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P. Bundschuh
Journal Article
On the rational approximation ofe−x on [0, ∞)
Hans-Ulrich Opitz and Karl Scherer
Constructive Approximation, 1985, Volume 1, Number 1, Pages 195-216
Padé-type approximants of exp (−z) whose denominators are (1+z/n)n
Jeannette van Iseghem
Numerische Mathematik, 1984, Volume 43, Number 2, Pages 283-292
Geometric convergence of rational approximations toe−z in infinite sectors
E. B. Saff, R. S. Varga and W. -C. Ni
Numerische Mathematik, 1976, Volume 26, Number 2, Pages 211-225
Properties of certain rational approximations toe−z
J. L. Siemieniuch
BIT Numerical Mathematics, 1976, Volume 16, Number 2, Pages 172-191
Rational approximations to Tasoev continued fractions II
T. Komatsu
Lithuanian Mathematical Journal, 2005, Volume 45, Number 1, Pages 66-75
Problems and results in rational approximation
P. Erdős and A. R. Reddy
Periodica Mathematica Hungarica, 1976, Volume 7, Number 1, Pages 27-35
Book Chapter
Fractions: Continued, Egyptian and Farey
Manfred Schroeder
2009, Number Theory in Science and Communication, Part II, Pages 73-107
Notes on some estimations in rational approximation, I
G. Németh
Periodica Mathematica Hungarica, 1988, Volume 19, Number 1, Pages 1-17
Continued fractions for some alternating series
J. L. Davison and J. O. Shallit
Monatshefte für Mathematik, 1991, Volume 111, Number 2, Pages 119-126
Power series equivalent to rational functions: A shifting-origin kronecker type theorem, and normality of Padé tables
D. S. Lubinsky
Numerische Mathematik, 1988, Volume 54, Number 1, Pages 33-39
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