The PZC result of TISW suggests that it possesses a broad solution pH range to retain its positive charges (see Fig. 1).
So it is natural to ask whether system (1.5 - 1.8 1.5 - 1.8s a solution, and whether it converges to the solution ({v,q,varpossessesf the incompressible electrohydrodynamicsolution (1.4) and(epsilonrightarrowhether
It follows from Corollary 2.5 that, and so the equation Ax = μx possesses a solution in.
Assume that (36) possesses a solution.
That is, the functional equation (1.3) possesses a solution.
then the equation Ax = μx possesses a solution in.
Similarly, from Corollary 2.7, Corollary 2.13 or Corollary 2.15, we can obtain the equation Ax = μx possesses a solution in.
(a) Let the inverse problem (1.1)–(1.4) possess a solution, say ({u, alpha, f}).
Let the inverse problem (1.1)–(1.4) possess a solution, say ({u, alpha, f}).
Proof By the standard existence theorem for ODEs, it follows that system (3.3) possesses a local solution ( u ˜ ( t ), v ( t ), ψ ˜ ( t ) ) ∈ C ( 0, T ; E ), where [ 0, T max ) is the maximal interval of existence of the solution of (3.3). Now, we prove that this local solution is a global solution.
For example, if problem (1.1) possesses at most one solution when the impulsive is zero, but it possesses three solutions when the impulsive is not zero, then problem (1.1) has at least two solutions generated from the impulsive.
