A uniqueness theorem for non-Lipschitzian systems of ordinary differential equations

MR0293150 Bownds, John M. John M. BOWNDS A uniqueness theorem for non-Lipschitzian systems of ordinary differential equations Funkcialaj Ekvacioj. Serio Internacia 13 1970 61--65 http://fe.math.kobe-u.ac.jp/FE/Free/vol13/fe13-7.pdf http://fe.math.kobe-u.ac.jp/FE/FE_pdf_with_bookmark/FE11-20-en_KML/fe13-061-065/fe13-061-065.pdf http://www.ams.org/mathscinet-getitem?mr=MR0293150 fe13-061-065 1970 A Uniqueness Theorem for Non-Lipschitzian Systems of Ordinary Differential Equations BOWNDS, John M. BOWNDS, John M.

1 Kamke, E. Differentialgleichungen reeller Functionen Academische Verlagagesellschaft, Giest & Portig, Leipzig 1930 96-100 Data is not found in MathSci. Cache/Ka/Kamke,Differentialgleichungen,*,1930,1931

2 Levy, P. Processus stochastiques et mouvement Brownien Gauthier-Villars, Paris 1948 MR0029120

3 Krasnosel'skii, M. A.; Krein, S. G. On a class of uniqueness theorems for the equations $y'=f(x,y)$ Uspehi Mat, Nauk (N.S.) 11 1956 209-213 MR0079152 100 Cache/Kr/Krasnosel'skii,y'=f(x,y),Uspehi*,1956,1957

4 Brauer, F.; Sternberg, S. Local uniqueness, existence in the large, and the convergence of successive approximations Amer. J. Math. 80 1958 421-430 MR0095303 Cache/Br/Brauer,approximations,Amer*,1958,1959

5 Hartman, P. Ordinary Differential Equations John Wiley & Sons, Inc., New York 1964 109 MR0171038 100 Cache/Ha/Hartman,Ordinary,*,1964,1965

6 Bownds, J. A uniqueness theorem for $y'=f(x,y)$ using a certain factorization of f J. Diff. Eqns. 7 2 1970 227-231 MR0254305 83 Cache/Bo/Bownds,factorization,J*,1970,1971