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(i) Problem (1.6a - 1.6b) has a positive solution if and only if.
By (i), problem (1.6a - 1.6b) has a dead core solution which is unique by Lemma 2.9.
This paper studies the mode I problem of an elliptical or penny-shaped crack contained in an infinite space of multiferroic composite material with transverse isotropy.
Consider problem (5.1), the following statements hold: (i) Problem (5.1) has exactly one solution ((k^{ast},q^{ast})) such that (mu(q^{ast})'(0)=k^{ast}).
(i) Problem (1.6a - 1.6b) has a dead core solution if and only if (2.58) (ii) For each satisfying (2.58), problem (1.6a - 1.6b) has a unique dead core solution.
Then (i) problem (1.1) has at least a positive solution (u_) and a negative solution (u_); (ii) problem (1.1) has a sign-changing solution ū.
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I foresee one problem, however.
"But I have one problem.
" 'Is problem,' " he growled.
This study is mainly focused on the type-I problem, which wants to minimize the number of workstations.
Some practitioners presented a formal ALB-I problem, and they also developed a branch-and-bound algorithm to solve the problem (Wu et al. 2008).
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