Pages that link to "Item:Q551583"
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The following pages link to Steady-state analysis of the long LMS adaptive filter (Q551583):
Displaying 17 items.
- Stochastic analysis of an error power ratio scheme applied to the affine combination of two LMS adaptive filters (Q634879) (← links)
- Computational noise effects on adaptive filter algorithms (Q795794) (← links)
- A new approach for analyzing the limiting behavior of the normalized LMS algorithm under weak assumptions (Q839063) (← links)
- A geometrical derivation of the excess mean square error for Bussgang algorithms in a noiseless environment (Q948395) (← links)
- An exact analysis of the LMS algorithm with tonal reference signals in the presence of frequency mismatch (Q956291) (← links)
- Steady-state analysis of constrained normalized adaptive filters for MAI reduction by energy conservation arguments (Q971240) (← links)
- Statistical analysis of the LMS adaptive algorithm subjected to a symmetric dead-zone nonlinearity at the adaptive filter output (Q971417) (← links)
- On length adaptation for the least mean square adaptive filters (Q1031399) (← links)
- Nonlinear effects of the LMS adaptive predictor for chirped input signals (Q1348859) (← links)
- An LMS adaptive second-order Volterra filter with a zeroth-order term: Steady-state performance analysis in a time-varying environment (Q2732812) (← links)
- Iterative analysis of the steady-state weight fluctuations in LMS-type adaptive filters (Q2732852) (← links)
- Non-Wiener behavior of the filtered LMS algorithm (Q2733061) (← links)
- Steady-State MSE Performance Analysis of Mixture Approaches to Adaptive Filtering (Q4570428) (← links)
- Transient and Steady-State Analysis of the Affine Combination of Two Adaptive Filters (Q4570429) (← links)
- Fixed-point steady-state analysis of adaptive filters (Q4707177) (← links)
- Transient analysis of diffusion least‐mean squares adaptive networks with noisy channels (Q4908476) (← links)
- Extension of LMS stability condition over a wide set of signals (Q5743791) (← links)
