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Using different arguments as those in [8] and by imposing one restrictive condition on coefficients of the corresponding auxiliary equation, we show that any nonoscillatory solution (y(t)) of (1.1) satisfies y(t y'(t)>0.
(the conditions on coefficients are fulfilled).
However, the monotonicity conditions have a strict restriction on coefficients.
And conditions on coefficients are not the same.
Uniform tension is achieved by iterations on coefficients of force density.
Interpolation on coefficients ci allows h to give reflectance values for any input parameter value.
The constant Λ (which is dependent on coefficients) is called the (critical) oscillation constant of (1.2).
The precise assumptions on coefficients will be stated in Section 4.
Also (D^{2}=-triangle), where △ is the Laplace operator which operates only on coefficients.
Also Here is the Laplace operator which operates only on coefficients.
The proof uses completely different techniques, as well as the assumptions on coefficients.
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