GAIN MARGINS AND ROOT LOCUS ASYMPTOTIC-BEHAVIOR IN MULTIVARIABLE DESIGN .2. CRITICAL APPRAISAL OF FREQUENCY-RESPONSE METHODS FROM A ROOT LOCUS POINT OF VIEW

The inverse Nyquist array (INA) and characteristic locus (CL) techniques are considered here. It is shown that attempts to achieve diagonal dominance, a feature necessary for the application of the INA, may on certain occasions lead to infinite zeros of higher order and thus may severely curtail the...

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1. Verfasser: Kouvaritakis, B
Format: Journal article
Veröffentlicht: 1978
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author Kouvaritakis, B
author_facet Kouvaritakis, B
author_sort Kouvaritakis, B
collection OXFORD
description The inverse Nyquist array (INA) and characteristic locus (CL) techniques are considered here. It is shown that attempts to achieve diagonal dominance, a feature necessary for the application of the INA, may on certain occasions lead to infinite zeros of higher order and thus may severely curtail the system gain margins. The alignment of the characteristic directions at high frequencies, used by the CL on the other hand for the reduction of the misalignment angles, is shown to have a beneficial effect on the structure of the projected Markov parameters. Insight gained by such an appraisal reinforces the belief that root locus and frequency response methods used in a complementary manner may lead to a hybrid design philosophy which is more flexible and effective than either of the two approaches applied separately.
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spelling oxford-uuid:5e5e6559-cfe9-4fe2-8eff-149b05dd2bc52022-03-26T17:40:20ZGAIN MARGINS AND ROOT LOCUS ASYMPTOTIC-BEHAVIOR IN MULTIVARIABLE DESIGN .2. CRITICAL APPRAISAL OF FREQUENCY-RESPONSE METHODS FROM A ROOT LOCUS POINT OF VIEWJournal articlehttp://purl.org/coar/resource_type/c_dcae04bcuuid:5e5e6559-cfe9-4fe2-8eff-149b05dd2bc5Symplectic Elements at Oxford1978Kouvaritakis, BThe inverse Nyquist array (INA) and characteristic locus (CL) techniques are considered here. It is shown that attempts to achieve diagonal dominance, a feature necessary for the application of the INA, may on certain occasions lead to infinite zeros of higher order and thus may severely curtail the system gain margins. The alignment of the characteristic directions at high frequencies, used by the CL on the other hand for the reduction of the misalignment angles, is shown to have a beneficial effect on the structure of the projected Markov parameters. Insight gained by such an appraisal reinforces the belief that root locus and frequency response methods used in a complementary manner may lead to a hybrid design philosophy which is more flexible and effective than either of the two approaches applied separately.
spellingShingle Kouvaritakis, B
GAIN MARGINS AND ROOT LOCUS ASYMPTOTIC-BEHAVIOR IN MULTIVARIABLE DESIGN .2. CRITICAL APPRAISAL OF FREQUENCY-RESPONSE METHODS FROM A ROOT LOCUS POINT OF VIEW
title GAIN MARGINS AND ROOT LOCUS ASYMPTOTIC-BEHAVIOR IN MULTIVARIABLE DESIGN .2. CRITICAL APPRAISAL OF FREQUENCY-RESPONSE METHODS FROM A ROOT LOCUS POINT OF VIEW
title_full GAIN MARGINS AND ROOT LOCUS ASYMPTOTIC-BEHAVIOR IN MULTIVARIABLE DESIGN .2. CRITICAL APPRAISAL OF FREQUENCY-RESPONSE METHODS FROM A ROOT LOCUS POINT OF VIEW
title_fullStr GAIN MARGINS AND ROOT LOCUS ASYMPTOTIC-BEHAVIOR IN MULTIVARIABLE DESIGN .2. CRITICAL APPRAISAL OF FREQUENCY-RESPONSE METHODS FROM A ROOT LOCUS POINT OF VIEW
title_full_unstemmed GAIN MARGINS AND ROOT LOCUS ASYMPTOTIC-BEHAVIOR IN MULTIVARIABLE DESIGN .2. CRITICAL APPRAISAL OF FREQUENCY-RESPONSE METHODS FROM A ROOT LOCUS POINT OF VIEW
title_short GAIN MARGINS AND ROOT LOCUS ASYMPTOTIC-BEHAVIOR IN MULTIVARIABLE DESIGN .2. CRITICAL APPRAISAL OF FREQUENCY-RESPONSE METHODS FROM A ROOT LOCUS POINT OF VIEW
title_sort gain margins and root locus asymptotic behavior in multivariable design 2 critical appraisal of frequency response methods from a root locus point of view
work_keys_str_mv AT kouvaritakisb gainmarginsandrootlocusasymptoticbehaviorinmultivariabledesign2criticalappraisaloffrequencyresponsemethodsfromarootlocuspointofview