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По вашему запросу найдено документов: 43245

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Mathematical multidimensional data model

The paper proposes a formal mathematical definition of the multidimensional data model basic terms

One-dimensional and multi-dimensional integral transforms of Buschman-Erdélyi type with Legendre functions in kernels

Sitnik, S. M., Skoromnik, O. V.

of Buschman-Erdélyi operators are outlined. In the second part of the paper we consider multi-dimensional

The Closure and the Interior of C-convex Sets

Znamenskij, Sergej V., Знаменский, Сергей В.

Relationship Between the Bergman and Cauchy-Szeg¨o Ker- nels in the Domains + (n -1) and ℜn I V

Khudayberganov, Gulmirza Kh., Abdullayev, Jonibek Sh., Худайберганов, Гулмирза Х., Абдуллаев, Жонибек Ш.

, integral representations of holomorphic functions in these domains are obtain

Investigation of the statistical properties of a dynamic system generated by number-theoretic endomorphisms

Dubrovin V., Gabbasov F., Chebakova V., Fadeeva M.

rate in the central limit theorem for sums of functions from number-theoretic endomorphisms

Integrative Thinking as Basis of Formation of Professional Multidimensionality of a Philologist

Yalalov Farit Gabtelovich, Kuznecov Denis Veniaminovich, Zaripova Rinata Raisovna,Nadira M. Egamberdiyeva

tasks of a multidimensional philologist. Functions of efferent integral and acceptor are connected

Accumulation of a light non-aqueous phase liquid on a flat barrier baffling a descending groundwater flow

Kacimov A., Obnosov Y.

Holomorphic functions

Pseudodifferential equations on manifolds with complicated boundary singularities

Vasilyev, V. B.

We consider model pseudodifferential equations in canonical multidimensional domains with boundary

"DATA MINING" TECHNOLOGY AND ITS INTEGRATION WITH OLAP ON THE EXAMPLE OF MATHEMATICAL FUNCTIONS METHOD

PAVLOVA N.G., KUTSENKO I.L.

The paper analyzes the Data Mining methods, based on building a multidimensional data model

On the Approximate Solution of a Class of Nonlinear Multidimensional Weakly Singular Integral Equations

Agachev Y.R., Gubaidullina R.K.

integral equations defined in the space of quadratically summable functions in a circle, the rationale

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