Results 251 to 260 of about 159,459 (289)

Multiscale Modelling, Analysis and Simulation of Cancer Invasion Mediated by Bound and Soluble Enzymes. [PDF]

Bull Math Biol
Ptashnyk M, Venkataraman C.
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Development and Validation of a Semiautomated Tool for Measuring Periorbital Distances. [PDF]

Ophthalmol Sci
Peterson JC, Nahass GR, Lasalle C, Bradley DC, Wu D, Zorra I, Nguyen A, Choudhary A, Heinze K, Purnell CA, Setabutr P, Yi D, Tran AQ.   +12 more
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AutoSpect: an all-in-one software solution for automated processing of LA-ICP-TOF-MS datasets.

J Anal At Spectrom
Crawford AM, Zee DZ, Jin Q, Sue A, Sinha N, Ahn SH, O'Halloran TV, MacRenaris KW.   +7 more
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Polynomial interpolation of operators

Journal of Mathematical Sciences, 1997
This is the second part of the article under the same title. For the first one see \textit{V. L. Makarov} and \textit{V. V. Khlobystov} [J. Math. Sci., New York 84, No. 4, 1244-1290 (1997); translation from Obchisl. Prykl. Mat. 78, 55-133 (1994; Zbl 0909.41004))] (see also \textit{E. F. Kashpur, V. L. Makarov} and \textit{V. V. Khlobystov} [J.
V. V. Khlobystov, V. L. Makarov
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Generalized interpolation polynomials [PDF]

Cybernetics and Systems Analysis, 1997
A function of the form \(\sum^n_{i= 0} c_ip_i(x) \varphi(x,\vec a)\) is called a generalized interpolation polynomial with a basic function \(\varphi(x,\vec a)\) and node coefficients \(p_i(x)\in C[a,b]\). The authors show that the generalized interpolation polynomials allow one to solve a number of problems in nonlinear approximation theory; e.g., to ...
V. V. Skopetskii, V. S. Abramchuk, S. I. Lyashko   +2 more
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On Zeros of Interpolating Polynomials

SIAM Journal on Mathematical Analysis, 1986
Polynomials to be used in interpolation of digital signals are called interpolating polynomials. They may require modification to assure convergence of their reciprocals on the unit circle. This paper concerns discrete time windowing, which consists of scaled truncation of a series such as \[ P_ N(z)\quad \triangleq \quad 1+\sum^{\infty}_{m=1}(z^ m+z^{-
Hsing Y Wang, Wayne T. Ford, Roger Barnard   +2 more
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On interpolation of polynomial operators

Cybernetics and Systems Analysis, 1996
In this paper the authors construct an operator interpolant for a polynomial operator on an orthonormal system of knots in a Hilbert space. For the construction of this interpolant, the authors generalize at the operator level the method of orthogonal moments, which is used in problems of identification of a polynomial functional system with subsequent
E. F. Kashpur, V. V. Khlobystov
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