جست‌وجوی استاد و پژوهشگر

Ron H.J. Peerlingsمشاهده پروفایل

دانشیار

• Micromechanics
• Micro-plasticity
• Multiscale modelling
• +۷ مورد دیگر

Ron H.J. Peerlings is Associate Professor in the Department of Mechanical Engineering at Eindhoven University of Technology (TU/e) , where he leads the Mechanics of Materials research group. Promoted to Associate Professor in 2007 after joining as Assistant Professor in 2000, he has built an extensive portfolio in theoretical and computational mechanics of materials. Education: PhD (1999) – Eindhoven University of Technology, thesis: Enhanced damage modelling for fracture and fatigue Post-doctoral research (1999–2000) – University of Cambridge, Engineering Department Research interests revolve around micromechanics , micro-plasticity , multiscale modelling , homogenisation , damage and fracture , and enriched continuum theories . His work spans advanced high-strength steels, composites, paper and fibrous networks, with strong emphasis on coupling rigorous theoretical developments to industrially motivated problems. His recent publications (2023-2025) demonstrate a clear trajectory towards integrating advanced experimental techniques (e.g., digital image correlation, micro-mechanical testing) with high-fidelity computational frameworks such as crystal-plasticity finite-element modelling, FFT-based solvers and micromorphic homogenisation. Dominant themes include: Deformation and fracture in lath martensite and dual-phase steels Hygro-mechanics of paper and fibrous networks Pattern-transforming mechanical metamaterials Discrete-to-continuum scale bridging methods Scientific awards are not explicitly listed in the provided material; however, his prolific output (294 research items, >6500 citations) attests to significant peer recognition. Teaching & supervision: He delivers courses on Computational Mechanics – Numerical Methods for Fluids and Solids and Fracture Mechanics – Theory and Application , and has supervised >80 student works and numerous PhD candidates whose names appear on joint publications. Laboratory & teams: He heads the Group Peerlings within the Mechanics of Materials cluster, maintaining close collaboration with the Mechanics of Materials Group Geers and extensive national/international experimental and computational networks.

• Stochastic Analysis
• Constructive Quantum Field Theory
• Statistical Mechanics of Multiscale Systems
• +۹ مورد دیگر

Professor Massimiliano Gubinelli is the Wallis Professor of Mathematics at the University of Oxford and a Professorial Fellow at St. Anne's College. He leads the Stochastic Analysis Group within the Mathematical Institute, where his research focuses on stochastic analysis, constructive quantum field theory, and the intersection of probability theory with partial differential equations (PDEs) and renormalization group methods. His work spans statistical mechanics of multiscale systems, analysis of PDEs with random terms, homogenisation theory, mathematical quantum mechanics, path-integral formalisms, and non-commutative probability/geometry. He has pioneered paracontrolled distribution techniques to study singular stochastic PDEs and explored rough paths in ramification and transport equations. Recent publications highlight advancements in the sine-Gordon model via stochastic quantization, nonlinear PDEs with modulated dispersion, and ρ-irregularity in stochastic systems. His research bridges stochastic analysis, quantum field theory, and PDEs, emphasizing pathwise behavior and renormalization. Scientific Awards Junior member of the Institut Universitaire de France (2013–2018) Invited session speaker at the 2018 International Congress of Mathematicians (ICM) in Rio He contributes to scientific software development as a lead developer of TeXmacs , an open-source platform for technical documents, and teaches courses such as C8.1 Stochastic Differential Equations (MT22). No formal student advisement or grant details are provided.

