Results 171 to 180 of about 937 (215)
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Clinical Application of Forced Oscillation

Pulmonary Pharmacology & Therapeutics, 2001
This review summarizes current clinical use of the forced oscillation technique (FOT) for analysis of lung function. It presents an intuitive approach to FOT pattern recognition for interpretation of results in human subjects, and the view that FOT is now well established and, clinically, eminently useful in patients with airflow obstruction. The focus
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Forced Oscillations of Extensible Beams

SIAM Journal on Mathematical Analysis, 1985
The oscillatory behaviour of solutions of the equation \[ \frac{\partial^ 2u}{\partial t^ 2}+\alpha \frac{\partial^ 4u}{\partial x^ 4}-(\beta -\gamma \int^{L}_{0}(\frac{\partial u(\xi,t)}{\partial \xi})^ 2 d\xi)\frac{\partial^ 2u}{\partial x^ 2}+c(x,t,u)=f(x,t) \] ((x,t)\(\in (0,L)\times (0,\infty))\) is studied.
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Second Order Nonlinear Forced Oscillations

SIAM Journal on Mathematical Analysis, 1988
The author considers the following nonlinear differential equation (1) \(x''+a(t)f(x)=g(t),\) \(t\in [0,\infty)\), where a,g are real piecewise continuous functions on \([0,\infty)\); f is continuous and nondecreasing function in \((-\infty,\infty)\); \(xf(x)>0\) for \(x\neq 0\); \(h\in C^ 2[0,\infty)\), \(h''(t)=g(t)\) and that h(t) is oscillatory ...
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Forced oscillations in a windkessel model

The Bulletin of Mathematical Biophysics, 1965
Volume elasticity of the arterial system and its component parts is developed starting from a Windkessel*-model, which is defined in 4 points. Emphasis is laid on the simplicity of the derived equations and accessibility to experimental verification. The theory is an extension of earlier work achieved by Wetterer and Pieper (1953), who introduced an ...
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Forced oscillations of a linear oscillator

2003
An amplitude-phase frequency characteristic. Phenomena of a resonance and a phase shift. Examples of a ship pitching and a dynamical oscillations damper. A spectral approach and the superposition principle. The generalized δ-function and the superposition principle.
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Forced Oscillations

1997
Yu. A. Mitropolskii, Nguyen Van Dao
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Forced Oscillators

1997
Richard H. Enns, George C. McGuire
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Forced oscillation techniques

2021
Shannon J. Simpson   +2 more
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Experimental study on the forced oscillation of shock train in an isolator with background waves

Aerospace Science and Technology, 2020
Jun-tao Chang, Youyin Wang, Chen Kong
exaly  

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