Search results for "recursive"

showing 4 items of 64 documents

Time delay induced effects on control of linear systems under random excitation

2001

Recursive formulas in terms of statistics of the response of linear systems with time delay under normal white noise input are developed. Two alternative methods are presented, in order to capture the time delay effects. The first is given in an approximate solution obtained by expanding the control force in a Taylor series. The second, available for the stationary solution (if it exists) gets the variance of the controlled system, with time delay in an analytical form. The efficacy loss in terms of statistics of the response is discussed in detail.

State variableMechanical EngineeringLinear systemApproximation theoryRecursive functionAerospace EngineeringOcean EngineeringStatistical and Nonlinear PhysicsWhite noiseVariance (accounting)White noiseCondensed Matter Physicssymbols.namesakeNuclear Energy and EngineeringControl theoryControl systemTaylor seriessymbolsDelay circuitExcitationCivil and Structural EngineeringMathematicsGroup delay and phase delayElectric excitation
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Topological considerations in composing teams of learning machines

1995

Classes of total recursive functions may be identifiable by a team of strategies, but not by a single strategy, in accordance with a certain identification type (EX, FIN, etc.). Qualitative aspects in composing teams are considered. For each W ∉ EX all recursive strategies can be split into several families so that any team identifying W contains strategies from all the families. For W ∉ FIN the possibility of such splitting depends upon W. The relation between these phenomena and “voting” properties for types EX, FIN, etc. is revealed.

Identification (information)Theoretical computer scienceFinRelation (database)Computer sciencebusiness.industryVotingmedia_common.quotation_subjectRecursive functionsArtificial intelligenceType (model theory)businessmedia_common
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Vertical representation of C∞-words

2015

We present a new framework for dealing with C ∞ -words, based on their left and right frontiers. This allows us to give a compact representation of them, and to describe the set of C ∞ -words through an infinite directed acyclic graph G. This graph is defined by a map acting on the frontiers of C ∞ -words. We show that this map can be defined recursively and with no explicit reference to C ∞ -words. We then show that some important conjectures on C ∞ -words follow from analogous statements on the structure of the graph G.

Left and rightDiscrete mathematicsGeneral Computer ScienceComputer Science::Computation and Language (Computational Linguistics and Natural Language and Speech Processing)16. Peace & justiceDirected acyclic graphTheoretical Computer ScienceCombinatoricsDirected setRecursive functionsGraph (abstract data type)Null graphComputer Science::Formal Languages and Automata TheoryMathematicsofComputing_DISCRETEMATHEMATICSMathematicsTheoretical Computer Science
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A fully-automated procedure for measuring the electrical parameters of an induction motor drive with rotor at standstill

2003

The paper presents an automatic procedure to measure at standstill the electrical parameters of an induction motor fed by a PWM voltage source inverter. The proposed procedure executes automatically three tests using only the available PWM inverter control technique to obtain the required motor supply voltages. It allows the measurement of all the T-form circuit electrical parameters starting from the nameplate data as data-entry. It uses only a current sensor and no voltage sensor and process on line the collected data samples with a fast and easy to implement recursive least squares algorithm. Effectiveness of the automated procedure has been proved both by simulation and experimental tes…

Recursive least squares filterEngineeringTest benchbusiness.industryRotor (electric)Control engineeringLine (electrical engineering)law.inventionControl theorylawEquivalent circuitCurrent sensorbusinessInduction motorVoltageIMTC/2002. Proceedings of the 19th IEEE Instrumentation and Measurement Technology Conference (IEEE Cat. No.00CH37276)
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