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This paper addresses the vibration suppression problem of an axially moving string using boundary control.
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Equations of motion for the geometrically nonlinear axially moving string are formulated using Hamilton's principle and discretized by the finite element method.
Nonlinear Kirchhoff model can also be used for describing the dynamics of an axially moving string.
The mathematical model of the system, which consists of a hyperbolic partial differential equation describing the dynamics of the moving string and an ordinary differential equation describing the actuator dynamics, is derived by using the Hamilton's principle.
The vibration of an axially moving string is studied when the string has geometric non-linearity and translating acceleration.
Move under the left near hanging thumb string using your right forefinger, and pick up the left far hanging thumb string.
The steady mechanics of multi-layered metal belts used in metal-pushing continuously variable transmissions (CVT) are examined where the thin individual bands are modeled as axially moving strings.
Adaptive vibration control is investigated for axially moving strings with a tensioner.
Active vibration control is investigated for axially moving strings with a tersioner.
Create a string using the constructor of the String class.
Hang your string using nails or tape.
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