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In the slenderness limit ϵ → 0, the rod model reduces to a string system and their solutions for ( r ˘, τ ˘, u, N = n 3, T ) coincide.
In [14], a string system with 64 identical generators connected to uniform transmission lines is studied to investigate the wave travelling in one-dimension power systems.
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As an example of the optimization of an evolutionary system design, a string rewriting system is studied.
In this paper, an active control scheme for an axially moving string system that suppresses both longitudinal and transverse vibrations and regulates the transport velocity of the string to track a desired moving velocity profile is investigated.
This study is dedicated to design effective control schemes to suppress transverse vibration of an axially moving string system by adjusting the axial tension of the string.
The generalized model is not only an advanced model depicting the drill string system, but also a powerful tool applied to practice.
The classical solution of the response of a double-string system subjected to a force moving with a constant velocity has a form of an infinite series.
In this paper the dynamic response of a double-string system traversed by a constant or a harmonically oscillating moving force is considered.
By using Hamilton's principle, the nonuniform vibrating string system is represented by a nonlinear nonhomogeneous partial differential equation (PDE) and two ordinary differential equations (ODEs).
DEP particles were aerosolized using a string generator system (Ledbetter et al. 1998) for distribution to a 24-port flow-by nose-only inhalation chamber [see Supplemental Material, "Methods" (doi 10.1289/ehp.1002386)].
With the proposed control, the state of the string system is proven to converge to a small neighborhood of zero by choosing the design parameters.
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