

• Microlocal Analysis
• Partial Differential Equations
• Control Theory
• +2 more

Jérôme Le Rousseau is a Professor at the Laboratoire analyse, géométrie et applications (LAGA), Sorbonne Paris Nord University, affiliated with CNRS UMR 7339. A junior member of the Institut Universitaire de France since 2012, his research focuses on microlocal analysis, Carleman estimates, and controllability of partial differential equations. His research explores three primary domains: Microlocal analysis for studying singularities in PDE solutions Carleman estimates for unique continuation and control theory Inverse problems involving wave propagation and stabilization Recent publications demonstrate strong focus on wave/quantum observability (2024), geometric control on manifolds (2024), and plate stabilization (2023), with consistent emphasis on microlocal techniques across 15+ peer-reviewed articles. Awards include: Junior membership in Institut Universitaire de France (2012) He co-organizes the Paris-London Analysis Seminar and previously led conferences on inverse problems at Institut Henri-Poincaré. Affiliated with LAGA laboratory, he mentors collaborators including Nicolas Burq and Luc Robbiano.

Ayman Rimah SaidView profile

Researcher

• Mathematical Analysis
• Microlocal Analysis
• Partial Differential Equations
• +1 more

Ayman Rimah Said is a Chargé de recherche (Researcher) at the French National Centre for Scientific Research (CNRS), affiliated with the Laboratoire de Mathématiques de Reims (LMR - UMR 9008) at the University of Reims Champagne-Ardenne. Previously, he held prestigious postdoctoral positions as a Research Associate at the University of Cambridge under Pierre Raphaël and as a Griffiths Research Assistant Professor at Duke University hosted by Tarek M. Elgindi. His academic foundation includes a PhD from École Normale Supérieure Paris-Saclay and the Laboratoire de Mathématiques d’Orsay, supervised by Thomas Alazard. Dr. Said's research program centers on mathematical analysis with emphasis on microlocal techniques, partial differential equations, and fluid mechanics. His work systematically investigates fundamental problems in 2D incompressible Euler equations—including steady flows, singularity formation, and long-time dynamics—as well as dispersive Burgers systems, water waves, and passive scalar transport. He employs advanced analytical frameworks like paradifferential calculus and commutator estimates to address geometric and quantitative aspects of fluid behavior. His recent publications (2021-2025) reveal a cohesive trajectory exploring singularity mechanisms in fluid flows, with seminal contributions to classification theorems for steady Euler solutions, quantitative mixing theory, and geometric analyses of logarithmic spirals. Methodologically, his work bridges abstract microlocal analysis with physical fluid phenomena through innovative applications of Christ-Journé commutators and paracomposition techniques. No scientific awards were documented in the source materials. While no formal graduate student advising relationships were specified, his collaborative publications with leading mathematicians—including Tarek Elgindi, Pierre Raphaël, and In-Jee Jeong—demonstrate active engagement in international research networks. Dr. Said has contributed to graduate education through courses on distributions and functional analysis at École Normale Supérieure Paris-Saclay (2019). Currently embedded in the Laboratoire de Mathématiques de Reims, he maintains research connections with Cambridge and Duke institutions. His ongoing work focuses on scale-invariant Euler solutions and mixing phenomena, with recent results accepted by top journals including the Journal of the European Mathematical Society and Annales de l’ENS.

• Analysis of Partial Differential Equations
• Nonlinear Dispersive Models
• Dynamical Systems
• +3 more

Abdon Moutinho Math is a Visiting Assistant Professor in the Department of Mathematics at Georgia Institute of Technology since August 2023, mentored by Dr. Gong Chen. His research focuses on the qualitative study of solutions to nonlinear dispersive partial differential equations (PDEs), particularly on dynamics of solitons and multi-solitons for nonlinear Schrödinger (NLS) and nonlinear wave (NLW) models, as well as long-time behavior and asymptotic stability of dispersive PDE solutions. He earned his Ph.D. in Mathematics from the Laboratoire Analyse, Géométrie et Applications (LAGA) at Université Sorbonne Paris Nord on July 26, 2023, under the supervision of Thomas Duyckaerts and Jacek Jendrej. His thesis, titled Dynamiques des multisolitons pour certains champs scalaires , explores multi-soliton dynamics in scalar field models.

Deniz BilmanView profile

Assistant Professor

• Nonlinear Waves
• Integrable Systems
• Riemann-Hilbert Problems
• +4 more

Deniz Bilman is an Assistant Professor in the Department of Mathematical Sciences at the University of Cincinnati, within the College of Arts and Sciences. His research focuses on nonlinear waves, integrable systems, and their perturbations, with a particular emphasis on Riemann-Hilbert problems and dispersive PDEs. He holds a PhD from the University of Illinois at Chicago (2015) and completed postdoctoral research at the University of Michigan (2015–2019). His work includes groundbreaking studies on rogue waves, soliton theory, and numerical methods for inverse scattering problems. Key contributions include analyses of large-order solitons, far-field asymptotics, and infinite-order rogue wave solutions. He has received prestigious awards such as the 2019 Honored Instructor Award (awarded by students) and the 2017 B. Alan Taylor Award for excellence in teaching and research. Recent research activities involve computational advancements in soliton gas dynamics, universality in rogue wave phenomena, and collaborations on projects supported by the National Science Foundation and Simons Foundation. He actively participates in academic service, including organizing conferences on nonlinear waves and serving as Secretary for the SIAM Activity Group on Nonlinear Waves and Coherent Structures.

• Porous Media Flows
• Nonlinear Systems
• Hermite Approximation Theory
• +4 more

Dr. Robert Grundy is an Honorary Reader and Researcher at the Mathematical Institute within the School of Mathematics and Statistics at the University of St Andrews. His work focuses on nonlinear dynamical systems, porous media flows, and approximation theory. He has extensively studied pendulum dynamics under various forcing conditions and boundary layer phenomena. Grundy's research spans theoretical and applied mathematics, with particular emphasis on Hermite interpolation methods for solving boundary value problems. His recent work explores internal resonance paradigms in spherical pendulums operating in weightless environments and vertically vibrating systems. Earlier contributions include analyses of magnetic annihilation processes in astrophysical contexts. His publication record demonstrates sustained engagement with both classical mechanics problems and modern computational methodologies. Notable contributions include advancements in parametric resonance analysis (2019), multi-scale pendulum modeling (2021), and inviscid flow blow-up asymptotics (2003).