Примери за използване на Operator theory на Английски и техните преводи на Български
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(3) Banach spaces and operator theory.
Cooper's work in operator theory was in the area of linear operators on real or complex Hilbert spaces.
J B Conway writes in about Halmos's contributions to operator theory.
These papers seem to have led Rota away from operator theory and into the area of combinatorics.
Within operator theory, Cooper worked in the area of linear operators on real or complex Hilbert spaces.
Riesz's work of 1910 marks the start of operator theory.
Two papers in 1959-60,although still in the area of operator theory, looked at ergodic theory which is an area which requires considerable combinatorial skills.
Again he began building a research school in operator theory.
In the early days, he was known for his research in operator theory, resonance theory, quantum theory, and set theory, and created the von Neumann algebra.
Shields worked on a wide range of mathematical topics including measure theory, complex functions,functional analysis and operator theory.
Hille was one of the few mathematicians who brought to his study of functional analysis- operator theory some twenty years experience in classical analysis.
As we have indicated above, Rota worked on functional analysis for his doctorate and, up to about 1960,he wrote a series of papers on operator theory.
It was 1942 before he was able to defend his doctoral thesis on Hermitian operator theory and the generalised moment problem.
The tone of the book is set in the first two chapters, which are concerned with transformations in finite-dimensional spaces andcan be read with no prior knowledge of operator theory.
Is devoted to the publication of current research in integral equations, operator theory and related topics with emphasis on the linear aspects of the theory. .
His presidential address to the Society was on Noncommutative generalisations in mathematics which reported on progress in using ideas from commutative operator theory and applying them to the noncommutative case.
Halmos is known for both his outstanding contributions to operator theory, ergodic theory, functional analysis, in particular Hilbert spaces, and for his series of exceptionally well written textbooks.
Krein brought the full force of mathematical analysis to bear on problems of function theory, operator theory, probability and mathematical physics.
In addition to Gohberg's outstanding work in analysis and in particular in operator theory and matrix methods,he founded the major international journal Integral equations and operator theory in the late 1980s.
His Master's Degree was achieved with a thesis in quasianalytic functions,then he became interested in operator theory which came out of earlier work he had done on the moment problem.
The book[is] written by two eminent mathematicians each of whom has made major contributions to the theory of operator algebras.
Classical potential theory and of the heat operator and its adjoint i.e.
His interest in ergodic theory, group representations, andquantum mechanics contributed significantly to von Neumann's realization that a theory of operator algebras was the next important stage in the development of this area of mathematics.
It begins his important exploration of the relationship between operator algebras and ergodic theory and in many ways was so far ahead of its time that it required a decade before full significance of its results were recognised.
The first half concerns the potential theory of the Laplace operator(i.e. classical potential theory) and of the heat operator and its adjoint(i.e. parabolic potential theory), while the second half treats the probabilistic counterparts(interpreted liberally) to the objects in the first half….
Designed around the requirements of your operators and your business, Machine Operator Training is delivered through a combination of theory and practice.
He has written a number of influential texts including Compact non-self-adjoint operators(1971) and, with R V Kadison, Fundamentals of the theory of operator algebras in four volumes published in 1983, 1986, 1991 and 1992.
In special relativity,electromagnetism and wave theory, the d'Alembert operator(denoted by a box:◻{\displaystyle\Box}), also called the d'Alembertian, wave operator, or box operator is the Laplace operator of Minkowski space.
Functional analysis and theory of operators;
Most of them concern K-theory, index theory of operators and Lefschetz fixed point theory for elliptic complexes.