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We also consider the problem of packing maximum number k of pairwise edge-disjoint arborescences so that their union satisfies weighted degree constraints, and give an algorithm that computes a solution of value at least ⌊k/36⌋.
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Then (u^) is a positive solution of boundary value problem (1.1) if and only if (u=u^+omega ) is a positive solution of boundary value problem (3.2) and (u(t geq omega (t)) for (tin [0,1]).
Lastly, the solution of initial value of scale is introduced.
Let ω be a solution of initial value problem (2.6).
for the solution of boundary value problem (10).
for the approximate solution of initial value problem (1.1).
Engineers are interested in the response of structures, thereby in the solution of boundary value problems.
The problem is formulated as finding a min max solution of a value function.
In Section 6, we study the nonexistence of positive solution of boundary value problem.
In this study, we present a new procedure for the numerical solution of boundary value problems.
Subsequently, an existence theorem for the solution of initial value problem has also been established.
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