  We prove the well-posedness of weak entropy solutions of a scalar non-local
traffic flow model with time delay. Existence is obtained by convergence of
finite volume approximate solutions constructed by Lax-Friedrich and
Hilliges-Weidlich schemes, while the L1 stability with respect to the initial
data and the delay parameter relies on a Kruzkov-type doubling of variable
technique.Numerical tests are provided to illustrate the efficiency of the
proposed schemes, as well as the solution dependence on the delay and
look-ahead parameters.
