Dynamics and Control of Advanced Structures and Machines by Hans Irschik, Alexander Belyaev, Michael Krommer

By Hans Irschik, Alexander Belyaev, Michael Krommer

The papers during this quantity current and talk about the frontiers within the mechanics of managed machines and constructions. they're in line with papers provided on the foreign Workshop on complicated Dynamics and version dependent regulate of constructions and Machines held in Vienna in September 2015. The workshop keeps a chain of foreign workshops held in Linz (2008) and St. Petersburg (2010).

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Stability of a Circular Ring with Intrinsic Curvature 31 Fig. 6 Shell model analysis: shapes of a closed ring with ˛ D 0; 1=3; 2=3; 1 (left) and of an open ring with ˛ D 0; 1=3 (right) Fig. 7 Maximal out-of-plane displacement in the shell solution depending on the intrinsic curvature parameter Finally, for the simulation with a closed ring we plotted the maximal out-of-plane displacement uz depending on ˛, see Fig. 7. The bifurcation of the flat equilibrium configurations is clearly seen at a value of the loading parameter, which is very close to the theoretically predicted critical value ˛ D 0:04.

P. Sung Abstract Structural control technologies are applied to reinforce the building to resist the external forces. Especially, passive control method is widely accepted by earthquake research community; therefore, many researchers are developing semi-active structural control systems. There are two types of semi-active hydraulic dampers—Displacement Dependent Semi-Active Hydraulic Damper (DSHD) and Accumulated Semi-Active Hydraulic Damper (ASHD) have been proposed by Shih et al. In this study, oil circuit and element hysteretic behavior of DSHD and ASHD are discussed.

32 Y. Vetyukov References 1. Antman S (1972) The theory of rods. In: Flügge S, Truesdell C (eds) Handbuch der Physik, vol VIa/2. Springer, Berlin/Heidelberg/New York, pp 641–703 2. Belyaev A, Eliseev V (2002) Dynamic behaviour of wire shaft in an arbitrary passage. In: Indeitsev D (ed) Proceedings of APM 2001 advanced problems in mechanics, St. Petersburg, Russia, pp 119–126 3. Eliseev V (2006) Mechanics of deformable solid bodies (in Russian). St. Petersburg State Polytechnical University Publishing House, St.

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