Examples of using Approximation theory in English and their translations into Danish
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Set the foundations of the Russian school of approximation theory.
His results concern the approximation theory of almost periodic functions.
One of the themes which he worked on at UCLA was approximation theory.
He investigated their wide applications in approximation theory in a series of three papers between 1969 and 1973.
In the 1950s Marchenko obtained important results in approximation theory.
His main work was on function theory and approximation theory, building on the results of Chebyshev, Zolotarev and Markov.
His main work was on the constructive theory of functions and approximation theory.
We show the relation of Chebyshev's ideas in approximation theory to applied problems theory of mechanisms and computational mathematics.
Much of his work is on Fourier series and their singularities buthe also contributed to approximation theory.
Let's try together to create some kind of approximation theory to scientific criteria.
He gave a wonderful series of lectures on special functions,asymptotic analysis, and approximation theory.
In a short eleven year career Zolotarev produced fundamental work in approximation theory, quadratic forms, algebraic numbers and elliptic integrals.
The topics he taught, rotating them from year to year, included calculus, algebra, mechanics, differential equations, complex variable, probability, number theory, potential theory, approximation theory, and function theory. .
His ideas in set-theoretic topology, approximation theory, the theory of turbulent flow, functional analysis, the foundations of geometry, and the history and methodology of mathematics.
In Tikhomirov studied Chebyshev's work on approximation theory and writes.
Chebyshev… set the foundations of the Russian school of approximation theory: we show the relation of Chebyshev's ideas in approximation theory to applied problems theory of mechanisms and computational mathematics.
Other topics which Heawood wrote on were continued fractions, approximation theory, and quadratic residues.
Andrei A Markov was a graduate of Saint Petersburg University(1878), where he began a professor in 1886. Markov's early work was mainly in number theory and analysis, continued fractions,limits of integrals, approximation theory and the convergence of series.
In order to compute tables of special functions,Luke needed to acquire expertise in approximation theory and in this way he was led to the main area of research on which he was to become a leading world expert.
Markov's early work was mainly in number theory and analysis, continued fractions,limits of integrals, approximation theory and the convergence of series.
Schoenberg is noted worldwide for his realisation of the importance of spline functions for general mathematical analysis and in approximation theory, their key relevance in numerical procedures for solving differential equations with initial and/or boundary conditions, and their role in the solution of a whole host of variational problems.
Further important texts published by him were his Borel tract on the Lebesgue integral(1916), approximation theory(1919), mechanics(1924), and potential theory 1937.
These other areas include functional analysis and numerical analysis and within these topics he published papers on the theory of functions,the theory of complex variables, approximation theory in which he was particularly interested in using Bernstein polynomials, the calculus of variations, methods of finding approximate solutions to partial differential equations, and descriptive set theory. .
Kober was a highly productive mathematician working on special functions,functional analysis(in this area Kober's Theorem is named after him), approximation theory and the theory of functions of a real variable.
He gave a wonderful series of lectures on special functions,asymptotic analysis, and approximation theory. Tragically, however, he died while still in Moscow.
Exceptionally broad, the range of his work included beautiful andimportant contributions to the theory of linear inequalities and programming, approximation theory, convexity, combinatorics, algebraic geometry, number theory, algebra, function theory, and numerical analysis.
After mentioning the highly significant paper Analytic methods in probability theory which Kolmogorov published in 1938 laying the foundations of the theory of Markov random processes,they continue to describe:… his ideas in set-theoretic topology, approximation theory, the theory of turbulent flow, functional analysis, the foundations of geometry, and the history and methodology of mathematics.
In fact Chebyshev's interest both in the theory of mechanisms and in the theory of approximation stem from his 1852 trip.