Elementary Digital Filter Theory
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Index
-transform
- Convolution Representation
norms
- Specific Norms
norms
- Specific Norms
- amplitude response
- Frequency Response | Frequency Response
- Banach Space
- Vector Space Concepts
- Cauchy sequence
- Vector Space Concepts
- causal
- Difference Equation | Specific Norms
- Chebyshev norm
- Specific Norms
- cluster point
- Concavity (Convexity)
- concave
- Concavity (Convexity)
- concave error surface
- Concave Norms
- concave functional
- Concavity (Convexity)
- concave hull
- Concavity (Convexity)
- convergence, existence of minimizer
- Concave Norms
- convergence, global
- Concave Norms
- difference equation
- Difference Equation
- difference equation coefficients
- Difference Equation
- filter
- Introduction to Digital Filter
- filter coefficients
- Difference Equation
- filter delay for amplitude envelopes
- Phase Delay and Group
- filter order
- Difference Equation
- filter power response
- Frequency Response
- filter time delay
- Phase Delay and Group
- frequency response
- Frequency Response
- Frobenious norm
- Specific Norms
- functional
- Concavity (Convexity)
- global convergence, conditions for
- Concave Norms
- global minimizer
- Concavity (Convexity)
- gradient
- Gradient Descent
- Gradient Method
- Gradient Descent
- group delay
- Phase Delay and Group
- Hankel matrix
- Specific Norms
- Hankel norm
- Specific Norms
- Hessian
- Gradient Descent
- impulse
- Difference Equation
- impulse response
- Difference Equation
- induced norm
- Specific Norms
- linear
- Linearity and Time-Invariance
- linear filter
- Linearity and Time-Invariance
- linear functional
- Concavity (Convexity)
- linear space
- Vector Space Concepts
- local minimizer
- Concavity (Convexity)
- LTI filters
- Linearity and Time-Invariance
- metric space
- Vector Space Concepts
- Newton's method
- Newton's Method
- norm
- Vector Space Concepts
- normed linear space
- Vector Space Concepts
- outer disk
- Positive Real Functions
- phase delay
- Phase Delay and Group
- phase response
- Frequency Response | Frequency Response
- phase response at zero frequency
- Phase Delay and Group
- positive real
- Positive Real Functions
- pseudo-norm
- Vector Space Concepts
- real filter
- Difference Equation
- root mean square norm
- Specific Norms
- Schur function
- Relation to Schur Functions
- signal
- Introduction to Digital Filter
- spectral norm
- Specific Norms
- stable
- Difference Equation
- stationary point
- Gradient Descent
- strictly concave functional
- Concavity (Convexity)
- time-invariant
- Linearity and Time-Invariance
- transfer function
- Convolution Representation
- uniform norm
- Specific Norms
- uniformly concave
- Concavity (Convexity)
- weighted
- Specific Norms
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| Copyright © 2000-09-19 by Julius O. Smith III, Adpated from Techniques for Digital FilterDesign and System Identification, with Application to the Violin, Julius O. Smith III, Ph.D. Dissertation, CCRMA, Department of Electrical Engineering, Stanford University, June 1983.. This is an original HTML version reproduced by permission. |
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Tecnick.com s.r.l. - Sede Legale: Via Della Pace, 11 – 09044 – Quartucciu (CA) – ITALY - Capitale Sociale € 10.000,00 i.v. - P. IVA e C.F.: 02574420929 - C.C.I.A.A.: CA-2000-19195 - R.E.A.: 208980
