Stability analysis of linear continuous time- delay feedback systems
Linear continuous time delay feedback systems stability analysis, using root-locus and frequency response techniques
King-Smith, E. A.↗
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On the use of piecewise-linear functions in suboptimal feedback control laws
Suboptimal feedback control law for second order nonlinear systems with quadratic performance index, determining power series coefficients
Meyer, R.↗
Stability analysis of linear sampled-data time-delay feedback systems
Linear single loop sampled data time delay feedback systems stability analysis
King-Smith, E. A.↗
Equilibrium feedback control in linear games with quadratic costs
Equilibrium strategies for linear games with quadratic costs in Hilbert space, deriving nonlinear equation in allowed operator feedback spaces
Lukes, D. L.↗
Transient performance of electrical feedback- controlled variable-conductance heat pipes
Steady state and transient response of heat source with temperature regulated by electrical feedback controlled variable conductance heat pipe
Bienert, W. B.↗
Tracking via feedback for systems with irrational transfer function
Optimal tracking feedback filter for closed loop systems with irrational transfer function, using heuristic method
Freedman, M. I.↗
Thermal feedback in silicon JEETs operating at low temperatures
Thermal feedback modification of Si JFETs AC and DC characteristics at low operating temperatures
Churchill, M. J.↗
Stability conditions derived from spectral theory - Discrete systems with periodic feedback
Stability conditions of linear discrete system with periodic feedback from spectrum location of bounded linear operator acting in Banach space
Davis, J. H.↗
Feedback control of variable conductance heat pipes
Feedback system monitors source temperature and makes necessary changes of area available for heat rejection by adjusting storage volume of noncondensible gas and position of vapor/gas interface.
Bienert, W. B.↗
Characteristics of hingeless rotors with hub moment feedback controls including experimental rotor frequency response, Volume 1
Wind tunnel tests to determine the dynamic characteristics of hingeless rotors with hub moment feedback controls and to acquire experimental hingeless rotor transfer functions are discussed. Rotor transfer functions were calculated from data acquired during open loop frequency response tests. The transfer functions are linear and present the rotor longitudinal and lateral frequency responses to collective pitch, longitudinal cyclic pitch, and lateral cyclic pitch. The theoretical analysis was based on the rigid blade flapping model coupled with appropriate control system and cyclic pitch actuator equations of motion.
Kuczynski, W. A.↗
Characteristics of hingeless rotors with hub moment feedback controls including experimental rotor frequency response, Volume 2
The test obtained from wind tunnel tests of a rigid rotor with hub feedback controls are presented. Four types of tests were conducted and the data from each are presented in separate appendices. The data are presented in the form of tables and charts.
Kuczynski, W. A.↗
Synthesis of feedback systems with large plant ignorance for prescribed time domain tolerances
There is given a minimum-phase plant transfer function, with prescribed bounds on its parameter values. The plant is imbedded in a two-degree-of freedom feedback system, which is to be designed such that the system time response to a deterministic input lies within specified boundaries. Subject to the above, the design should be such as to minimize the effect of sensor noise at the input to the plant. This report presents a design procedure for this purpose, based on frequency response concepts. The time-domain tolerances are translated into equivalent frequency response tolerances. The latter lead to bounds on the loop transmission function in the form of continuous curves on the Nichols chart. The properties of the loop transmission function which satisfy these bounds with minimum effect of sensor noise, are derived.
Horowitz, I. M.↗
A feedback control model for network flow with multiple pure time delays
A control model describing a network flow hindered by multiple pure time (or transport) delays is formulated. Feedbacks connect each desired output with a single control sector situated at the origin. The dynamic formulation invokes the use of differential difference equations. This causes the characteristic equation of the model to consist of transcendental functions instead of a common algebraic polynomial. A general graphical criterion is developed to evaluate the stability of such a problem. A digital computer simulation confirms the validity of such criterion. An optimal decision making process with multiple delays is presented.
Press, J.↗
A neighboring optimal feedback control scheme for systems using discontinuous control.
The calculation and implementation of the neighboring optimal feedback control law for multiinput, nonlinear dynamical systems, using discontinuous control, is discussed. An initialization procedure is described which removes the requirement that the neighboring initial state be in the neighborhood of the nominal initial state. This procedure is a bootstrap technique for determining the most appropriate control-law gain for the neighboring initial state. The mechanization of the neighboring control law described is closed loop in that the concept of time-to-go is utilized in the determination of the control-law gains appropriate for each neighboring state. The gains are chosen such that the time-to-go until the next predicted switch time or predicted final time is the same for both the neighboring and nominal trajectories. The procedure described is utilized to solve the minimum-time satellite attitude-acquisition problem.
Foerster, R. E.↗
On the minimax feedback control of uncertain dynamic systems.
In this paper the problem of optimal feedback control of uncertain discrete-time dynamic systems is considered where the uncertain quantities do not have a stochastic description but instead are known to belong to given sets. The problem is converted to a sequential minimax problem and dynamic programming is suggested as a general method for its solution. The notion of a sufficiently informative function, which parallels the notion of a sufficient statistic of stochastic optimal control, is introduced, and conditions under which the optimal controller decomposes into an estimator and an actuator are identified.
Bertsekas, D. P.↗
Distortion in the frequency demodulator using feedback.
The response of a frequency demodulator using feedback (FMFB) to a frequency modulated signal is analyzed. Canonical equations of operation are obtained. Harmonic distortion is calculated for the case of a sinusoidal modulating signal. Intermodulation distortion is calculated assuming a noise-like modulation. Design curves are presented. The special case of harmonic and intermodulation distortion in a discriminator is also presented. It is shown that the results obtained in this paper by treating the discriminator as a degenerate FMFB compare favorably with those obtained by other authors. However, the results presented here do not require digital computation.
Hoffman, E.↗
Stability of distributed systems with feedback via Michailov's criterion.
Development of a stability criterion of the Nyquist type from Michailov's criterion for a large class of distributed parameter systems, in particular, for a large class of transmission line systems with feedback. Following a generalization of Michailov's criterion, simplifying assumptions, usually valid in practice, are shown to yield a simplified test for determining whether 'encirclement-counting' constitutes a valid stability test. The results are reformulated for an open-loop analysis. Three examples show various aspects of the theoretical analysis.
Reis, G. C.↗
Recent results in convolution feedback systems.
Survey of recent results obtained by the authors concerning certain types of multiinput, multioutput feedback systems. The discrete-time case as well as the continuous-time case are considered. In each case three theorems are shown. These give insight into the nature of the relationship between the open-loop operator and the closed-loop operator of the system, as well as necessary and sufficient conditions for stability of the closed-loop system when 'unstable' poles are present in their open-loop transfer function.
Desoer, C. A.↗