Row convergence theorems for generalised inverse vector-valued Padé approximants
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Publication:1106414
DOI10.1016/0377-0427(88)90331-7zbMath0651.41009OpenAlexW2069088612MaRDI QIDQ1106414
Edward B. Saff, Peter R. Graves-Morris
Publication date: 1988
Published in: Journal of Computational and Applied Mathematics (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1016/0377-0427(88)90331-7
Related Items (29)
A review of Padé methods for the acceleration of convergence of a sequence of vectors ⋮ Two-point quasifractional approximant in physics. Truncation error ⋮ Determinantal inequalities for diagonally signed matrices and an application to Gram-Cauchy matrices ⋮ Row convergence theorems for vector-valued Padé approximants ⋮ A new approach to acceleration of convergence of a sequence of vectors ⋮ Direct and inverse results on row sequences of Hermite-Padé approximants ⋮ On the convergence of rows of vector Padé approximants ⋮ Degeneracies of generalized inverse, vector-valued Padé approximants ⋮ Incomplete Padé approximation and convergence of row sequences of Hermite-Padé approximants ⋮ A convergence study for reduced rank extrapolation on nonlinear systems ⋮ An extension of a row convergence theorem for vector Padé approximants ⋮ Problems and progress in vector Padé approximation ⋮ Determining system poles using row sequences of orthogonal Hermite-Padé approximants ⋮ Solution of integral equations using function-valued Padé approximants. II ⋮ Clifford algebras and vector-valued rational forms. II ⋮ Extrapolation methods for vector sequences ⋮ A vector generalisation of de Montessus' theorem for the case of polar singularities on the boundary ⋮ Similarities of the integral Padé approximants. II ⋮ A de Montessus type convergence study of a least-squares vector-valued rational interpolation procedure II ⋮ Solution of integral equations using Padé type approximants ⋮ A de Montessus type convergence study of a least-squares vector-valued rational interpolation procedure ⋮ Solution of integral equations using generalised inverse, function-valued Padé approximants. I ⋮ Confluent Hermitian Cauchy matrices are diagonally signed ⋮ Unnamed Item ⋮ A family of Padé-type approximants for accelerating the convergence of sequences ⋮ The epsilon algorithm and related topics ⋮ Similarities of the integral Padé approximants ⋮ Introduction to the improved functional epsilon algorithm ⋮ The rise and fall of the vector epsilon algorithm
Cites Work
- Vector valued rational interpolants. I
- Degeneracies of generalized inverse, vector-valued Padé approximants
- Vector-valued, rational interpolants. III
- A note on the \(\epsilon\)-algorithm
- Continued fractions whose coefficients obey a non-commutative law of multiplication
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