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Analogous to a mechanical system, when the disturbance frequency is close to the resonant frequency, the disturbance performs positive work on the system.
It is established that a mixed mode indoor environment provides the best for occupant comfort by augmenting the passive system with a mechanical system when and where required.
On the other hand, the mobility analogy preserves the topology of the mechanical system when transferred to the electrical domain whereas the impedance analogy does not.
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The article presents the results of an object-oriented approach applied to modeling the dynamics of complex mechanical systems when it is used in the educational process.
Adhesive interactions between surfaces have many engineering implications, since they may be exploited to promote joining between bodies but may also jeopardize the functionality of mechanical systems, when they affects surfaces subjected to relative motion.
In this work, we present the topological derivative in its closed form for the total potential mechanical energy associated to a thermo-mechanical semi-coupled system, when a small circular inclusion is introduced at an arbitrary point of the domain.
A mechanical system's modal parameters change when fatigue loading is applied to the system.
Moreover, the forces transmitted to the ground when one mechanical system travels across another are calculated.
The objective of this paper is to obtain an approximate solution of the title problem by using Rayleigh's optimization technique when the mechanical system, and its excitation in the case where it is subject to a p0 cos ωt-type loading, is symmetric.
They are used in mechanical systems and robots when it is required to modify the stiffness/compliance of the joints during the functioning.
The increasing appearance at high strain rates of slowly unraveling hairpin folds is an example of nonergodic dynamics, which can occur when a statistical mechanical system is subjected to nonadiabatic, or "sudden," external forces.
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