Xue-Mei Liمشاهده پروفایل

استاد

• Stochastic Analysis
• Geometric Stochastic Analysis
• Malliavin Calculus
• +۵ مورد دیگر

Xue-Mei Li is a Professor of Mathematics at Imperial College London and École Polytechnique Fédérale de Lausanne (EPFL). She holds chairs in Probability and Stochastic Analysis at both institutions. Her research focuses on stochastic analysis, geometric stochastic processes, and multi-scale systems, with contributions to areas like Malliavin calculus, fractional dynamics, and coarse curvature. Li has held positions at the University of Warwick, University of Connecticut, and others, supported by fellowships from the Alexander von Humboldt Foundation, Royal Society, and MSRI. Her work addresses fundamental questions in stochastic differential equations, geometric analysis, and their applications to complex systems. Education and Career: PhD in Mathematics, University of Warwick EPSRC Research Associate Faculty positions at the University of Connecticut (tenured Associate Professor) Research Interests: Her research spans stochastic differential equations (SDEs), stochastic partial differential equations (SPDEs), geometric stochastic analysis, and fractional dynamics. Notable contributions include the BEL formula, strict local martingales, and solutions to longstanding problems in strong completeness on non-compact manifolds. She explores interactions between stochastic processes and geometric structures, including coarse Ricci curvature and homogenization theory. Awards and Grants: Supported by NSF, EPSRC/UKRI, and Swiss NSF grants Awarded fellowships from Alexander von Humboldt Foundation, Royal Society, and MSRI Advising and Teams: PhD students: Johann Gehringer, Rhys Steel, Julian Sieber, and others Leading working groups on stochastic analysis and geometric dynamics

• Biodiversity science
• Metacommunity ecology
• Population biology
• +۴ مورد دیگر

Christopher Higgins is an Assistant Teaching Professor in the School of Mathematical and Natural Sciences at Arizona State University, West campus. Since 2020 he has designed and delivered multiple high-enrolment biology courses and immersive experiential-learning initiatives that integrate adaptive learning technologies and citizen-science projects. Education: Specific degrees and institutions are not listed in the supplied text. Research interests centre on biodiversity science, metacommunity ecology and conservation biology. Over two decades he has investigated how hurricanes, desertification, climate and habitat fragmentation influence the diversity and distribution of organisms ranging from tropical snails and Sahelian arthropods to Atlantic-Forest small mammals and Neotropical bats. His 30+ peer-reviewed articles reveal a consistent emphasis on quantifying community structure across taxa (fish, bats, gastropods, parasites) and ecosystems (streams, forests, deserts), utilising phylogenetic, functional and spatial approaches to disentangle historical biogeography from contemporary anthropogenic change. Teaching & Mentoring: Higgins leads large iCourses (The Living World, General Biology, Conservation in Practice) reaching ~1,400 students annually, mentors students via honours contracts and NCUIRE undergraduate-research teams, and directs citizen-science efforts such as the ASU West Global BioBlitz and Saguaro Snapshot Challenge. Labs & Teams: While no dedicated laboratory is named, he routinely supervises student research teams under NCUIRE and honours programmes, linking classroom learning to community-based conservation projects like West Valley Gardens.

Jean Lagacéمشاهده پروفایل

مدرس

• Spectral Geometry
• Geometric Shape Optimisation
• Eigenvalue Asymptotics
• +۴ مورد دیگر

Dr Jean Lagacé is a Lecturer in Pure Mathematics at King's College London, affiliated with the Department of Mathematics within the Faculty of Natural, Mathematical & Engineering Sciences. He joined King's in January 2022 after postdoctoral positions at University College London and the University of Bristol. He completed his PhD in Pure Mathematics at Université de Montréal under Iosif Polterovich, focusing on spectral asymptotics and the geometry of numbers. Research Interests : Spectral geometry, geometric shape optimisation, eigenvalue asymptotics, homogenisation theory, elliptic PDEs, and mathematical physics. His work bridges analysis, geometry, and number theory, addressing problems involving multiple asymptotic parameters and their effects on spectral properties. Key Contributions : Contributions include Weyl's Law for Steklov problems on rough surfaces, homogenisation techniques for eigenvalue mimicking, and spectral analysis of Dirichlet-to-Neumann operators. He co-organises the 'Spectral Geometry in the Clouds' seminar, fostering global collaboration in spectral geometry and geometric analysis.

