000014340 001__ 14340
000014340 005__ 20161115100148.0
000014340 04107 $$aeng
000014340 046__ $$k2016-08-21
000014340 100__ $$aLerbet, Jean
000014340 24500 $$aKinematic structural stability

000014340 24630 $$n24.$$p24th International Congress of Theoretical and Applied Mechanics - Book of Papers
000014340 260__ $$bInternational Union of Theoretical and Applied Mechanics, 2016
000014340 506__ $$arestricted
000014340 520__ $$2eng$$aThis paper provides an update on a recent sequence of results [4],[5],[6],[7],[8],[9],[10] concerning stability of non conservative discrete systems which led to the emergence of the original concept of Kinematic Structural Stability (ki.s.s). This concept deals with the property for a system (more accurately for an equilibrium configuration) to preserve or not its (linear) stability domain when it is subjected to additional kinematic constraints. Conservative systems show a universal ki.s.s. whereas nonconservative elastic systems show a conditional divergence ki.s.s. according to the second order work criterion. Flutter ki.s.s has not been characterized by a simple algebraic condition.

000014340 540__ $$aText je chráněný podle autorského zákona č. 121/2000 Sb.
000014340 653__ $$a

000014340 7112_ $$a24th International Congress of Theoretical and Applied Mechanics$$cMontreal (CA)$$d2016-08-21 / 2016-08-26$$gICTAM2016
000014340 720__ $$aLerbet, Jean
000014340 8560_ $$ffischerc@itam.cas.cz
000014340 8564_ $$s51459$$uhttps://invenio.itam.cas.cz/record/14340/files/PO.SM14-1.08.312.pdf$$yOriginal version of the author's contribution as presented on CD,  page 2825, code PO.SM14-1.08.312
.
000014340 962__ $$r13812
000014340 980__ $$aPAPER