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Schaum's Outlines (/ ʃ ɔː m /) is a series of supplementary texts for American high school, AP, and college-level courses, currently published by McGraw-Hill Education Professional, a subsidiary of McGraw-Hill Education.
Frank Ayres, Jr. (/ ɛər z /; 10 December 1901, Rock Hall, Maryland – June 1994) was a mathematics professor, best known as an author for the popular Schaum's Outlines. Frank J. Ayres Born
Seymour Saul Lipschutz (born 1931 died March 2018) was an author of technical books on pure mathematics and probability, including a collection of Schaum's Outlines. [1] Lipschutz received his Ph.D. in 1960 from New York University's Courant Institute. [2] He received his BA and MA degrees in Mathematics at Brooklyn College.
Sepulveda, Jose A. and Souder, William E. (1984) Schaum's Outline of Engineering Economics. McGraw-Hill Companies. Accessed at ; Newnan, Donald G., et al. (1998) Engineering economic analysis. 7th ed. Accessed at ; For more generalized discussion: Jaffe, William J. L. P. Alford and the Evolution of Modern Industrial Management. New York: 1957
Download as PDF; Printable version; ... solutions—if any—can be found using its ... Richard (1989), Schaum's outline of theory and problems of matrix ...
The convergence-control parameter is a non-physical variable that provides a simple way to verify and enforce convergence of a solution series. The capability of the HAM to naturally show convergence of the series solution is unusual in analytical and semi-analytic approaches to nonlinear partial differential equations.
Some solutions of a differential equation having a regular singular point with indicial roots = and .. In mathematics, the method of Frobenius, named after Ferdinand Georg Frobenius, is a way to find an infinite series solution for a linear second-order ordinary differential equation of the form ″ + ′ + = with ′ and ″.
Since z = 1 − x, the solution of the hypergeometric equation at x = 1 is the same as the solution for this equation at z = 0. But the solution at z = 0 is identical to the solution we obtained for the point x = 0, if we replace each γ by α + β − γ + 1. Hence, to get the solutions, we just make this substitution in the previous results.