Stylianos Giamarelosمشاهده پروفایل

دانشیار

• Architectural History
• Critical Regionalism
• Architectural Theory
• +۵ مورد دیگر

Dr. Stylianos (Stelios) Giamarelos is an Associate Professor at The Bartlett School of Architecture, University College London, where he coordinates PhD programmes and teaches architectural history and theory. His academic journey includes a Diploma in Architecture Engineering from the National Technical University of Athens, an MA in Architectural History & Theory, and a PhD in Architectural History & Theory from UCL. He holds fellowships from Advance HE and is an Associate Fellow of the Higher Education Academy. Giamarelos researches critical regionalism, architectural postmodernism, disability in architecture, and globalisation's impact on design. His work examines how regional identities resist homogenisation through architectural expression, with special focus on Mediterranean modernism and Athenian urbanism. His publications explore intersections of cultural theory, historical preservation, and socio-spatial equity. His scholarly output demonstrates consistent focus on recontextualizing Greek modernism within global discourses, with recent emphasis on neurodiverse spaces, feminist architectural historiography, and digital publishing futures. Publications frequently employ discourse analysis to challenge canonical narratives. Awards: A Weekly Dose of Architecture Books 'Favourite Book of 2023' for Resisting Postmodern Architecture Hartis magazine 'Essay Award 2023' for editing Suzana Antonakaki, Architectural Poetics: Texts 1959-2019 As executive editor of The Journal of Architecture (RIBA) and general editor of Architectural Histories (EAHN), Giamarelos has mentored early-career scholars and shaped architectural discourse. He co-founded the LOBBY journal and currently edits the 'Architecture' series for Crete University Press. Giamarelos co-curated Greece's 2008 Venice Biennale participation and leads the Athens Field School initiative. His research group explores architectural phenomenology through multisensory methodologies, particularly examining how built environments shape neurodiverse experiences.

• Applied Mathematics
• Numerical and Computational Mathematics
• Fractional Calculus
• +۵ مورد دیگر

Libo Feng is a Researcher in the School of Mathematical Sciences at the Faculty of Science, Queensland University of Technology (QUT). His research focuses on applied mathematics, numerical methods, and fractional calculus with applications to fluid dynamics, heat transfer, and heterogeneous media. He holds a Doctor of Philosophy from QUT. Key research interests include: Development and analysis of fractional-order models for viscoelastic fluids and nanofluids Computational homogenization of heterogeneous media with memory effects Numerical simulation of anomalous diffusion in comb structures Magnetohydrodynamic (MHD) flow dynamics with non-Newtonian constitutive relationships His recent work emphasizes novel boundary condition techniques for fractional differential equations, with publications in high-impact journals like Journal of Computational Physics and Physics of Fluids . Research has practical applications in solar energy systems, biological tissues, and agricultural product mechanics. Notable contributions include: Advancements in fractional integrodifferential equation solvers Innovative finite volume methods for irregular domains Analysis of transient viscoelastic nanofluid behaviors Current research explores distributed-order fractional models and their applications in multi-layered systems.

Daniel Peckمشاهده پروفایل

پژوهشگر ارشد

• Fracture Mechanics
• Hydraulic Fracturing
• Material Toughness
• +۳ مورد دیگر

Roles & Affiliations: Daniel Peck is a Research Fellow in the Department of Mathematics at Aberystwyth University. He specializes in fracture mechanics, hydraulic fracturing, and computational modeling of material behavior under stress. Education Background: Peck completed his Doctor of Philosophy (PhD) in 2018 under the supervision of Prof. Gennady Mishuris at Aberystwyth University, focusing on axisymmetric fracture problems with moving boundaries. Research Interests: Peck's work centers on hydraulic fracture propagation in heterogeneous media, material toughness homogenization, and fluid-structure interaction. He employs advanced numerical methods and FEM-based algorithms to model fracture evolution and analyze crack dynamics. Recent Trends in Publications: His recent articles (2022–2025) emphasize temporal averaging techniques for toughness heterogeneity, crack front tracing in inhomogeneous media, and simulation algorithms for hydraulic fractures in elasto-plastic materials. Key themes include improving accuracy in fracture modeling and understanding energy distribution in complex systems. Projects: Co-Investigator in the Innovate UK-funded project Geothermal Ukraine - an Empowering Change for Good (2024–2026). Grants: Not explicitly listed but implied through project involvement. Labs/Teams: Active in collaboration with teams at Aberystwyth and international institutions, focusing on geomechanics and computational fracture mechanics.

