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--- Summary ---
* Events: 19th Internet Seminar: Infinite Dimensional Analysis
* Modified papers by: Goldman, Chambolle, Miranda Jr, Mercier, Stepanov, Pallara, Josien, Cesaroni, Sire, Otto, Bellettini, Orlandi, Figalli, Okabe, Lamboley, Novaga, Pinamonti, Okabe, Ciraolo, Maggi, Rossi, Lemenant, Castorina
--- Events ---
19th Internet Seminar: Infinite Dimensional Analysis
Tuesday 13 oct 2015 -- Saturday 4 jun 2016
Final Worshop in Casalmaggiore, Cremona (Italy), May 30th to June 4th 2016
The I-Sem is a well-established series of courses in the field of Mathematical Analysis.
It introduces master, Ph.D. students and postdocs to subjects related to functional analysis and evolution equations.
 
As usual, the course consists of three phases.

Phase 1 (October-February) The organisers provide a weekly lecture via the ISem website. The participants are expected to study the lecture notes, to solve the proposed problems, to post their remarks and questions in the website, and to post the solutions of the problems, in turn. Participants belonging to the same institution are encouraged to collaborate, possibly under the supervision of a senior local coordinator.

Phase 2 (February-May) The participants form small international groups to work on various projects which supplement the theory of Phase 1 and provide some applications. Each group is coordinated by a senior mathematician who provides bibliographical material and help.

Phase 3 (30 May-4 June, 2016) A final one-week workshop will be held at Istituto Santa Chiara,  Casalmaggiore, Cremona (Italy). There the teams will present their projects and some additional lectures  will be delivered by leading experts.

The virtual lecturers are Alessandra Lunardi, Michele Miranda and Diego Pallara and the topic is "Infinite dimensional analysis". For more details we refer to the page http:////dmi.unife.it//isem19.
--- Modified Papers ---
* Chambolle, Novaga: Existence and uniqueness for planar anisotropic and crystalline curvature flow
* Miranda Jr, Novaga, Pallara: An introduction to BV functions in Wiener spaces
* Cesaroni, Novaga, Pinamonti: One-dimensional symmetry for semilinear equations with unbounded drift
* Novaga, Okabe: Convergence to equilibrium of gradient flows defined on planar curves
* Novaga, Okabe: Regularity of the obstacle problem for the parabolic biharmonic equation
* Bellettini, Novaga, Orlandi: Eventual regularity for the parabolic minimal surface equation
* Novaga, Pallara, Sire: A fractional isoperimetric problem in the Wiener space
* Mercier, Novaga: Mean curvature flow with obstacles: existence, uniqueness and regularity of solutions
* Ciraolo, Figalli, Maggi, Novaga: Rigidity and sharp stability estimates for hypersurfaces with constant and almost-constant nonlocal mean curvature
* Goldman, Josien, Otto: New bounds for the inhomogenous Burgers and  the Kuramoto-Sivashinsky equations
* Novaga, Okabe: The two obstacle problem for the parabolic biharmonic equation
* Castorina, Cesaroni, Rossi: On a  parabolic Hamilton-Jacobi-Bellman equation degenerating at the boundary
* Chambolle, Lamboley, Lemenant, Stepanov: Regularity for the optimal compliance problem with length penalization
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