SELBSTADAPTIVVERFAHREN ZUR STEUERUNGSBETÄTIGUNG EINES PHYSIKALISCHEN SYSTEMS
In a physical system to be piloted in discrete mode, an outlet value $g(U) is related to a control variable $g(b) by the equation: $g(U) = A6?.$g(U) + K1?.$g(b) + $g(e), in which at least one of the parameters A6? and K1? is unknown. If Yk? is the value of $g(U) at time k and if $g(b)ck? is the cont...
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Main Authors | , , |
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Format | Patent |
Language | German |
Published |
05.05.1994
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Edition | 5 |
Subjects | |
Online Access | Get full text |
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Abstract | In a physical system to be piloted in discrete mode, an outlet value $g(U) is related to a control variable $g(b) by the equation: $g(U) = A6?.$g(U) + K1?.$g(b) + $g(e), in which at least one of the parameters A6? and K1? is unknown. If Yk? is the value of $g(U) at time k and if $g(b)ck? is the control command produced by the guide calculator at that time, there exist three polynomials in q?-1 (delay operator), E, A', N with constant coefficients determined in advance, such that at any time, following preliminary filtration (index F) by an at least first-order polynomial in q?-1, the following approximation holds: (E'.Yk?)F? = (A'.Yk?)F?.A6? + (N'Bck?)F?.K1? + noises. At each step of piloting, the terms of this linear combination in A6? and K1? are calculated, at least this unknown paramater is estimated by means of a parametric variation model, and a control signal for one or more harmonic components of selected amplitudes and pulsations is added, for these instantaneous values of the parameters, by interpolation in a pre-established table which ensures that the tractions are maintained within predetermined ranges. |
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AbstractList | In a physical system to be piloted in discrete mode, an outlet value $g(U) is related to a control variable $g(b) by the equation: $g(U) = A6?.$g(U) + K1?.$g(b) + $g(e), in which at least one of the parameters A6? and K1? is unknown. If Yk? is the value of $g(U) at time k and if $g(b)ck? is the control command produced by the guide calculator at that time, there exist three polynomials in q?-1 (delay operator), E, A', N with constant coefficients determined in advance, such that at any time, following preliminary filtration (index F) by an at least first-order polynomial in q?-1, the following approximation holds: (E'.Yk?)F? = (A'.Yk?)F?.A6? + (N'Bck?)F?.K1? + noises. At each step of piloting, the terms of this linear combination in A6? and K1? are calculated, at least this unknown paramater is estimated by means of a parametric variation model, and a control signal for one or more harmonic components of selected amplitudes and pulsations is added, for these instantaneous values of the parameters, by interpolation in a pre-established table which ensures that the tractions are maintained within predetermined ranges. |
Author | HOUDEMONT, JOEL, F-06210 MANDELIEU, FR MARTIN, ALAIN, F-06700 S.-LAURENT-DU-VAR, FR JAHIER, JEAN-PHILIPPE, F-06400 CANNES, FR |
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Snippet | In a physical system to be piloted in discrete mode, an outlet value $g(U) is related to a control variable $g(b) by the equation: $g(U) = A6?.$g(U) +... |
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SubjectTerms | AEROPLANES AIMING AIRCRAFT AVIATION BLASTING CONTROL OR REGULATING SYSTEMS IN GENERAL CONTROLLING COSMONAUTICS FUNCTIONAL ELEMENTS OF SUCH SYSTEMS HEATING HELICOPTERS LIGHTING MECHANICAL ENGINEERING MONITORING OR TESTING ARRANGEMENTS FOR SUCH SYSTEMS ORELEMENTS PERFORMING OPERATIONS PHYSICS REGULATING SYSTEMS FOR CONTROLLING OR REGULATING NON-ELECTRIC VARIABLES TRANSPORTING VEHICLES OR EQUIPMENT THEREFOR WEAPON SIGHTS WEAPONS |
Title | SELBSTADAPTIVVERFAHREN ZUR STEUERUNGSBETÄTIGUNG EINES PHYSIKALISCHEN SYSTEMS |
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