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Projection methods for systems of equations [e-book] / Claude Brezinski
Projection methods for systems of equations [e-book] / Claude Brezinski
Autore Brezinski, Claude
Pubbl/distr/stampa Amsterdam ; New York : Elsevier Science, 1997
Descrizione fisica vii, 400 p. : ill. ; 25 cm
Disciplina 512.942
Collana Studies in computational mathematics ; 7
Soggetto topico Equations, Simultaneous - Numerical solutions
Iterative methods (Mathematics)
ISBN 9780444827777
0444827773
Formato Risorse elettroniche
Livello bibliografico Monografia
Lingua di pubblicazione eng
Record Nr. UNISALENTO-991003279279707536
Brezinski, Claude  
Amsterdam ; New York : Elsevier Science, 1997
Risorse elettroniche
Lo trovi qui: Univ. del Salento
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Proportionate-type normalized least mean square algorithms [[electronic resource] /] / Kevin Wagner, Miloš Doroslovački
Proportionate-type normalized least mean square algorithms [[electronic resource] /] / Kevin Wagner, Miloš Doroslovački
Autore Wagner Kevin
Pubbl/distr/stampa London, : ISTE
Descrizione fisica 1 online resource (184 p.)
Disciplina 511.8
Altri autori (Persone) DoroslovačkiMiloš
Collana Digital signal and image processing series
Focus Series
Soggetto topico Algorithms
Computer algorithms
Equations, Simultaneous - Numerical solutions
ISBN 1-118-57955-0
1-118-57925-9
1-118-57966-6
Formato Materiale a stampa
Livello bibliografico Monografia
Lingua di pubblicazione eng
Nota di contenuto Title Page; Contents; Preface; Notation; Acronyms; Chapter 1. Introduction to PtNLMS Algorithms; 1.1. Applications motivating PtNLMS algorithms; 1.2. Historical review of existing PtNLMS algorithms; 1.3. Unified framework for representing PtNLMS algorithms; 1.4. Proportionate-type NLMS adaptive filtering algorithms; 1.4.1. Proportionate-type least mean square algorithm; 1.4.2. PNLMS algorithm; 1.4.3. PNLMS++ algorithm; 1.4.4. IPNLMS algorithm; 1.4.5. IIPNLMS algorithm; 1.4.6. IAF-PNLMS algorithm; 1.4.7. MPNLMS algorithm; 1.4.8. EPNLMS algorithm; 1.5. Summary
Chapter 2. LMS Analysis Techniques2.1. LMS analysis based on small adaptation step-size; 2.1.1. Statistical LMS theory: small step-size assumptions; 2.1.2. LMS analysis using stochastic difference equations with constant coefficients; 2.2. LMS analysis based on independent input signal assumptions; 2.2.1. Statistical LMS theory: independent input signal assumptions; 2.2.2. LMS analysis using stochastic difference equations with stochastic coefficients; 2.3. Performance of statistical LMS theory; 2.4. Summary; 3. PtNLMS Analysis Techniques
3.1. Transient analysis of PtNLMS algorithm for white input3.1.1. Link between MSWD and MSE; 3.1.2. Recursive calculation of the MWD and MSWD for PtNLMS algorithms; 3.2. Steady-state analysis of PtNLMS algorithm: bias and MSWD calculation; 3.3. Convergence analysis of the simplified PNLMS algorithm; 3.3.1. Transient theory and results; 3.3.2. Steady-state theory and results; 3.4. Convergence analysis of the PNLMS algorithm; 3.4.1. Transient theory and results; 3.4.2. Steady-state theory and results; 3.5. Summary; 4. Algorithms Designed Based on Minimization of User-Defined Criteria
4.1. PtNLMS algorithms with gain allocation motivated by MSE minimization for white input4.1.1. Optimal gain calculation resulting from MMSE; 4.1.2. Water-filling algorithm simplifications; 4.1.3. Implementation of algorithms; 4.1.4. Simulation results; 4.2. PtNLMS algorithm obtained by minimization of MSE modeled by exponential functions; 4.2.1. WD for proportionate-type steepest descent algorithm; 4.2.2. Water-filling gain allocation for minimization of the MSE modeled by exponential functions; 4.2.3. Simulation results
4.3. PtNLMS algorithm obtained by minimization of the MSWD for colored input4.3.1. Optimal gain algorithm; 4.3.2. Relationship between minimization of MSE and MSWD; 4.3.3. Simulation results; 4.4. Reduced computational complexity suboptimal gain allocation for PtNLMS algorithm with colored input; 4.4.1. Suboptimal gain allocation algorithms; 4.4.2. Simulation results; 4.5. Summary; Chapter 5. Probability Density of WD for PtLMS Algorithms; 5.1. Proportionate-type least mean square algorithms; 5.1.1. Weight deviation recursion
5.2. Derivation of the Conditional PDF of WD for the PtLMS algorithm
Record Nr. UNINA-9910139041203321
Wagner Kevin  
London, : ISTE
Materiale a stampa
Lo trovi qui: Univ. Federico II
Opac: Controlla la disponibilità qui
Proportionate-type normalized least mean square algorithms [[electronic resource] /] / Kevin Wagner, Miloš Doroslovački
Proportionate-type normalized least mean square algorithms [[electronic resource] /] / Kevin Wagner, Miloš Doroslovački
Autore Wagner Kevin
Edizione [1st ed.]
