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Theoretical numerical analysis / Burton Wendroff
Theoretical numerical analysis / Burton Wendroff
Autore Wendroff, Burton
Pubbl/distr/stampa New York : Academic Press, c1966
Descrizione fisica xi, 239 p. ; 24 cm
Disciplina 519.4
Soggetto topico Numerical analysis - Textbooks
Classificazione AMS 65-01
Formato Materiale a stampa
Livello bibliografico Monografia
Lingua di pubblicazione eng
Record Nr. UNISALENTO-991001424379707536
Wendroff, Burton  
New York : Academic Press, c1966
Materiale a stampa
Lo trovi qui: Univ. del Salento
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Theorie der Beobachtungsfehler / Emanuel Czuber
Theorie der Beobachtungsfehler / Emanuel Czuber
Autore Czuber, Emanuel
Pubbl/distr/stampa Leipzig, : Verlag und Druck, 1891
Disciplina 519.4
Soggetto non controllato Teoria dell'errore
Formato Materiale a stampa
Livello bibliografico Monografia
Lingua di pubblicazione ger
Record Nr. UNINA-990001143210403321
Czuber, Emanuel  
Leipzig, : Verlag und Druck, 1891
Materiale a stampa
Lo trovi qui: Univ. Federico II
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Theorie und praxis der reihen / C. Runge
Theorie und praxis der reihen / C. Runge
Autore Runge, C.
Pubbl/distr/stampa Leipzig : Verlagshandlung, 1904
Disciplina 519.4
Collana Sammlung Schubert
Soggetto non controllato Serie
Formato Materiale a stampa
Livello bibliografico Monografia
Lingua di pubblicazione ger
Record Nr. UNINA-990001287910403321
Runge, C.  
Leipzig : Verlagshandlung, 1904
Materiale a stampa
Lo trovi qui: Univ. Federico II
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Theory and applications of numerical analysis [[electronic resource] /] / G.M. Phillips and P.J. Taylor
Theory and applications of numerical analysis [[electronic resource] /] / G.M. Phillips and P.J. Taylor
Autore Phillips G. M (George McArtney)
Edizione [2nd ed.]
Pubbl/distr/stampa London ; ; San Diego, : Academic Press, 1996
Descrizione fisica 1 online resource (461 p.)
Disciplina 511.7
519.4
Altri autori (Persone) TaylorPeter John
Soggetto topico Numerical analysis
Mathematical analysis
Soggetto genere / forma Electronic books.
ISBN 1-281-05438-0
9786611054380
0-08-051912-1
Formato Materiale a stampa
Livello bibliografico Monografia
Lingua di pubblicazione eng
Nota di contenuto Front Cover; Theory and Applications of Numerical Analysis; Copyright Page; Contents; Preface; From the preface to the first edition; Chapter 1. Introduction; 1.1 What is numerical analysis?; 1.2 Numerical algorithms; 1.3 Properly posed and well-conditioned problems; Problems; Chapter 2. Basic analysis; 2.1 Functions; 2.2 Limits and derivatives; 2.3 Sequences and series; 2.4 Integration; 2.5 Logarithmic and exponential functions; Problems; Chapter 3. Taylor's polynomial and series; 3.1 Function approximation; 3.2 Taylor's theorem; 3.3 Convergence of Taylor series
3.4 Taylor series in two variables3.5 Power series; Problems; Chapter 4. The interpolating polynomial; 4.1 Linear interpolation; 4.2 Polynomial interpolation; 4.3 Accuracy of interpolation; 4.4 The Neville-Aitken algorithm; 4.5 Inverse interpolation; 4.6 Divided differences; 4.7 Equally spaced points; 4.8 Derivatives and differences; 4.9 Effect of rounding error; 4.10 Choice of interpolating points; 4.11 Examples of Bemstein and Runge; Problems; Chapter 5. 'Best' approximation; 5.1 Norms of functions; 5.2 Best approximations; 5.3 Least squares approximation; 5.4 Orthogonal functions
5.5 Orthogonal polynomials5.6 Minimax approximation; 5.7 Chebyshev series; 5.8 Economization of power series; 5.9 The Remez algorithms; 5.10 Further results on minimax approximation; Problems; Chapter 6. Splines and other approximations; 6.1 Introduction; 6.2 B-splines; 6.3 Equally spaced knots; 6.4 Hermite interpolation; 6.5 Padé and rational approximation; Problems; Chapter 7. Numerical integration and differentiation; 7.1 Numerical integration; 7.2 Romberg integration; 7.3 Gaussian integration; 7.4 Indefinite integrals; 7.5 Improper integrals; 7.6 Multiple integrals
