Results 141 to 150 of about 1,820,937 (194)
Spectrum meets sustainability: green-validated novel simultaneous assays of antimicrobial fixed dose combination. [PDF]
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"Green spectrophotometric determination of rupatadine, its toxic impurity, and methyl paraben: comparative AI-assisted univariate versus multivariate chemometrics". [PDF]
Sci RepMansour SS +3 more
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Heat transfer analysis on a stretching cylinder with Williamson hybrid nanofluid: effects of convective boundary conditions, Darcy-Forchheimer resistance, and Cattaneo-Christov heat Flux. [PDF]
Discov NanoAli L +4 more
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Simultaneous Wiener–Hopf equations
Canadian Journal of Physics, 1980 In Noble's book The Wiener Hopf Technique, Pergamon, 1958, he considers the coupled system of Wiener–Hopf equations (§4.4, pp. 153–154)[Formula: see text]He shows that provided the functions L(α), M(α), Q(α), and R(α) have only simple pole singularities the solution can be reduced to two sets of infinite simultaneous linear algebraic equations.
A. D. Rawlins
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Control functions in nonseparable simultaneous equations models [PDF]
Quantitative Economics, 2014 The control function approach (Heckman and Robb (1985)) in a system of linear simultaneous equations provides a convenient procedure to estimate one of the functions in the system using reduced form residuals from the other functions as additional ...
Richard Blundell, Rosa L Matzkin
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The Solution of Simultaneous Equations
Annals of the History of Computing, 1986Overhead distribution involves the transfer of costs between where T, represents the total costs for which we are solving, the overhead and production departments. This cost acI, are the initial direct costs, and a, represents the percentage counting problem is common to many businesses.
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The solution of simultaneous nonlinear equations
Proceedings of the 1967 22nd national conference on -, 1967In this paper we present an algorithm for the numerical solution of (1.1) which is quadratically convergent and requires only (N2/2 + 3N/2) function evaluations per iterative step as compared with (N2 + N) evaluations for Newton's Method. Brown [1] has formalized the algorithm in terms of an iteration function [1, pp.
Kenneth M. Brown, Samuel D. Conte
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Aircraft Engineering and Aerospace Technology, 1939
MANY problems in engineering science resolve themselves into the solution of simultaneous linear equations. In general when more than three variables are present these equations tend to become troublesome to solve; their numerical solutions besides being tedious frequently involve differences between quantities very nearly equal, so that unless the ...
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MANY problems in engineering science resolve themselves into the solution of simultaneous linear equations. In general when more than three variables are present these equations tend to become troublesome to solve; their numerical solutions besides being tedious frequently involve differences between quantities very nearly equal, so that unless the ...
openaire +2 more sources