Titlebook: Conference on the Numerical Solution of Differential Equations; Held in Dundee/Scotl J. Li. Morris Conference proceedings 1969 Springer-Ver

Reagan

书目名称Conference on the Numerical Solution of Differential Equations影响因子(影响力)




书目名称Conference on the Numerical Solution of Differential Equations影响因子(影响力)学科排名




书目名称Conference on the Numerical Solution of Differential Equations网络公开度




书目名称Conference on the Numerical Solution of Differential Equations网络公开度学科排名




书目名称Conference on the Numerical Solution of Differential Equations被引频次




书目名称Conference on the Numerical Solution of Differential Equations被引频次学科排名




书目名称Conference on the Numerical Solution of Differential Equations年度引用




书目名称Conference on the Numerical Solution of Differential Equations年度引用学科排名




书目名称Conference on the Numerical Solution of Differential Equations读者反馈




书目名称Conference on the Numerical Solution of Differential Equations读者反馈学科排名

paleolithic

Alternating direction methods for parabolic equations in two and three space dimensions with mixed se, and three tridiagonal sets of equations in the three space dimensional case. Several theorems are stated showing the methods to be unconditionally stable for certain ranges of an auxiliary parameter. Reference is made to other authors and numerical results are mentioned.

Rct393

诱使

狂乱

Truculent

Transducers for Linear and Rotary Movement,The truncation error in single step methods for ordinary differential equations may be bounded by terms which represent quadrature remainders. The remainders may be determined by applying Peano‘s theorem and this treatment suggests a variety of methods based on quadrature rules. In some cases the error bounds improve on classical results.

Truculent

L. A. Dykstra,A. J. Bertalmio,J. H. WoodsIn this paper optimal order, k-step methods with one nonstep point for the numerical solution of y‘ = f(x,y) y(a) = n, introduced by Gragg and Stetter (1) are extended to an arbitrary number s of nonstep points. These methods have order 2k + 2s, are proved stable for k ≤ 8, s ≥ 2, and not stable for large k.

受辱

Series of the Centro De Estudios CientíficosThis paper gives new finite difference formulae which are suitable for the numerical integration of stiff systems of ordinary differential equations. The method is exact if the problem is of the type y. = Py + Q(x) where P is a constant and Q(x) a polynomial of degree q. When P = 0 the method is identical with the Adams-Bashforth formulae.

Aboveboard

exostosis