Theory of distributed systems.
Physical networks with lumped components and hydraulic, pneumatic, electric, thermal and elastic lines of transfer matrices
Engineering topics
Publications and source records attributed to Oldenburger, R..
Physical networks with lumped components and hydraulic, pneumatic, electric, thermal and elastic lines of transfer matrices
Lumped and distributed parameter systems, discussing transfer matrix elements, connecting lines, etc
Describing function for analysis of feedback control systems with time-invariant nonlinear elements, simplifying derivation by taking derivative of output of nonlinear element with respect to input
Dynamic response of hydraulic line studied from basic water hammer equations, using infinite products
Necessary conditions for stability of sustained subharmonic oscillation in nonlinear feedback system
Iterative procedure for the solution of equations in the design and analysis of automatic control systems
Loci points of state space determination in time optimal control of stationary linear systems
Frequency response of hydroelectric turbine
Rapid methods for solution of automatic control equations
Signal stabilization of a control system with random inputs
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The hunt (self-oscillations) of a physical system may often be removed by the introduction of an appropriate stabilizing signal which changed the open loop gain in a nonlinear manner. More generally, the performance of nonlinear systems in many cases may be improved by the introduction of extra signals. The theory of signal stabilization developed here extends the earlier work by Oldenburger and Liu involving an equivalent gain concept. It is shown that with the aid of the Fourier series the designer can determine the periodic signal to be inserted at one point in a loop to yield a desired stabilizing input to a nonlinear element in the loop. The use of sinusoidal and triangular inputs to a limiter are compared. An example where a limiter is the only nonlinearity is employed to illustrate the theory. The approach developed here explains experimental results previously reported by Oldenburger.
Quenching of adaptive control system response to test signal
Optimum nonlinear control for arbitrary disturbances
Optimum nonlinear control for step and pulse disturbances