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Let be a solution of the system (1.3) and let.
Suppose that (m, M) is a solution of the system.
Let be a solution of the system (1.3).
which implies that is a solution of the system, (4.6).
Therefore, u is a solution of the system (1.1).
Stop ((x_{l}) is a solution of the system).
If ( m, M ) ∈ [ a, b ] × [ a, b ] is a solution of the system.
Assume that (X t)) is a solution of the system (2.1) with (X(0)in Omega ).
Clearly, if is a fixed point of, then is a solution of the system (2.19).
Corollary 2. Let {x n, y n, z n } be a solution of the system (1.1).
Let {x n, y n, z n } be a solution of the system (1.1).
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com