NASA Scientific and Technical Aerospace Reports
NASA Scientific and Technical Aerospace Reports
NASA Scientific and Technical Aerospace Reports
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with low precision components, <strong>and</strong> some mathematical properties of the modulation scheme. A CMOS chip has been<br />
designed implementing the architecture.<br />
Author<br />
Very Large Scale Integration; Waveforms; Quadratures; Transmitters<br />
20060002182 Sophia Univ., Tokyo, Japan<br />
Relaxation-Based Algorithm by Variable Virtual Capacitors for Analysis of Large Stiff Nonlinear Networks<br />
Tanaka, Mamoru; Asai, Mitsuo; 1987 IEEE International Symposium on Circuits <strong>and</strong> Systems, Volume 2; 1987, pp. 617-620;<br />
In English; See also 20060002103; Copyright; Avail.: Other Sources<br />
Stiff nonlinear state equations are converted to nonlinear nodal algebraic equations in each time step. In the new<br />
algorithm, the nodal equations linearized by Newton Raphson (NR) method are converted to the linear virtual state equations<br />
by inserting a virtual capacitor between each node <strong>and</strong> the reference node. And then, linear Gauss Seidel(GS) method is<br />
applied to the linearized equations which are obtained in each time step h by applying Backward Euler (BE) method to the<br />
state equations. The most important process is to change the values of the virtual capacitors in each step of the NR method<br />
in order to converge solution <strong>and</strong> to speed up. Simulation results by Sophia Relaxation Program (SRP) are shown for DC<br />
analysis of bipolar circuits <strong>and</strong> for transient analysis of SRAM MOS circuits.<br />
Author<br />
Algorithms; Nonlinear Equations; Equations of State; Capacitors; Waveforms; Relaxation Method (Mathematics)<br />
20060002187 Syracuse Univ., NY, USA<br />
Theoretical <strong>and</strong> Experimental Characterization of Multiconductor Transmission Lines<br />
Sarkar, Tapan K.; Rahalarabi, Tawfik; Harrington, Roger F.; Djordjevic, Antonije R.; 1987 IEEE International Symposium on<br />
Circuits <strong>and</strong> Systems, Volume 2; 1987, pp. 511-513; In English; See also 20060002103; Copyright; Avail.: Other Sources<br />
The basic objective of this presentation is to outline a methodology for the analysis of multiconductor transmission lines<br />
embedded in multiple lossy dielectric media. To check the accuracy of the theoretical analysis, we have compared the<br />
theoretical results with experiment.<br />
Author<br />
Transmission Lines; Lossy Media; Embedding; Dielectrics<br />
20060002189 Calgary Univ., Alberta, Canada<br />
Design of Allpass Digital Ladder Networks Using Bilinear Transformation Integrators<br />
Nowrouzian, B.; Turner, L. E.; Fong, R.; Lee, L. S.; 1987 IEEE International Symposium on Circuits <strong>and</strong> Systems, Volume<br />
2; 1987, pp. 649-655; In English; See also 20060002103<br />
Contract(s)/Grant(s): NSREC-A5715; Copyright; Avail.: Other Sources<br />
A general procedure for designing two dimensional (2D) velocity filters based on array filters derived originally for<br />
multichannel (multiple input single output) processing of the recordings of an array of sensors is presented. These filters can<br />
be implemented in the frequency domain using the 2D Fast Fourier Transform. A specific case of velocity filters based on a<br />
family of multichannel array filters obtained recently for attenuating a coherent interference in the array recordings is worked<br />
out in detail.<br />
Author<br />
Integrators; Digital Filters; Multichannel Communication; Fourier Transformation<br />
20060002190 Keio Univ., Japan<br />
Period-doubling Bifurcation <strong>and</strong> Chaos in a Constrained Circuit<br />
Inaba, Naohiko; Saito, Toshimichi; Mori, Shinsaku; 1987 IEEE International Symposium on Circuits <strong>and</strong> Systems, Volume<br />
2; 1987, pp. 668-671; In English; See also 20060002103; Copyright; Avail.: Other Sources<br />
It is shown that the phenomena such as a period-doubling bifurcation <strong>and</strong> chaos generated in the Shinrikis’ circuit could<br />
be well explained by a simplified model which we here after call as the Ideal Model. Here the idealization means that the<br />
diodes in the circuit operate as an ideal switch. It is considered that the Ideal Model is the simplest chaos generating circuit<br />
because it is constructed from 3 reactance elements, one negative resistance <strong>and</strong> only one nonlinear element constructed from<br />
diodes where the operation of such nonlinear element is extremely simple. From this model, Poincar_ map could be derived<br />
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