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In seeking the solutions of problems, geometers developed a special technique, which they called "analysis".
They are the solutions of problems (a) and (b), respectively.
Problems are rather arbitrarily sequenced, and the relations between (the solutions of) problems are rarely explained.
Let (u_{alpha}^{ k)}), (alpha=1,-1), be the solutions of problems (3.1), respectively.
Let (X, Z) denote the solutions of problems (3.6) and (3.10), respectively.
Recently, many authors investigated the solutions of problems (2.3), (2.4) and (2.5) based on iterative methods; see [27 37].
Similar(48)
Hence, are the solutions of problem (1.2).
It is one of the solutions of Problem 3.
Then the solutions of problem (4.2) are uniformly exponentially stable.
Therefore, the solutions of problem (3.4) are on [ t 0, ∞ ).
Next, we will verify that the solutions of problem (3.19) are solutions of problem (1.1).
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CEO of Professional Science Editing for Scientists @ prosciediting.com