Recently, the existence and uniqueness, and oscillation of the exactly solutions of impulsive delay differential equations with piecewise constant arguments have been widely studied [10 13].
Then the critical points of J + ( x ) = 1 2 〈 A x, x 〉 − ∑ k = 1 N F + ( k, x ( k ) ). are exactly solutions of the problem A x = f + ( x + ), (4.3).
Finally, we verify that the limit of the solutions is exactly the solution to the original BSDE, which completes the proof.
The results illustrate that 70% of all gained arrangements can be explained by exactly one solution (exact solutions).
Those solutions are exactly the solutions predicted for the anaerobic model above.
Equation (3.6) has exactly two solution classes and the fundamental solutions are 3 + 39 and 3 − 39.
It is claimed that the solutions of the fixed point equation (4.2) are exactly the solution of the SFP.
Assume that p = 0, 0 < q ≤ 2. Then there exist 0 < λ ∗ < λ ∗ < + ∞ such that (1.3) has exactly one solution for λ ∈ ( 0, λ ∗ ) ∪ , exactly two solutions for λ ∈ [ λ ∗, λ ∗ ), and no solution for λ ∈.
In fact, some people have proposed exactly this solution.
Fashion's approach to this problem, while not exactly a solution, is atypically practical: add wheels.
