Asymptotic Behavior of Solutions of the Cauchy Problem x ′ = f ( t , x , x ′), x (0) = 0

By Zernov A.E.   Kuzina Y.V.  

Ukrainian Mathematical Journal, Vol. 54, Iss. 12, 2002-12 ,pp. : 2060-2066

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The Existence of a Positive Solution of D α [ x ( t ) − x (0)] = x ( t ) f ( t , x t )

By Ye Haiping  

Positivity, Vol. 11, Iss. 2, 2007-05 ,pp. : 341-350

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Qualitative Investigation of the Singular Cauchy Problem \sum\limits_{k = 1}^n (a_{k1} t + a_{k2} x)(x')^k = b_1 t + b_2 x + f(t,x,x'), \quad x(0) = 0

By Zernov A. E.   Kuzina Yu. V.  

Ukrainian Mathematical Journal, Vol. 55, Iss. 10, 2003-10 ,pp. : 1709-1715

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The Equation f ( X ) = f ( Y ) in Rational Functions X = X ( t ), Y = Y ( t )

By Avanzi R.M.  

Compositio Mathematica, Vol. 139, Iss. 3, 2003-12 ,pp. : 263-295

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Existence and Extendability of Solutions of the Equation g(t, x) = 0

By Samoilenko V.H.   Kaplun Y.I.  

Ukrainian Mathematical Journal, Vol. 53, Iss. 3, 2001-03 ,pp. : 427-437

Springer Publishing Company

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