I. J. Schoenberg

E933492

I. J. Schoenberg was a mathematician best known for his foundational work in approximation theory, spline functions, and the theory of positive definite functions.

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I. J. Schoenberg canonical 1

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Predicate Object
instanceOf human
mathematician
areaOfInfluence applications of approximation theory in analysis
probability and statistics via positive definite kernels NERFINISHED
theoretical foundations of spline functions NERFINISHED
contributedTo development of spline functions as a tool in numerical analysis
metric geometry via embeddings into Hilbert spaces
theory of totally positive matrices and kernels
familyName Schoenberg NERFINISHED
fieldOfWork approximation theory
functional analysis
mathematics
spline theory
theory of positive definite functions
givenName Isaac NERFINISHED
hasConceptNamedAfter Schoenberg operator NERFINISHED
Schoenberg spline NERFINISHED
Schoenberg’s cardinal spline NERFINISHED
Schoenberg’s theorem NERFINISHED
influenced computer-aided geometric design
modern approximation theory
numerical analysis
knownFor linking positive definite functions with metric embeddings
systematic use of splines for interpolation and approximation
notableFor Schoenberg’s characterization of totally positive functions
Schoenberg’s theorem on positive definite functions on spheres NERFINISHED
Schoenberg’s work on cardinal spline interpolation
foundational work in approximation theory
introduction and development of spline functions
work on positive definite functions on spheres
studied cardinal interpolation
positive definite functions on Euclidean spaces
positive definite functions on spheres
totally positive functions

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Grace Wahba influencedBy I. J. Schoenberg