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SUMMARY:Michael Stingl (University of Erlangen)
DTSTART:20251103T144000Z
DTEND:20251103T161000Z
DTSTAMP:20260405T174812Z
UID:NSCM/183
DESCRIPTION:Title: <a href="https://researchseminars.org/talk/NSCM/183/">O
 n a new class of separable models in topology and material optimization</a
 >\nby Michael Stingl (University of Erlangen) as part of Nečas Seminar on
  Continuum Mechanics\n\nLecture held in Room K3\,  Faculty of Mathematics 
 and Physics\, Charles University\, Sokolovská 83  Prague 8..\n\nAbstract\
 nSeparable models are used in specialized optimization solvers\nfor struct
 ural optimization like the method of moving asymptotes (MMA)\nfor many yea
 rs. In this presentation\, we derive a so called exact\nseparable models u
 sing the Sherman-Morrison-Woodbury-Formula. In this\ncontext\, exact means
  that the model matches an approximated function\nexactly\, as long as the
  design of only one element is varied. In simple\ncases\, there is a 1-to-
 1 correspondence to the MMA model. In more\ngeneral situations\, non-linea
 r material parametrizations cause the exact\nseparable model to be non-con
 vex\, non-smooth or even discontinuous. To\ncope with that\, the sequentia
 l global programming (SGP) algorithm is used.\nIn the first part of the ta
 lk the concepts of exact separable models and\nthe SGP method are introduc
 ed and some theoretical results like a link\nto the calculus of topologica
 l derivatives and convergence properties\nare briefly discussed. In the se
 cond part\, applications from various\nareas of material and topology opti
 mization are used to demonstrate the\naccuracy and efficiency of the new a
 pproach.\n
LOCATION:https://researchseminars.org/talk/NSCM/183/
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