7.7 Numerical differentiation7.8 Effect of errors; Problems; Chapter 8. Solution of algebraic equations of one variable; 8.1 Introduction; 8.2 The bisection method; 8.3 Interpolation methods; 8.4 One-point iterative methods; 8.5 Faster convergence; 8.6 Higher order processes; 8.7 The contraction mapping theorem; Problems; Chapter 9. Linear equations; 9.1 Introduction; 9.2 Matrices; 9.3 Linear equations; 9.4 Pivoting; 9.5 Analysis of elimination method; 9.6 Matrix factorization; 9.7 Compact elimination methods; 9.8 Symmetric matrices; 9.9 Tridiagonal matrices
9.10 Rounding errors in solving linear equations Problems; Chapter 10. Matrix norms and applications; 10.1 Determinants, eigenvalues and eigenvectors; 10.2 Vector norms; 10.3 Matrix norms; 10.4 Conditioning; 10.5 Iterative correction from residual vectors; 10.6 Iterative methods; Problems; Chapter 11. Matrix eigenvalues and eigenvectors; 11.1 Relations between matrix norms and eigenvalues; Gerschgorin theorems; 11.2 Simple and inverse iterative method; 11.3 Sturm sequence method; 11.4 The QR algorithm; 11.5 Reduction to tridiagonal form: Householder's method; Problems
Chapter 12. Systems of non-linear equations
Record Nr. UNINA-9910458398303321
Phillips G. M (George McArtney)  
London ; ; San Diego, : Academic Press, 1996
Materiale a stampa
Lo trovi qui: Univ. Federico II
Opac: Controlla la disponibilità qui
Theory and applications of numerical analysis [[electronic resource] /] / G.M. Phillips and P.J. Taylor
Theory and applications of numerical analysis [[electronic resource] /] / G.M. Phillips and P.J. Taylor
Autore Phillips G. M (George McArtney)
Edizione [2nd ed.]
Pubbl/distr/stampa London ; ; San Diego, : Academic Press, 1996
Descrizione fisica 1 online resource (461 p.)
Disciplina 511.7
519.4
Altri autori (Persone) TaylorPeter John
Soggetto topico Numerical analysis
Mathematical analysis
ISBN 1-281-05438-0
9786611054380
0-08-051912-1
Formato Materiale a stampa
Livello bibliografico Monografia
Lingua di pubblicazione eng
Nota di contenuto Front Cover; Theory and Applications of Numerical Analysis; Copyright Page; Contents; Preface; From the preface to the first edition; Chapter 1. Introduction; 1.1 What is numerical analysis?; 1.2 Numerical algorithms; 1.3 Properly posed and well-conditioned problems; Problems; Chapter 2. Basic analysis; 2.1 Functions; 2.2 Limits and derivatives; 2.3 Sequences and series; 2.4 Integration; 2.5 Logarithmic and exponential functions; Problems; Chapter 3. Taylor's polynomial and series; 3.1 Function approximation; 3.2 Taylor's theorem; 3.3 Convergence of Taylor series
3.4 Taylor series in two variables3.5 Power series; Problems; Chapter 4. The interpolating polynomial; 4.1 Linear interpolation; 4.2 Polynomial interpolation; 4.3 Accuracy of interpolation; 4.4 The Neville-Aitken algorithm; 4.5 Inverse interpolation; 4.6 Divided differences; 4.7 Equally spaced points; 4.8 Derivatives and differences; 4.9 Effect of rounding error; 4.10 Choice of interpolating points; 4.11 Examples of Bemstein and Runge; Problems; Chapter 5. 'Best' approximation; 5.1 Norms of functions; 5.2 Best approximations; 5.3 Least squares approximation; 5.4 Orthogonal functions
5.5 Orthogonal polynomials5.6 Minimax approximation; 5.7 Chebyshev series; 5.8 Economization of power series; 5.9 The Remez algorithms; 5.10 Further results on minimax approximation; Problems; Chapter 6. Splines and other approximations; 6.1 Introduction; 6.2 B-splines; 6.3 Equally spaced knots; 6.4 Hermite interpolation; 6.5 Padé and rational approximation; Problems; Chapter 7. Numerical integration and differentiation; 7.1 Numerical integration; 7.2 Romberg integration; 7.3 Gaussian integration; 7.4 Indefinite integrals; 7.5 Improper integrals; 7.6 Multiple integrals
