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Vector subspaces in nonlinear prediction
Kenneth Nisbet
, Steven McLaughlin
, Bernard Mulgrew
School of Health and Life Sciences
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Dive into the research topics of 'Vector subspaces in nonlinear prediction'. Together they form a unique fingerprint.
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Keyphrases
Radial Basis Function
100%
Performance Prediction
100%
Function Series
100%
State Predictor
100%
Numerical Conditioning
100%
Volterra Series
100%
Geometrical Interpretation
100%
Reduced State
100%
Nonlinear Prediction
100%
Vector Subspace
100%
Mathematics
Geometrical Interpretation
100%
Basis Function
100%
Nonlinear Prediction
100%
Psychology
Multiplicity
100%