Community Research and Development Information Service - CORDIS

Horizon 2020 project information and now also report summaries are available on CORDIS. All H2020 projects can be downloaded from the EU Open Data Portal .

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Risolvere i problemi reali con la matematica applicata
Cosa accomuna gli tsunami, il sangue che scorre nelle nostre vene, la fusione nucleare, i terremoti, il rumore degli aerei e l’energia pulita? Per il progetto STIMULUS, finanziato dall’UE, tutti questi fenomeni condividono una formulazione matematica come i sistemi non lineari di leggi di conservazione iperbolica.
Programme: FP7-IDEAS-ERC
Record Number: 191263
Last updated on: 2017-03-15
Available languages: DE, EN, ES, FR, IT, PL
Utiliser les mathématiques appliquées pour résoudre des problèmes réels
Qu'ont de commun les tsunamis, le flux du sang dans nos veines, la fusion nucléaire, les tremblements de terre, le bruit des avions et l'énergie propre? Selon le projet STIMULUS, financé par l'UE, ce sont des systèmes non linéaires obéissant aux lois de conservation hyperboliques qui partagent tous une formulation mathématique commune.
Programme: FP7-IDEAS-ERC
Record Number: 191263
Last updated on: 2017-03-15
Available languages: DE, EN, ES, FR, IT, PL
Mid-Term Report Summary - DEPENDENTCLASSES (Model theory and its applications: dependent classes)
Humans like to classify various objects: If you are a biologist, you will divide the living things into eukaryotes and prokaryotes; if you are an astronomer you will divide the heavenly bodies into stars, planets etc. As researchers in mathematical logic, we are interested in...
Programme: FP7-IDEAS-ERC
Record Number: 196872
Last updated on: 2017-04-12
Solving real world problems with applied mathematics
What do tsunamis, the blood flowing through our veins, nuclear fusion, earthquakes, aircraft noise and clean energy have in common? According to the EU-funded STIMULUS project, they all share a common mathematical formulation as nonlinear systems of hyperbolic conservation laws.
Programme: FP7-IDEAS-ERC
Record Number: 191263
Last updated on: 2017-03-15
Available languages: DE, EN, ES, FR, IT, PL
Final Report Summary - LIC (Loop models, integrability and combinatorics)
This project has shed some new light on the algebraic aspects (combinatorics, representation theory, algebraic geometry) of quantum integrable models / exactly solvable two-dimensional statistical mechanics models. The main directions of progress that have been accomplished...
Programme: FP7-IDEAS-ERC
Record Number: 194687
Last updated on: 2017-02-09
Final Report Summary - MATFUN (Functions of Matrices: Theory and Computation)
This project was about making advances in theory and algorithms for matrix functions, which are mathematical tools finding increasing use in science, engineering and the social sciences. An important example of a matrix function is the matrix exponential. We have obtained new...
Programme: FP7-IDEAS-ERC
Record Number: 184918
Last updated on: 2016-06-29
Final Report Summary - CZOSQP (Noncommutative Calderón-Zygmund theory, operator space geometry and quantum probability)
Our research is focused in developing modern techniques from harmonic analysis in noncommutative scenarios, understanding the interplay with other fields like quantum probability/operator space theory and also finding applications back in classical harmonic analysis. The...
Programme: FP7-IDEAS-ERC
Record Number: 183331
Last updated on: 2016-05-26
Mid-Term Report Summary - LOCALSTRUCTURE (Local Structure of Sets, Measures and Currents)
The objective of the research carried under this project is to develop new methods to answer a number of fundamental questions generated by the recent developments of modern mathematical analysis. The questions the project is interested in are specifically related to the study...
Programme: FP7-IDEAS-ERC
Record Number: 179441
Last updated on: 2016-04-26
Mid-Term Report Summary - ESIG (Creating rigorous mathematical and computational tools that can summarise high dimensional data streams in terms of their effects.)
The Leibniz-Newton theory of calculus relies on a trajectory, or a path, being smooth enough so that we may differentiate it. In the early 20th century, mathematicians such as Henri Lebesgue have succeeded in extending calculus. Rough path theory is a novel way of doing...
Programme: FP7-IDEAS-ERC
Record Number: 179375
Last updated on: 2016-04-26
Mid-Term Report Summary - AF AND MSOGR (Automorphic Forms and Moduli Spaces of Galois Representations)
The aims of the project are to establish new instances of the Langlands program, and in particular the p-adic Langlands program. These are deep symmetry laws, relating equations in whole numbers to information coming from geometry and analysis (calculus). The project has...
Programme: FP7-IDEAS-ERC
Record Number: 179121
Last updated on: 2016-04-27
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List retrieved on: 2017-08-02
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