Elissa Eggenweilerمشاهده پروفایل

پژوهشگر

• Homogenisation
• Boundary Layer Theory
• Coupling Free-Flow and Porous-Medium Systems
• +۳ مورد دیگر

Elissa Eggenweiler holds the position of Researcher at the University of Stuttgart, affiliated with the Institute of Applied Analysis and Numerical Simulation under the Chair of Applied Mathematics. She specializes in multiscale problems, particularly in homogenization, boundary layer theory, and the coupling of free-flow and porous-medium systems. Her work bridges theoretical analysis and numerical simulation techniques. Her research focuses on interface conditions for fluid-porous medium interactions, with applications in Stokes-Darcy systems and uncertainty quantification. Notable contributions include modifications to classical boundary conditions (e.g., Beavers-Joseph) and Bayesian validation frameworks for coupled flow systems. Eggenweiler’s publications (2020–2023) emphasize rigorous mathematical analysis and computational methods for multiscale phenomena. While no explicit awards are listed, her involvement in projects like the validation of pore-scale resolved models highlights her collaborative and applied research ethos. Currently, she contributes to the development of effective coupling conditions and numerical frameworks at the Institute, with a focus on advancing porous-medium and free-flow system modeling.

• Calculus of Variations
• Partial Differential Equations
• Homogenisation
• +۹ مورد دیگر

Lucia Scardia is an Associate Professor in the Department of Mathematics at Heriot-Watt University (Edinburgh EH14 4AS). Her research focuses on calculus of variations, partial differential equations, homogenisation (deterministic and stochastic), and harmonic analysis, with applications in material science including plasticity, dislocations, non-local aggregation problems, nonlinear elasticity, and fracture theories. Research Focus Primary research domains include: Variational methods for PDEs and homogenisation Mathematical modeling of dislocations and plasticity Stochastic analysis of material defects Nonlocal interaction problems and fracture mechanics Anisotropic energy minimization Publication Trends Recent publications (2019-2025) demonstrate strong focus on: Homogenisation techniques in stochastic/perforated domains; variational analysis of anisotropic/nonlocal energies; explicit minimisers for Coulomb/Riesz interactions; free-discontinuity problems; and mathematical descriptions of dislocation patterns. Work consistently employs Gamma-convergence and variational methods. Student Supervision & Grants Supervised 18+ students including PhD candidate Xavier Pellet (2015-2019) and numerous Bachelor/Master projects on variational methods, dislocations, and PDEs. Major grants include: EPSRC EP/V00204X/1: Mathematical Theory of polycrystalline materials (£576,848, 2021-2024) EPSRC EP/V008897/1: Generalised Solutions of Nonlinear PDEs (£35,960, 2021-2024) EPSRC First Grant EP/N035631/1: Dislocation Patterns beyond equilibrium (£95,699, 2016) Academic Leadership Organizes major conferences including 'Optimal Transport and Calculus of Variations' (ICMS 2023) and 'Polycrystals: Microstructure and Plasticity' (ICMS 2022). Co-founder of the 'One World PDE seminar' (2021-present).

