142 research outputs found

    Special issue to honour Guenter Leugering on his 65th birthday

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    Second part of the double special issue published to honour Professor Guenter Leugering, guest-edited by Michael Hintermueller, Michael Hinze, Jan Sokołowski and Stefan Ulbric

    Special issue to honour Guenter Leugering on His 65th birthday, guest edited by Michael Hintermueller, Michael Hinze, Jan Sokołowski and Stefan Ulbrich

    No full text
    International audienceSpecial issue, containing papers by leading specialists in control theory and optimisation, dedicated to Guenter Leugering. It is continued as the next, also special, issue (2/2019

    Special issue to honour Guenter Leugering on His 65th birthday, guest edited by Michael Hintermueller, Michael Hinze, Jan Sokołowski and Stefan Ulbrich

    No full text
    International audienceSpecial issue, containing papers by leading specialists in control theory and optimisation, dedicated to Guenter Leugering. It is continued as the next, also special, issue (2/2019

    Special issue to honour Guenter Leugering on His 65th birthday, guest edited by Michael Hintermueller, Michael Hinze, Jan Sokołowski and Stefan Ulbrich

    No full text
    International audienceSpecial issue, containing papers by leading specialists in control theory and optimisation, dedicated to Guenter Leugering. It is continued as the next, also special, issue (2/2019

    An overview on the Cheeger problem

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    The Cheeger problem consists in minimizing the ratio "perimeter over volume" among subsets of a given, bounded domain. This problem has connections with several variational problems (eigenvalue estimates, prescribed mean curvature, Total Variation minimization, and others). After introducing the problem, we will focus on properties of Cheeger sets (i.e., solutions of the above minimization problem) with special emphasis on the two dimensional case. In particular, we shall present some recent results obtained in collaboration with A. Pratelli, on the characterization of Cheeger sets in non-convex, planar domains

    Optimization problems involving the first Dirichlet eigenvalue and the torsional rigidity

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    We present some open problems and obtain some partial results for spectral optimization problems involving measure, torsional rigidity and first Dirichlet eigenvalue

    On boundary feedback stabilisability of a viscoelastic beam

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    SynopsisIt is shown that a cantilevered beam with weak viscoelastic damping of Boltzmann-type can be uniformly stabilised by velocity feedback applied as a shearing force at the free end of the beam. Estimates for the viscoelastic energy are derived using the energy multiplier method. The energy decay is related to the decay of the relaxation modulus associated with the viscoelastic material.</jats:p
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