Pubbl/distr/stampa London, : ISTE
Descrizione fisica 1 online resource (184 p.)
Disciplina 511.8
Altri autori (Persone) DoroslovačkiMiloš
Collana Digital signal and image processing series
Focus Series
Soggetto topico Algorithms
Computer algorithms
Equations, Simultaneous - Numerical solutions
ISBN 1-118-57955-0
1-118-57925-9
1-118-57966-6
Formato Materiale a stampa
Livello bibliografico Monografia
Lingua di pubblicazione eng
Nota di contenuto Title Page; Contents; Preface; Notation; Acronyms; Chapter 1. Introduction to PtNLMS Algorithms; 1.1. Applications motivating PtNLMS algorithms; 1.2. Historical review of existing PtNLMS algorithms; 1.3. Unified framework for representing PtNLMS algorithms; 1.4. Proportionate-type NLMS adaptive filtering algorithms; 1.4.1. Proportionate-type least mean square algorithm; 1.4.2. PNLMS algorithm; 1.4.3. PNLMS++ algorithm; 1.4.4. IPNLMS algorithm; 1.4.5. IIPNLMS algorithm; 1.4.6. IAF-PNLMS algorithm; 1.4.7. MPNLMS algorithm; 1.4.8. EPNLMS algorithm; 1.5. Summary
Chapter 2. LMS Analysis Techniques2.1. LMS analysis based on small adaptation step-size; 2.1.1. Statistical LMS theory: small step-size assumptions; 2.1.2. LMS analysis using stochastic difference equations with constant coefficients; 2.2. LMS analysis based on independent input signal assumptions; 2.2.1. Statistical LMS theory: independent input signal assumptions; 2.2.2. LMS analysis using stochastic difference equations with stochastic coefficients; 2.3. Performance of statistical LMS theory; 2.4. Summary; 3. PtNLMS Analysis Techniques
3.1. Transient analysis of PtNLMS algorithm for white input3.1.1. Link between MSWD and MSE; 3.1.2. Recursive calculation of the MWD and MSWD for PtNLMS algorithms; 3.2. Steady-state analysis of PtNLMS algorithm: bias and MSWD calculation; 3.3. Convergence analysis of the simplified PNLMS algorithm; 3.3.1. Transient theory and results; 3.3.2. Steady-state theory and results; 3.4. Convergence analysis of the PNLMS algorithm; 3.4.1. Transient theory and results; 3.4.2. Steady-state theory and results; 3.5. Summary; 4. Algorithms Designed Based on Minimization of User-Defined Criteria
4.1. PtNLMS algorithms with gain allocation motivated by MSE minimization for white input4.1.1. Optimal gain calculation resulting from MMSE; 4.1.2. Water-filling algorithm simplifications; 4.1.3. Implementation of algorithms; 4.1.4. Simulation results; 4.2. PtNLMS algorithm obtained by minimization of MSE modeled by exponential functions; 4.2.1. WD for proportionate-type steepest descent algorithm; 4.2.2. Water-filling gain allocation for minimization of the MSE modeled by exponential functions; 4.2.3. Simulation results
4.3. PtNLMS algorithm obtained by minimization of the MSWD for colored input4.3.1. Optimal gain algorithm; 4.3.2. Relationship between minimization of MSE and MSWD; 4.3.3. Simulation results; 4.4. Reduced computational complexity suboptimal gain allocation for PtNLMS algorithm with colored input; 4.4.1. Suboptimal gain allocation algorithms; 4.4.2. Simulation results; 4.5. Summary; Chapter 5. Probability Density of WD for PtLMS Algorithms; 5.1. Proportionate-type least mean square algorithms; 5.1.1. Weight deviation recursion
5.2. Derivation of the Conditional PDF of WD for the PtLMS algorithm
Record Nr. UNINA-9910824343303321
Wagner Kevin  
London, : ISTE
Materiale a stampa
Lo trovi qui: Univ. Federico II
Opac: Controlla la disponibilità qui
Rank-deficient and discrete ill-posed problems : numerical aspects of linear inversion / Per Christian Hansen
Rank-deficient and discrete ill-posed problems : numerical aspects of linear inversion / Per Christian Hansen
Autore Hansen, Per Christian
Pubbl/distr/stampa Philadelphia : SIAM, c1998
Descrizione fisica xvi, 247 p. : ill. ; 26 cm
Disciplina 512.942
Collana SIAM monographs on mathematical modeling and computation
Soggetto topico Equations, Simultaneous - Numerical solutions
Iterative methods (Mathematics)
Sparse matrices
ISBN 0898714036
Classificazione AMS 65F05
LC QA218.H38
Formato Materiale a stampa
Livello bibliografico Monografia
Lingua di pubblicazione eng
Record Nr. UNISALENTO-991002520099707536
Hansen, Per Christian  
Philadelphia : SIAM, c1998
Materiale a stampa
Lo trovi qui: Univ. del Salento
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