Journal of Approximation Theory

Journal of Approximation Theory - ISSN 0021-9045
Source Normalized Impact per Paper (SNIP): 1.265 Source Normalized Impact per Paper (SNIP):
SNIP measures contextual citation impact by weighting citations based on the total number of citations in a subject field.
SCImago Journal Rank (SJR): 0.923 SCImago Journal Rank (SJR):
SJR is a prestige metric based on the idea that not all citations are the same. SJR uses a similar algorithm as the Google page rank; it provides a quantitative and a qualitative measure of the journal’s impact.
Impact Factor: 0.921 (2015) Impact Factor:
The Impact Factor measures the average number of citations received in a particular year by papers published in the journal during the two preceding years.
© Thomson Reuters Journal Citation Reports 2015
5 Year Impact Factor: 0.836 (2015) Five-Year Impact Factor:
To calculate the five year Impact Factor, citations are counted in 2014 to the previous five years and divided by the source items published in the previous five years.
© Journal Citation Reports 2015, Published by Thomson Reuters
Volumes: Volumes 213-224
Issues: 12 issues
ISSN: 00219045

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The Journal of Approximation Theory is devoted to advances in pure and applied approximation theory and related areas. These areas include, among others:

• Classical approximation

• Abstract approximation

• Constructive approximation

• Degree of approximation

• Fourier expansions

• Interpolation of operators

• General orthogonal systems

• Interpolation and quadratures

• Multivariate approximation

• Orthogonal polynomials

• Padé approximation

• Rational approximation

• Spline functions of one and several variables

• Approximation by radial basis functions in Euclidean spaces, on spheres, and on more general manifolds

• Special functions with strong connections to classical harmonic analysis, orthogonal polynomial, and approximation theory (as opposed to combinatorics, number theory, representation theory, generating functions, formal theory, and so forth)

• Approximation theoretic aspects of real or complex function theory, function theory, difference or differential equations, function spaces, or harmonic analysis

• Wavelet Theory and its applications in signal and image processing, and in differential equations with special emphasis on connections between wavelet theory and elements of approximation theory (such as approximation orders, Besov and Sobolev spaces, and so forth)

• Gabor (Weyl-Heisenberg) expansions and sampling theory

This journal has an open archive. All published items, including research articles, have unrestricted access and will remain permanently free to read and download 48 months after publication.