# name
Convergence of delay equations driven by a Hölder continuous function of order 1/3<β<1/2.

# metadata.dc.description.abstract[].value
In this article we show that, when the delay approaches zero, the solution of multidimensional delay differential equations driven by a Hölder continuous function of order 1/3 < \beta < 1/2 converges with the supremum norm to the solution for the equation without delay. Finally we discuss the applications to stochastic differential equations.

# metadata.dc.relation.ispartof[].value
Electronic Journal of Differential Equations, 2020, vol. 2020, num. 65, p. 1-27

# metadata.dc.rights[].value
(c) Texas State University - San Marcos, 2020

# metadata.dc.source[].value
Articles publicats en revistes (Genètica, Microbiologia i Estadística)

# metadata.dc.title[].value
Convergence of delay equations driven by a Hölder continuous function of order 1/3<β<1/2.