Zhang, W.G., Bai, X.J., Sun, X.F., Cai, G.Y., Bai, X.Y., Zhu, S.Y., Zhang, M. and Chen, X.M. (2014) Construction of an Integral Formula of Biological Age for a Healthy Chinese Population Using Principle Component Analysis. Journal of Nutrition, Health, and Aging, 18, 137-142. - References

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Zhang, W.G., Bai, X.J., Sun, X.F., Cai, G.Y., Bai, X.Y., Zhu, S.Y., Zhang, M. and Chen, X.M. (2014) Construction of an Integral Formula of Biological Age for a Healthy Chinese Population Using Principle Component Analysis. Journal of Nutrition, Health, and Aging, 18, 137-142.
http://dx.doi.org/10.1007/s12603-013-0345-8

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TITLE: The Integral Equation, Corresponding to the Ordinary Differential Equation

AUTHORS: Igor Petrovich Dobrovolsky

KEYWORDS: Fundamental Solutions

JOURNAL NAME: Open Access Library Journal, Vol.1 No.7, October 24, 2014

ABSTRACT: The differential operator of the ordinary differential equation (ODE) is represented as the sum of two operators: basic and supplementing operators. The order of the higher derivatives of a basic operator and ODE operator should coincide. If the basic operator has explicit system of fundamental solutions it is possible to make integral equation Volterra of II kind. For linear equations the approximate solutions of the integral equation are system of the approximate fundamental solutions of the initial ODE.

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