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Then has a constant sign.
Differentiable strongly monotone maps have Jacobian with constant sign configuration.
Then the Green function has a constant sign.
Observe that F is 0 at (s_{0}) and of constant sign everywhere else.
Two of these solutions are of constant sign (one is positive, the other negative).
Moreover, there exists a nontrivial constant sign eigenfunction corresponding to the eigenvalue (lambda_{1}).
Similar(9)
Let and be the extremal constant-sign solutions of (1.1).
Hence system (P) has at least four nontrivial constant-sign solutions.
In this paper, we are interested in the case of constant-sign solutions.
Then, (1.1) has at least one constant-sign solution in (C[0, T]) n.
In this paper, we study the existence of constant-sign solutions of BVP (1.1) without the AR-condition.
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