Karsten Matthiesمشاهده پروفایل

مدرس ارشد

• Partial Differential Equations
• Dynamical Systems
• Kinetic Theory
• +۳ مورد دیگر

Dr. Karsten Matthies is a Senior Lecturer in the Department of Mathematical Sciences at the University of Bath . He actively contributes to research in Analysis Group , the Probability Laboratory , and the Centre for Nonlinear Mechanics , with affiliations to KineticNet and the EPSRC Network on generalized PDE solutions. Research Interests : Infinite-dimensional dynamics (PDEs, lattice ODEs), many-particle systems and kinetic equations, averaging/homogenisation for PDEs, and exponentially small effects. Teaching : Courses include Dynamical Systems (MA40045) and Functional Analysis (MA40057) for 2024/25. Recent Publications focus on kinetic equations derived from particle models, solitary waves in nonlinear systems, and geometric analysis in Hamiltonian frameworks. Key themes include wave propagation in lattices, thermodynamic interpretations of fast-slow systems, and rigorous derivations of PDEs from microscopic models. Collaborations & Grants : Co-Investigator in EPSRC network on nonlinear PDEs , Leverhulme grant with Florian Theil , and funding through SAMBa for PhD students. Advising : Supervised PhD candidates include Theodora Syntaka (2020-2024), Matthias Klar (2017-2021), and others with joint supervision.

• Interacting particle systems
• Excluded-volume interactions
• Hydrodynamic behaviour via macroscopic PDEs
• +۲ مورد دیگر

Maria Bruna is a Professor and Royal Society University Research Fellow at the Mathematical Institute of the University of Oxford, affiliated with the Oxford Centre for Industrial and Applied Mathematics, Mathematical Biology group, and Oxford Centre for Nonlinear PDE. Her research integrates mathematical modeling with biological and physical systems to uncover fundamental principles of collective behavior. Her core interests include interacting particle systems with excluded-volume effects, hydrodynamic behavior via macroscopic PDEs , and active matter dynamics . She develops theoretical frameworks for multi-species systems and asymptotic homogenisation, focusing on how microscopic interactions drive emergent macroscopic phenomena in complex media. Recent publications reveal a cohesive research trajectory spanning ant traffic self-organization (2024-2025) and phase transitions in active matter (2023). Her work consistently applies stochastic modeling, topological analysis, and PDE techniques to biological contexts like coral reef resilience and physical systems such as Brownian needle suspensions, demonstrating cross-disciplinary methodological innovation. Scientific recognition: Royal Society University Research Fellow No details regarding academic advising or specific research grants are provided in the current profile, though her fellowship position implies independent research leadership. She actively contributes to Oxford's Mathematical Biology and Nonlinear PDE research groups within the Centre for Industrial and Applied Mathematics, fostering collaborations that bridge theoretical mathematics with real-world biological and industrial applications through shared seminars and joint projects.

Kirill Cherednichenkoمشاهده پروفایل

استاد

• Partial Differential Equations
• Asymptotic Analysis
• Mathematical Physics
• +۳ مورد دیگر

Kirill Cherednichenko is a Professor in the Department of Mathematical Sciences at the University of Bath. His research focuses on multi-scale asymptotic analysis of materials and media, particularly the effective behavior of partial differential equations (PDEs) and their applications to metamaterials. He is affiliated with the EPSRC Centre for Doctoral Training in Statistical Applied Mathematics (SAMBa) and the Centre for Nonlinear Mechanics. His work bridges operator theory, calculus of variations, and applied mathematics, addressing challenges in homogenization, high-contrast media, and wave propagation phenomena. Cherednichenko has led eight research projects funded by institutions like the EPSRC and the London Mathematical Society, exploring topics such as quantitative tools for upscaling micro-geometry, resolvent estimates in periodic problems, and collaborative research with international partners. His research interests include the asymptotic analysis of operator families, functional models for boundary-value problems, and the mathematical foundations of metamaterials. His work has produced over 50 research outputs, with recent contributions emphasizing norm-resolvent convergence, operator-norm estimates in elastic and electromagnetic systems, and the spectral properties of composite materials. He has organized major academic events, including the British Mathematical Colloquium 2023 and the LMS-Bath Symposium, and has supervised four doctoral students. His research underscores the interplay between physical phenomena and advanced mathematical techniques, contributing to both theoretical and applied domains of mathematical physics.

