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Then a sequence of solutions converging to zero is obtained.
Any algorithm can generate only an approximating sequence of solutions.
Consider the sequence of solutions of problems (5.21),,.
Then an infinite sequence of solutions of Eq. (1) is obtained.
If is even in, then problem (1.1) has a sequence of solutions such that (18).
Under assumptions (F), (A-1)–(D-1), problem (1.1) admits a sequence of solutions such that.
This means that G has a sequence of solutions { v n } converging to zero.
Theorem 5 implies that the sequence of solutions for Problem IV is stabilized and convergent.
Continuing this process successively yields a sequence of solutions satisfying (3.12).
So we can get an unbounded sequence of solutions of (1.1), and the solutions are radial.
Let ({x_{n}}_{n=1}^{infty}) be the sequence of solutions of PBVP (5).
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com