7.7 Numerical differentiation7.8 Effect of errors; Problems; Chapter 8. Solution of algebraic equations of one variable; 8.1 Introduction; 8.2 The bisection method; 8.3 Interpolation methods; 8.4 One-point iterative methods; 8.5 Faster convergence; 8.6 Higher order processes; 8.7 The contraction mapping theorem; Problems; Chapter 9. Linear equations; 9.1 Introduction; 9.2 Matrices; 9.3 Linear equations; 9.4 Pivoting; 9.5 Analysis of elimination method; 9.6 Matrix factorization; 9.7 Compact elimination methods; 9.8 Symmetric matrices; 9.9 Tridiagonal matrices
9.10 Rounding errors in solving linear equations Problems; Chapter 10. Matrix norms and applications; 10.1 Determinants, eigenvalues and eigenvectors; 10.2 Vector norms; 10.3 Matrix norms; 10.4 Conditioning; 10.5 Iterative correction from residual vectors; 10.6 Iterative methods; Problems; Chapter 11. Matrix eigenvalues and eigenvectors; 11.1 Relations between matrix norms and eigenvalues; Gerschgorin theorems; 11.2 Simple and inverse iterative method; 11.3 Sturm sequence method; 11.4 The QR algorithm; 11.5 Reduction to tridiagonal form: Householder's method; Problems
Chapter 12. Systems of non-linear equations
Record Nr. UNINA-9910784639403321
Phillips G. M (George McArtney)  
London ; ; San Diego, : Academic Press, 1996
Materiale a stampa
Lo trovi qui: Univ. Federico II
Opac: Controlla la disponibilità qui
Theory and applications of numerical analysis [[electronic resource] /] / G.M. Phillips and P.J. Taylor
Theory and applications of numerical analysis [[electronic resource] /] / G.M. Phillips and P.J. Taylor
Autore Phillips G. M (George McArtney)
Edizione [2nd ed.]
Pubbl/distr/stampa London ; ; San Diego, : Academic Press, 1996
Descrizione fisica 1 online resource (461 p.)
Disciplina 511.7
519.4
Altri autori (Persone) TaylorPeter John
Soggetto topico Numerical analysis
Mathematical analysis
ISBN 1-281-05438-0
9786611054380
0-08-051912-1
Formato Materiale a stampa
Livello bibliografico Monografia
Lingua di pubblicazione eng
Nota di contenuto Front Cover; Theory and Applications of Numerical Analysis; Copyright Page; Contents; Preface; From the preface to the first edition; Chapter 1. Introduction; 1.1 What is numerical analysis?; 1.2 Numerical algorithms; 1.3 Properly posed and well-conditioned problems; Problems; Chapter 2. Basic analysis; 2.1 Functions; 2.2 Limits and derivatives; 2.3 Sequences and series; 2.4 Integration; 2.5 Logarithmic and exponential functions; Problems; Chapter 3. Taylor's polynomial and series; 3.1 Function approximation; 3.2 Taylor's theorem; 3.3 Convergence of Taylor series
3.4 Taylor series in two variables3.5 Power series; Problems; Chapter 4. The interpolating polynomial; 4.1 Linear interpolation; 4.2 Polynomial interpolation; 4.3 Accuracy of interpolation; 4.4 The Neville-Aitken algorithm; 4.5 Inverse interpolation; 4.6 Divided differences; 4.7 Equally spaced points; 4.8 Derivatives and differences; 4.9 Effect of rounding error; 4.10 Choice of interpolating points; 4.11 Examples of Bemstein and Runge; Problems; Chapter 5. 'Best' approximation; 5.1 Norms of functions; 5.2 Best approximations; 5.3 Least squares approximation; 5.4 Orthogonal functions
5.5 Orthogonal polynomials5.6 Minimax approximation; 5.7 Chebyshev series; 5.8 Economization of power series; 5.9 The Remez algorithms; 5.10 Further results on minimax approximation; Problems; Chapter 6. Splines and other approximations; 6.1 Introduction; 6.2 B-splines; 6.3 Equally spaced knots; 6.4 Hermite interpolation; 6.5 Padé and rational approximation; Problems; Chapter 7. Numerical integration and differentiation; 7.1 Numerical integration; 7.2 Romberg integration; 7.3 Gaussian integration; 7.4 Indefinite integrals; 7.5 Improper integrals; 7.6 Multiple integrals
