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We view the problem as computation of a "greatest solution" of a set of equations.
Let denote the greatest solution of (5.7) between and.
Hence there exists the greatest solution of (5.18) between and.
But is the greatest solution of (5.8) in and therefore,.
This implies that must be the the greatest solution of (5.1) in.
By Theorem 4.5, we know that there exists the greatest solution of (5.8) in.
Similar(41)
Data equalities are either structural or behavioral, the former being least, the latter being greatest solutions of axioms that are determined by (components of) the type's signature.
The functions and are least and greatest solutions of (4.1) in.
New existence results are derived for the smallest and greatest solutions of considered problems.
Determine the smallest and greatest solutions of the following singular impulsive IVP.
When both the smallest and the greatest solutions of (1.1) in Y exist we call them the extremal solutions of (1.1) in Y.
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