“A uniqueness theorem for certain two-point boundary value problems”: A correction

Abstract:

The boundary value problem $x'' = f(t,x,x’),x(a) = A,x(b) = B$ is shown to have at most one solution on the interval $[a,b]$. The function $f(t,y,z)$ is such that $f(t,{y_1},{z_1}) - f(t,{y_2},{z_2}) > g(t,{y_1} - {y_2},{z_1} - {z_2})$ where initial value problem solutions of $z'' = g(t,z,z’)$ have a minimum interval of disconjugacy.