Meetings/Workshops on Analysis in the United States (USA)

Microlocal analysis provides tools for the precise analysis of problems arising in areas such as partial differential equations or integral geometry by working in the phase space; i.e., the cotangent bundle, of the underlying manifold. It has origins in areas such as quantum mechanics and hyperbolic equations, in addition to the development of a general PDE theory, and has expanded tremendously over the last forty years to the analysis of singular spaces, integral geometry, nonlinear equations, scattering theory,... This program will bring together researchers from various parts of the field to facilitate the transfer of ideas, and will also provide a comprehensive introduction to the field for postdocs and graduate students.

Society for Industrial and Applied Mathematics – SIAM

The primary goal of this conference is to bring together scientists and mathematicians working in partial differential equations and related fields. Contemporary challenges raised by recent advances in engineering, industry, and bio-technology, will be confronted with state-of-the-art mathematical and computational tools in PDE. Some of the topics covered in this meeting can be found in the list of themes below. Advanced graduate students and young researchers are encouraged to participate. Limited funding is available for graduate students and recent PhDs.

Calculus, Differential Equations and Integration,    Applied Mathematics (in general)

University of California, Irvine

Since 1992 UCI and UCSD have run the Southern California Geometric Analysis Seminar. The upcoming 2020 conference will be at UC Irvine. All interested participants are strongly encouraged to register via the online registration form and indicate request for financial support if needed. Financial support if available will be from the US National Science Foundation and priority will be given to graduate students, recent Ph.D.'s, and under-represented minorities.

The SouthEastern Analysis Meeting has been established as one of the principal annual events bringing together seasoned scholars and junior researchers to discuss various areas of analysis, including functional analysis, operator theory, complex analysis, harmonic analysis, and their applications.

Calculus, Differential Equations and Integration,    Applied Mathematics (in general)

Vanderbilt University, Nashville

University of Texas at Dallas

The conference will discuss the recently developed geometric methods of functional analysis that played significant role in understanding the behavior of mathematical models of natural phenomena. The topics of the conference include (but are not limited to): - Topological and variational methods of Nonlinear Analysis; - Method of monotone operators and monotone systems; - Bifurcation theory; - Methods of Functional Analysis in PDE and FDE; - Topological methods of Mathematical Physics; - Systems with symmetries; - Dynamics of non-smooth systems and systems with hysteresis; - Applications in Physics, Biology, and Engineering. Please contact Dr Oleg Makarenkov at makarenkov@utdallas.edu for any questions concerning the conference.

Topological and variational methods of Nonlinear Analysis; - Method of monotone operators and monotone systems; - Bifurcation theory; - Methods of Functional Analysis in PDE and FDE; - Topological methods of Mathematical Physics; - Systems with symmetries; - Dynamics of non-smooth systems and systems with hysteresis; - Applications in Physics, Biology, and Engineering.

Rutgers, The State University of New Jersey

geometric flows, minimal surfaces, gauge theory, symplectic geometry

American Institute of Mathematical Sciences (AIMS)

The Conference aims to promote and influence more cooperation, understanding, and collaboration among scientists working in dynamical systems, differential equations and applications. The goals of the meeting are a cross-fertilization of ideas from different application areas, and increased communication between the mathematicians who develop dynamical systems techniques and the applied scientists who use them.

Pure and applied analysis, including differential equations and dynamical systems, in the broadest sense. The application areas are diverse and multidisciplinary, covering areas of applied science and engineering that include biology, chemistry, physics, finance, industrial mathematics and more, in the forms of modeling, computations and simulation.

Systems theory, Control and Automation,    Calculus, Differential Equations and Integration