7.7 Numerical differentiation7.8 Effect of errors; Problems; Chapter 8. Solution of algebraic equations of one variable; 8.1 Introduction; 8.2 The bisection method; 8.3 Interpolation methods; 8.4 One-point iterative methods; 8.5 Faster convergence; 8.6 Higher order processes; 8.7 The contraction mapping theorem; Problems; Chapter 9. Linear equations; 9.1 Introduction; 9.2 Matrices; 9.3 Linear equations; 9.4 Pivoting; 9.5 Analysis of elimination method; 9.6 Matrix factorization; 9.7 Compact elimination methods; 9.8 Symmetric matrices; 9.9 Tridiagonal matrices
9.10 Rounding errors in solving linear equations Problems; Chapter 10. Matrix norms and applications; 10.1 Determinants, eigenvalues and eigenvectors; 10.2 Vector norms; 10.3 Matrix norms; 10.4 Conditioning; 10.5 Iterative correction from residual vectors; 10.6 Iterative methods; Problems; Chapter 11. Matrix eigenvalues and eigenvectors; 11.1 Relations between matrix norms and eigenvalues; Gerschgorin theorems; 11.2 Simple and inverse iterative method; 11.3 Sturm sequence method; 11.4 The QR algorithm; 11.5 Reduction to tridiagonal form: Householder's method; Problems
Chapter 12. Systems of non-linear equations
Record Nr. UNINA-9910823091403321
Phillips G. M (George McArtney)  
London ; ; San Diego, : Academic Press, 1996
Materiale a stampa
Lo trovi qui: Univ. Federico II
Opac: Controlla la disponibilità qui
Theory and applications of numerical analysis / G. M. Phillips, P. J. Taylor
Theory and applications of numerical analysis / G. M. Phillips, P. J. Taylor
Autore Phillips, George Mcartney
Pubbl/distr/stampa London [etc.] : Academic Press, 1973
Disciplina 519.4
Soggetto non controllato Analisi numerica
Formato Materiale a stampa
Livello bibliografico Monografia
Lingua di pubblicazione eng
Record Nr. UNINA-990001275660403321
Phillips, George Mcartney  
London [etc.] : Academic Press, 1973
Materiale a stampa
Lo trovi qui: Univ. Federico II
Opac: Controlla la disponibilità qui
Theory and applications of numerical analysis [e-book] / G. M. Phillips and P. J. Taylor
Theory and applications of numerical analysis [e-book] / G. M. Phillips and P. J. Taylor
Autore Phillips, G. M. (George McArtney)
Pubbl/distr/stampa London ; San Diego : Academic Press, 1996
Descrizione fisica xii, 447 p. : ill. ; 23 cm
Disciplina 519.4
Altri autori (Persone) Taylor, Peter Johnauthor
Soggetto topico Numerical analysis
ISBN 9780125535601
0125535600
Formato Risorse elettroniche
Livello bibliografico Monografia
Lingua di pubblicazione eng
Record Nr. UNISALENTO-991003280979707536
Phillips, G. M. (George McArtney)  
London ; San Diego : Academic Press, 1996
Risorse elettroniche
Lo trovi qui: Univ. del Salento
Opac: Controlla la disponibilità qui
Theory and applications of numerical analysis / G. M. Phillips and P. J. Taylor
Theory and applications of numerical analysis / G. M. Phillips and P. J. Taylor
Autore Phillips, G. M.
Edizione [2nd ed]
Pubbl/distr/stampa London ; San Diego : Academic Press, 1996
Descrizione fisica xii, 447 p. : ill. ; 23 cm.
Disciplina 519.4
Altri autori (Persone) Taylor, Peter Johnauthor
Soggetto topico Numerical analysis
ISBN 0125535600
Classificazione AMS 65-01
Formato Materiale a stampa
Livello bibliografico Monografia
Lingua di pubblicazione eng
Record Nr. UNISALENTO-991003700859707536
Phillips, G. M.  
London ; San Diego : Academic Press, 1996
Materiale a stampa
Lo trovi qui: Univ. del Salento
Opac: Controlla la disponibilità qui
Theory and numerics of differential equations / J. F. Blowey, J. P. Coleman, A. W. Craig
Theory and numerics of differential equations / J. F. Blowey, J. P. Coleman, A. W. Craig
Pubbl/distr/stampa Berlin : Springer, c2001
Descrizione fisica x, 280 p. : ill. ; 24 cm
Disciplina 519.4
Collana Universitext
Soggetto non controllato Analisi numerica - Teoria
Equazioni differenziali - Teoria
ISBN 3-540-41846-6
Formato Materiale a stampa
Livello bibliografico Monografia
Lingua di pubblicazione eng
Record Nr. UNINA-990001493770403321
Berlin : Springer, c2001
Materiale a stampa
Lo trovi qui: Univ. Federico II
Opac: Controlla la disponibilità qui

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