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Finally, we discuss the interval of parameter μ such that the problem (1.1) has positive solutions.
Furthermore, we also discuss the interval of parameter μ such that the problem has a positive solution.
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When applying the method of upper and lower solution method to discuss the infinite interval problem, most of the results are concerned with the existence of the bounded or positive solutions.
Secondly, we transform (1.1) into an equivalent integral equation and discuss the eigenvalue interval for the existence of multiplicity of positive solutions.
We will discuss the effect of interval (d) in the next section.
Next, we discuss the transmission interval.
As discussed in[18, 19, 20], the interval of convergence is determined by the flat portion of the γ-curve.
Here we present these tolerance intervals for corn, cotton, and soybean, and discuss the merits of using these intervals to evaluate the substantial equivalence of transgenic crops compared with conventional crop varieties.
We next discuss the completeness of the normed quasi-linear space IR, where a version of interval convergence is given.
As described in Introduction, the extent of afterslip following an interplate earthquake can play quite a significant role in discussing how much of the cumulative stress built by the plate convergence is compensated for by the co- and post-seismic slips, and in discussing the recurrence interval or the size of the next earthquake.
An issue worth discussing is the interval between induction of pancreatitis and the beginning of treatment.
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