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Titlebook: Mathematics for Economists and Social Scientists; R. J. O’Brien,G. G. Garcia Book 1971 Palgrave Macmillan, a division of Macmillan Publish

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书目名称Mathematics for Economists and Social Scientists
编辑R. J. O’Brien,G. G. Garcia
视频video
图书封面Titlebook: Mathematics for Economists and Social Scientists;  R. J. O’Brien,G. G. Garcia Book 1971 Palgrave Macmillan, a division of Macmillan Publish
出版日期Book 1971
关键词applied mathematics; business; business mathematics; economics; mathematics; methodology of the social sc
版次1
doihttps://doi.org/10.1007/978-1-349-00978-7
isbn_ebook978-1-349-00978-7
copyrightPalgrave Macmillan, a division of Macmillan Publishers Limited 1971
The information of publication is updating

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R. J. O’Brien,G. G. Garciaermore, we show that there existes a disease free equilibrium which is globally asymptotically stable (GAS) whenever . < 1 and Π ≥ Π. while if . < 1 and Π < Π. there exists a unique endemic equilibrium which is GAS. Moreover when . > 1 there exists two endemic equilibria. Our analysis shows also tha
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R. J. O’Brien,G. G. Garciaby the considered solution procedure. The attained results illuminate, the projected scheme is easy to employ and more effective in order to analyse the behaviour of fractional order differential systems exemplifying real word problems associated with science and technology.
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R. J. O’Brien,G. G. Garciaby the considered solution procedure. The attained results illuminate, the projected scheme is easy to employ and more effective in order to analyse the behaviour of fractional order differential systems exemplifying real word problems associated with science and technology.
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R. J. O’Brien,G. G. Garciable results in comparison with other techniques. This study presents a framework, similar to shooting method, for converting a general nonlinear BVP to an IVP system, which can be solved using various analytical and numerical methods. Finally, a parametric study is provided to investigate the effect
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R. J. O’Brien,G. G. Garciable results in comparison with other techniques. This study presents a framework, similar to shooting method, for converting a general nonlinear BVP to an IVP system, which can be solved using various analytical and numerical methods. Finally, a parametric study is provided to investigate the effect
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