COMPACT METHOD OF GENERATING PRECISELY 3 PHASE WAVEFORMS IN COMPUTER SIMULATIONS - METHODOLOGY AND APPLICATIONS.

B. Z. Kaplan; S. Bachar; Y. Tatrash

COMPACT METHOD OF GENERATING PRECISELY 3 PHASE WAVEFORMS IN COMPUTER SIMULATIONS - METHODOLOGY AND APPLICATIONS.

B. Z. Kaplan, S. Bachar, Y. Tatrash

Department of Electrical & Computer Engineering

Research output: Contribution to conference › Paper › peer-review

Abstract

The derivation of three phase oscillator models is investigated. The models are unusual in embracing a third order three dimensional dynamics. Another feature of the models is in enabling an undistorted generation of precise sinewaves and other waveforms as well. The oscillators are in this latter respect similar to the well known two phase precise quadrature oscillators, which are also characterized in possessing a method of amplitude stabilization which does not distort the oscillator waveforms. The main thrust of this work is in extending the fundamental principles of the second order quadrature oscillator systems from a two dimensional space into a three dimensional space.

Original language	English
Pages	421-426
Number of pages	6
State	Published - 1 Jan 1978
Event	Proc Summer Comput Simul Conf - Newport Beach, CA, USA Duration: 24 Jul 1978 → 26 Jul 1978

Conference

Conference	Proc Summer Comput Simul Conf
City	Newport Beach, CA, USA
Period	24/07/78 → 26/07/78

ASJC Scopus subject areas

General Engineering

Cite this

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title = "COMPACT METHOD OF GENERATING PRECISELY 3 PHASE WAVEFORMS IN COMPUTER SIMULATIONS - METHODOLOGY AND APPLICATIONS.",

abstract = "The derivation of three phase oscillator models is investigated. The models are unusual in embracing a third order three dimensional dynamics. Another feature of the models is in enabling an undistorted generation of precise sinewaves and other waveforms as well. The oscillators are in this latter respect similar to the well known two phase precise quadrature oscillators, which are also characterized in possessing a method of amplitude stabilization which does not distort the oscillator waveforms. The main thrust of this work is in extending the fundamental principles of the second order quadrature oscillator systems from a two dimensional space into a three dimensional space.",

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note = "Proc Summer Comput Simul Conf ; Conference date: 24-07-1978 Through 26-07-1978",

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AU - Bachar, S.

AU - Tatrash, Y.

PY - 1978/1/1

Y1 - 1978/1/1

N2 - The derivation of three phase oscillator models is investigated. The models are unusual in embracing a third order three dimensional dynamics. Another feature of the models is in enabling an undistorted generation of precise sinewaves and other waveforms as well. The oscillators are in this latter respect similar to the well known two phase precise quadrature oscillators, which are also characterized in possessing a method of amplitude stabilization which does not distort the oscillator waveforms. The main thrust of this work is in extending the fundamental principles of the second order quadrature oscillator systems from a two dimensional space into a three dimensional space.

AB - The derivation of three phase oscillator models is investigated. The models are unusual in embracing a third order three dimensional dynamics. Another feature of the models is in enabling an undistorted generation of precise sinewaves and other waveforms as well. The oscillators are in this latter respect similar to the well known two phase precise quadrature oscillators, which are also characterized in possessing a method of amplitude stabilization which does not distort the oscillator waveforms. The main thrust of this work is in extending the fundamental principles of the second order quadrature oscillator systems from a two dimensional space into a three dimensional space.

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M3 - Paper

AN - SCOPUS:0018281020

SP - 421

EP - 426

T2 - Proc Summer Comput Simul Conf

Y2 - 24 July 1978 through 26 July 1978

ER -

COMPACT METHOD OF GENERATING PRECISELY 3 PHASE WAVEFORMS IN COMPUTER SIMULATIONS - METHODOLOGY AND APPLICATIONS.

Abstract

Conference

ASJC Scopus subject areas

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