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По вашему запросу найдено документов: 19812

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Sufficient conditions for the asymptotic optimality of projection methods as applied to operator equations
Akhmadishina F.
Sufficient conditions are found for the asymptotic optimality of projection methods as applied
Sufficient conditions for the asymptotic optimality of projection methods as applied to operator equations
Akhmadishina F.
Sufficient conditions are found for the asymptotic optimality of projection methods as applied
A QUANTITATIVE APPROACH MEASURING STREETSCAPE
Mengmeng, Geng, Lian, Tang, Wowo, Ding
widths and heights of side buildings could be evaluated based upon a streetscape image or a perspective
Investigation of mixing efficiency and pressure drop in T-shaped micromixers
Лобасов, Александр Сергеевич, Минаков, Андрей Викторович, Кузнецов, В. В., Рудяк, В. Я., Шебелева, А. А.
The numerical investigation of the flow regimes in the T-shaped microchannels with different width
Quantum and stochastic branching programs of bounded width
Ablayev F., Moore C., Pollett C.
of bounded width. We show any NC1 language can be accepted exactly by a width-2 quantum branching program
Addition of the line list for carbon disulfide to the HITRAN database: line positions, intensities, and half-widths of the 12C32S2, 32S12C34S, 32S12C33S, and 13C32S2 isotopologues
Karlovets, Ekaterina Vladimirovna, Gordon, Iouli E., Hashemi, R., Kochanov, Roman V., Hargreaves, R. J., Rothman, Laurence S.
of the HITRAN2020 project. The carbon disulfide line list covers the range from about 0 to 6470 cm−1 (1.55 µm
DYNAMICS OF THE MAJOR PSYCHOLOGICAL PROPERTIES CADETS IN TRAINING
А. Н. Ятманов, A. N. Yatmanov
On the continuation of incompatible classes of Boolean tables from fragments of identical width
Baranov A.V.
for incompatible classes of Boolean tables from fragments of identical width depending on the following parameters
The generalized Faber expansions for linear $n$-widths
Фарков Ю. А.
The generalized Faber expansions for linear $n$-widths
The N-widths of Hardy-Sobolev spaces of several complex variables
Фарков Ю. А.
The N-widths of Hardy-Sobolev spaces of several complex variables

Страница 1 из 1982

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