Приклади вживання Banach Англійська мовою та їх переклад на Українською
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The youngsters were Stefan Banach and Otto Nikodym, another would-be famous mathematician who lived
For this purpose the theory of complete second order linear differential equations in Banach spaces, developed by Fattorini, is used.
Necessary and sufficient conditions for a scalar-type spectral operator in a Banach space to be a generator of a Carleman ultradifferentiable C0-semigroup are found.
Apply various schemes of integration"highly explosive" functions with values in Banach spaces.
One of his scientific works came from the notes made by his assistant- Banach only approved the final.
We describe all weak solutions of a first-order differential equation in a Banach space on(0,∞) and investigate their behavior in the neighborhood of zero.
the rate of its best polynomial approximation for various Banach spaces of functions analytic in the unit disk.
that take on values in Banach space.
Investigation of analytic structures in the spectrum of algebras of holomorphic functions of Banach space and in inverse spectral problems.№ 0116U003562.
If M is a closed linear subspace of the Banach space X,
The space, together with this norm, is a Banach space; it is denoted by l p.
for differentiable functions between Banach spaces, and so forth.
We believe that changes in Banach helps to achieve proper distribution of the presence of the heroes in the games.
Banach was not only a mathematical genius(closer look to his scientific achievements is a theme for separate article), but also a very interesting character.
and in the 1920s Banach created functional analysis.
Stefan Banach Scholarship Programme aims to support the socio-economic growth of developing countries by improving the knowledge
The heart of the mathematical table and“primus inter pares” was Professor Stefan Banach, the creator of quite new then
Neumann gave him a cheque with a number one asking for adding as much zeros as he wanted, but Banach had said it was too little to leave out.
showing that not every infinite-dimensional Banach space has an infinite-dimensional subspace that admits an unconditional Schauder basis.
notice analogies between theories.~ Stefan Banach.