Pierpaolo Esposito, Università degli Studi Roma Tre, Rome, ItalyNassif Ghoussoub, University of British Columbia, Vancouver, BC, CanadaYujin Guo, University of Minnesota, Minneapolis, MN, USA

• PrefaceIntroductionPart 1. Second-order equations modeling stationary MEMSEstimates for the pull-in voltageThe branch of stable solutionsEstimates for the pull-in distanceThe first branch of unstable solutionsDescription of the global set of solutionsPower-law profiles on symmetric domainsPart 2. Parabolic equations modeling MEMS dynamic deflectionsDifferent modes of dynamic deflectionEstimates on quenching timesRefined profile of solutions at quenching timePart 3. Fourth-order equations modeling nonelastic MEMSA fourth-order model with a clamped boundary on a ballA fourth-order model with a pinned boundary on convex domainsAppendix A. Hardy–Rellich inequalitiesBibliographyIndex/ul>

Pierpaolo Esposito, Università degli Studi Roma Tre, Rome, ItalyNassif Ghoussoub, University of British Columbia, Vancouver, BC, CanadaYujin Guo, University of Minnesota, Minneapolis, MN, USA

• PrefaceIntroductionPart 1. Second-order equations modeling stationary MEMSEstimates for the pull-in voltageThe branch of stable solutionsEstimates for the pull-in distanceThe first branch of unstable solutionsDescription of the global set of solutionsPower-law profiles on symmetric domainsPart 2. Parabolic equations modeling MEMS dynamic deflectionsDifferent modes of dynamic deflectionEstimates on quenching timesRefined profile of solutions at quenching timePart 3. Fourth-order equations modeling nonelastic MEMSA fourth-order model with a clamped boundary on a ballA fourth-order model with a pinned boundary on convex domainsAppendix A. Hardy–Rellich inequalitiesBibliographyIndex/ul>

Pierpaolo Esposito, Università degli Studi Roma Tre, Rome, ItalyNassif Ghoussoub, University of British Columbia, Vancouver, BC, CanadaYujin Guo, University of Minnesota, Minneapolis, MN, USA

• PrefaceIntroductionPart 1. Second-order equations modeling stationary MEMSEstimates for the pull-in voltageThe branch of stable solutionsEstimates for the pull-in distanceThe first branch of unstable solutionsDescription of the global set of solutionsPower-law profiles on symmetric domainsPart 2. Parabolic equations modeling MEMS dynamic deflectionsDifferent modes of dynamic deflectionEstimates on quenching timesRefined profile of solutions at quenching timePart 3. Fourth-order equations modeling nonelastic MEMSA fourth-order model with a clamped boundary on a ballA fourth-order model with a pinned boundary on convex domainsAppendix A. Hardy–Rellich inequalitiesBibliographyIndex/ul>