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Exact(59)
That is there exists a solution of the problem: where.
Then for such x ∗ there exists a solution to (1) with power asymptotic behavior (3).
hold, then there exists a solution u of (2.9) in u h ( N ) + [ α N ].
According to Theorem 3.1, there exists a solution of the Kummer's equation (2.1) such that (4.11).
In view of Lemma 2.1, there exists a solution with period ω. □.
By Lemma 2.3, there exists a solution for the problem (1.1).
Thus by Theorem 3.2, there exists a solution of the -Laplacian BVP (4.4).
Thus, by Theorem 10, there exists a solution u ∈ C [ 0, 1 ] of integral equation (3.1).
In particular we prove that for each sufficiently small there exists a solution such that is increasing, and.
In view of Theorem 5.1, there exists a solution φ of system (45) because conditions (42) are satisfied.
Similar(1)
for all and for some, there exists a solution of the differential equation.
More suggestions(15)
there exists a ball
there exists a subsequence
there exists a sequence
there exists a point
there exists a counter
there exists a nonzero
there exists a function
there exists a integer
there exists a ray
there exists a threshold
there exists a correlation
there exists a contradiction
there exists a mechanism
there exists a link
there exists a continuum
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com