Examples of using Functional analysis in English and their translations into Korean
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Ecclesiastic
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Functional analysis owes its magnificient development to Banach
Reports on methods of solving nonlinear boundary value problems for partial differential equations, on a theoretical and functional analysis basis.
It seems that his interest in functional analysis arose when he read Banach's book of 1932.
There are many books on functional analysis; and some of them seem to go over the preliminaries to the subject far too quickly.
Not only did Lévy contribute to probability and functional analysis but he also worked on partial differential equations and series.
Different proofs, further generalizations together with some historical remarks and applications in interpolation theory and functional analysis are discussed in, and.
Banach founded modern functional analysis and made major contributions to the theory of topological vector spaces.
he became the Head of Functional Analysis.
Of course, quantum physics had from the beginning a marked influence in many areas of mathematics- functional analysis and representation theory,
He was interested in works of other mathematicians and in branches far removed from functional analysis.
In 1934 he became a member of the Steklov Institute and in 1935 he became head of the Department of Topology and Functional Analysis at the Institute.
This work was more congenial to him than the abstract developments of, for example, functional analysis.
Krein completed his doctorate at Odessa in the following year and remained on the staff at the university building up one of the most important centres for functional analysis research in the world.
group theory, and functional analysis.
integral calculus, potential theory, functional analysis, and geometry.
The functional analysis is developed by the Function Analysis Systems Technique(FAST), which is a diagramming procedure
It is a work to be recommended to every serious student of partial differential equations and particularly to those who are fascinated by the manner in which modern functional analysis has aided and influenced their study.
However unlike Radó, who had only just begun his university studies, Helly was already a research mathematician who had made remarkable progress in his work on functional analysis, proving the Hahn- Banach theorem in 1912.
As we have indicated above, Rota worked on functional analysis for his doctorate and, up to about 1960,
His work was in functional analysis and he was fortunate to be in a strong school of functional analysis so he received much support from other mathematicians such as A E Plessner and L A Lyusternik.