In: Tatra Mountains Mathematical Publications, vol. 34, no. 2
Zbigniew Grande
Details:
Year, pages: 2006, 173 - 177
About article:
Some conditions implying that the derivatives of solutions of the Cauchy's problem $y'(x)=f(x, y (x))$, with an initial condition $y(x0)=y0$, are $(S)$-continuous or $(S)$-path continuous are presented.
How to cite:
ISO 690:
Grande, Z. 2006. When the derivatives of solutions of the Cauchy's problem are $(S)$-continuous?. In Tatra Mountains Mathematical Publications, vol. 34, no.2, pp. 173-177. 1210-3195.
APA:
Grande, Z. (2006). When the derivatives of solutions of the Cauchy's problem are $(S)$-continuous?. Tatra Mountains Mathematical Publications, 34(2), 173-177. 1210-3195.