영어에서 Functional analysis 을 사용하는 예와 한국어로 번역
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Spectrum(functional analysis).
As we indicated above Lévy first worked on functional analysis.
A simple functional analysis and transfer pricing can be used for a start.
Open mapping theorem(functional analysis).
Banach founded modern functional analysis and made major contributions to the theory of topological vector spaces.
Later he put his results in a functional analysis framework.
Functional Analysis, Sobolev Spaces and Partial Differential Equations.
One of many applications of functional analysis is quantum mechanics.
However this work was important in that it contained the beginnings of functional analysis.
Livsic took part in the functional analysis seminar and studied analytic functions.
Pincherle worked on functional equations and functional analysis.
It seems that his interest in functional analysis arose when he read Banach's book of 1932.
Together with Volterra, he can claim to be one of the founders of functional analysis.
Riesz was a founder of functional analysis and his work has many important applications in physics.
He provided a systematic and rigorous description, entirely based on abstract functional analysis and on duality.
He did important work on functional analysis, but he himself described his greatest discovery in this area as Stefan Banach.
He remained there until 1957, publishing results on applications of his functional analysis results to quantum theory.
There are many books on functional analysis; and some of them seem to go over the preliminaries to the subject far too quickly.
Gohberg was appointed to the Academy of Sciences in Kishinyov where, in 1964,he became the Head of Functional Analysis.
The profits are determined by tailoring.A simple functional analysis and transfer pricing can be used for a start.
The study of Sobolev function spaces, which he introduced in the 1930s, immediately became a whole area of functional analysis.
Algebraic Methods in Functional Analysis: The Victor Shulman Anniversary Volume.
Mazur made important contributions to geometrical methods in linear and non-linear functional analysis and to the study of Banach algebras.
Functional analysis owes its magnificient development to Banach and his students, especially to Mazur, Orlicz and Schauder.
Not only did Lévy contribute to probability and functional analysis but he also worked on partial differential equations and series.
Bochner's years at Princeton continued to break new ground in startling new directions, including functional analysis and group theory.
In the language of the 1990's the book belongs to functional analysis(a subject we used to call topological algebra- didn't we?).
Reports on methods of solving nonlinear boundary value problems for partial differential equations, on a theoretical and functional analysis basis.
In the preface of Methods in classical and functional analysis Hille explains both about his aims in writing the text and his view of mathematics.
Different proofs, further generalizations together with some historical remarks and applications in interpolation theory and functional analysis are discussed in, and.