Jean Lagacéمشاهده پروفایل

مدرس

• Spectral Geometry
• Partial Differential Equations (PDEs)
• Homogenisation Theory
• +۳ مورد دیگر

**Jean Lagacé** is a **Lecturer in Pure Mathematics** at **King's College London**, where he is a member of the **London School in Geometry and Number Theory**. Previously, he was a Research Associate at the University of Bristol (hosted by Asma Hassannezhad) and a Research Fellow at UCL (working with Leonid Parnovski and Alexander Sobolev). He earned his Ph.D. from Université de Montréal in 2018 under Iosif Polterovich. He co-organizes the *Spectral Geometry in the Clouds* online seminar. His research focuses on **asymptotic analysis** in **spectral geometry**, **elliptic PDEs**, **homogenisation theory**, and the **geometry of numbers**. Key interests include boundary spectral problems (e.g., Steklov eigenvalues), eigenvalue optimisation, periodic/quasi-periodic operators, and lattice point counting in anisotropic domains. He employs tools from operator theory, harmonic analysis, and analytic number theory. His work spans topics like homogenisation in perforated domains, Steklov eigenvalue flexibility, and Weyl’s law for rough surfaces. He collaborates widely (e.g., with Alexandre Girouard, Mikhail Karpukhin) and contributes to journals such as *GAFA*, *Inventiones Mathematicae*, and *Journal of Spectral Theory*. No awards are explicitly mentioned. He advises no listed students but actively organizes seminars and collaborates on grants (details unspecified). His affiliation with the London School positions him within a network focused on geometry and number theory.

Jean Lagaceمشاهده پروفایل

مدرس

• Spectral Geometry
• Geometric shape optimisation
• Eigenvalue asymptotics
• +۱ مورد دیگر

Jean Lagace is a Lecturer in Pure Mathematics at King's College London specializing in Mathematical Analysis. He joined King's as a lecturer in January 2022 after completing postdoctoral research at University College London and the University of Bristol. His academic journey began at Université de Montréal where he earned both his BSc and PhD under the mentorship of Prof. Iosif Polterovich. His educational background includes: Doctor of Philosophy in Pure Mathematics from University of Montreal (2014-2018), with dissertation titled "Asymptotiques spectrales et géométrie des nombres" BSc from Université de Montréal Jean Lagace's research focuses on several interconnected areas within spectral geometry and mathematical analysis. His work explores the relationship between geometric properties of domains and the spectrum of differential operators, particularly examining eigenvalue asymptotics and shape optimization problems. His research combines techniques from analysis, geometry, and number theory to address fundamental questions about how the shape of a domain influences its spectral properties. Through his investigations of Steklov problems, homogenization theory, and spectral invariants, Lagace contributes to our understanding of how geometric constraints affect physical phenomena modeled by partial differential equations. Jean Lagace has published multiple significant papers in top mathematical journals, with research spanning spectral decomposition, homogenization theory, and eigenvalue problems. His work demonstrates strong connections between spectral theory, differential geometry, and mathematical physics, with particular emphasis on Steklov problems, Dirac operators, and boundary homogenization techniques. His research output shows a consistent focus on understanding asymptotic behavior of eigenvalues and developing theoretical frameworks for spectral analysis on various geometric settings. The fingerprint analysis of his work reveals strong connections to eigenvalue mathematics (100%), Steklov problems (59%), and manifold theory (21%). Jean Lagace has established himself as a promising researcher in spectral geometry with multiple publications in high-impact journals including Journal of Spectral Theory, Annales Henri Lebesgue, and Archive for Rational Mechanics and Analysis. His work on Steklov problems, eigenvalue asymptotics, and homogenization theory has garnered citations in the mathematical community, with his research being recognized for addressing open questions in two-dimensional conformal mappings and Lipschitz boundaries.