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Different passive methods have been proposed in recent years to avoid acoustic scattering from rigid obstacles.
The approach is first outlined for point mass collisions and then extended to distributed settings, such as vibrating strings and beams colliding with rigid obstacles.
We consider the class of two or three-dimensional discrete contact problems in which a set of contact nodes can make frictional contact with a corresponding set of rigid obstacles.
Although flippers are used on land for a tiny fraction of their lives (Hirth 1980), they enable excellent mobility over dune grass, rigid obstacles, and sand of varying compaction and moisture content.
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We suppose that the inhomogeneous clamped plate may come into contact with a rigid obstacle.
We consider the case of frictionless contact between the rigid part of the plate and a rigid obstacle.
The limiting cases of a hole and a rigid obstacle are considered.
This article is concerned with the vibration of a stiff linear string in the presence of a rigid obstacle.
The structure is assumed to have stochastic properties and is studied during the crash against a rigid obstacle.
The translocation of a polymer chain through a narrow hole in a rigid obstacle has been studied by the static Monte Carlo simulations.
A rigid obstacle can produce an unbounded scattering cross-section as the frequency tends to zero, whereas the cross-section of a hole vanishes in the same limit.
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