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Ordinary differential equations (ODE) occur very commonly in analysis of problems of engineering interest.
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This technique is characterized by the discussion of different aspects related to the same theme, permitting a more in-depth analysis of problems, based on the participants' perceptions, feelings and emotions [ 8, 9].
In the analysis of problems facing development of communities in SCD, 81% of respondents said lack of funds to support community development work impedes the realization of development in the district.
Although originally derived as merely an approximation to the binomial distribution (obtained by repeated, independent trials that have only one of two possible outcomes), the Poisson distribution is now fundamental in the analysis of problems concerning radioactivity, traffic, and the random occurrence of events in time or space.
The device of anchoring has been used both for the treatment of attitudes and for the related issue of the interpretation of attitude descriptions, specifically in the analysis of problems involving differences between de re and de dicto attitude sentences.
With respect to practicing strategies for strategic thinking and influencing change, all students in the Tubman project analyzed the roots of issues of concern to them although the girls' group received more intensive practice in both analysis of problems and generation of possible solutions.
This paper describes and illustrates methods that can be useful in analysis of the regulatory problem.
In the analysis of problem ( P ) λ, in addition to the Sobolev space W 0 1, p , we will also use the Banach space C 0 1 = { u ∈ C 1 : u | ∂ Ω = 0 }.
In the sequel, we introduce the basic notation and state the preliminary results required in the analysis of problem (1a) and (1b).
In the analysis of problem (1.1) we will use the following spaces: W^{1,p}(Omega quad(1< p< infty),qquad C^{1} overline{ Omega} mbox{ and } L^{q}(partialOmega )quad(1leqslant q leqslantinfty).
We now denote by S the set of all positive solutions of problem (3), (4), and S c = { u ∈ S : u ′ ( T ) = − c }, where c ≥ 0. In the following lemma we cite those results from [20] which will be used in the analysis of problem (1), (2).
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