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In addition, assume that (1.10).
In addition, assume that a.e.
In addition, assume that is a -bounded closed -sublattice of.
In addition, assume that C is non-singular.
(ii) In addition, assume that H4 ii) and (34) are satisfied.
In addition, assume that (sup_{tin J}|y(t)|=N_{1}) and there exists a constant (N_{2}) such that (|varphi_{k}(x)|leq N_{2}) for (k=1,2,ldots,m) and (xinmathbb{R}).
In addition, assume that the sequence is generated by Algorithm 3.4 as well, and that is -Lipschitz continuous at 0, that is, there exists a unique solution to (equivalently, ) and for constants and, one has (3.49).
In addition, assume that the matrix converges to.
In addition, assume that one of the following conditions holds.
In addition, assume that (T t)) is compact for (t>0).
In addition assume for each that.
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