Realizability conditions for distributed rc networks
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Newcomb, R. W.↗
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RC active networks
Synthesis of RC networks without using inductors or transformers
NETWORK SYNTHESIS↗
Multiloop distributed RC active networks
Distributed RC active two-port network and voltage amplifier provides advantage over lumped elements in that second-order bandpass function is obtained with single distributed passive element. Incorporating positive and negative feedback loops provides improvement in Q, sensitivity, and gain-Q sensitivity product compared to single-loop networks.
Kerwin, W. J.↗
The values of the parameters of a distributed RC null network
Distributed RC notch filter normalized constants for dominant and nondominant transmission zero
Huelsman, L. P.↗
Analytical determination of transfer functions for rc commutated networks
Transfer functions for RC commutated networks
RC NETWORK↗
A study of quadrature bending mode signal cancellation by the use of RC commutated networks
Approximate steady state time response expression for RC commutated network used to investigate modifications of rate gyro blender
RC NETWORK↗
Multiloop distributed RC active networks for low parameter sensitivity with low amplifier gain.
Multiloop feedback in active distributed RC networks for low parameter sensitivity with low amplifier gain compared to single loop circuits
Kerwin, W. J.↗
A Study of the Low-pass Characteristics of Loaded RC Distributed Networks Research Report, Dec. 1, 1964 - Mar. 31, 1966
Effects of terminating impedances on voltage transfer characteristics of RC distributed networks
RC NETWORK↗
The values of the parameters of some multilayer distributed RC null networks
In this correspondence, the values of the parameters of some multilayer distributed RC notch networks are determined, and the usually accepted values are shown to be in error. The magnitude of the error is illustrated by graphs of the frequency response of the networks.
Huelsman, L. P.↗
Reciprocal time domain analysis of distributed networks.
Reciprocal time domain analysis of RC networks, thin film networks and minority carrier devices
RC NETWORK↗
Voltage transfer function matrix realization using current negative immittance converters.
RC network and ideal current negative immittance converter with unity gain used in obtaining RLC VOLTAGE transfer functions
VOLTAGE REGULATOR↗
The distributed-lumped-active network - Its application to filtering problems.
Distributed RC networks combined with lumped passive and active elements to produce distributed-lumped-active /DLA/ networks for filter requirements
Huelsman, L. P.↗
An active RC elliptic function filter.
Low pass elliptic function filter fabricated from RC network and low gain voltage amplifier
RC NETWORK↗
Analysis of rectangular RC distributed circuits with shaped electrodes
Rectangular distributed RC network consisting of resistive layer separated by insulator from three shaped electrodes
RC NETWORK↗
The effect of load conductance on the selectivity of notch filters
Electronic notch filter with RC network - effect of load conductance on selectivity of notched filters
NOTCH↗
High-performance RC bandpass filter is adapted to miniaturized construction
Miniaturized bandpass filter with RC networks is suitable for use in integrated circuits. The circuit consists of three stages of amplification with additional resistive and capacitive components to obtain the desired characteristics. The advantages of the active RC filter network are the reduction in size and weight and elimination of magnetic materials.
Source record↗
On certain families of rational functions arising in dynamics
It is noted that linear systems, depending on parameters, can occur in diverse situations including families of rational solutions to the Korteweg-de Vries equation or to the finite Toda lattice. The inverse scattering method used by Moser (1975) to obtain canonical coordinates for the finite homogeneous Toda lattice can be used for the synthesis of RC networks. It is concluded that the multivariable RC setting is ideal for the analysis of the periodic Toda lattice.
Byrnes, C. I.↗
The nondominant poles of a distributed-active low-pass network
In extending Howe's (1969) work on design equations for active distributed RC networks, expressions relating the nondominant pole locations of a distributed-active low-pass network to the dominant pole locations are derived, along with expressions relating the Q of the nondominant poles to the Q of the dominant poles. It is shown that, in general, the effect of the nondominant poles is very small.
Huelsman, L. P.↗