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Elliptic Pdes and Symmetry of Interfaces and Layers for Odd Nonlinearities

Elliptic Pdes and Symmetry of Interfaces and Layers for Odd Nonlinearities

Objective

The scope of this project is to perform an analytical study of the geometric properties of the interafaces arising in the scalar Ginzburg-Landau-Allen-Cahn equation, with particular attention to possible 1D symmetries.

Also, we would like to analyze the cases in which the operator is singular, degenrate, subelliptic or fractional and to obtain results for PDEs in manifold and in inverse overdetermined problems, since all these models share some important features with classical semilinear PDEs and possess a wide range of potential applications.

To achieve our goals, we would like to build a small, mobile and specialized team of young researchers with outstanding professional skills, specialized in the above subjects, which
has a long history together, new upcoming projects and a network to spread out to.
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Principal Investigator

Enrico Valdinoci (Prof.)

Host institution

FORSCHUNGSVERBUND BERLIN EV

Address

Rudower Chaussee 17
12489 Berlin

Germany

Activity type

Higher or Secondary Education Establishments

EU Contribution

€ 692 206,56

Principal Investigator

Enrico Valdinoci (Prof.)

Administrative Contact

Volker Knoll-Hoyer (Mr.)

Beneficiaries (3)

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FORSCHUNGSVERBUND BERLIN EV

Germany

EU Contribution

€ 692 206,56

UNIVERSITA DEGLI STUDI DI ROMA TOR VERGATA

Italy

UNIVERSITA DEGLI STUDI DI MILANO

Italy

EU Contribution

€ 157 793,44

Project information

Grant agreement ID: 277749

Status

Closed project

  • Start date

    1 January 2012

  • End date

    31 December 2016

Funded under:

FP7-IDEAS-ERC

  • Overall budget:

    € 850 000

  • EU contribution

    € 850 000

Hosted by:

FORSCHUNGSVERBUND BERLIN EV

Germany