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Finally, it is easy to show by direct computations that ((x_{6}, y_{6}) = (2b + d, b)).
Moreover, one can verify by direct computations that the monotonicity assumption (1.6) holds for (3.27) only if R i does not depend on λ.
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Conversely, it can easily be shown by direct computation that the integral equation (2.2) satisfies the problem (1.2).
Conversely, it can easily be shown by direct computation that the integral equation (3.7) satisfies the impulsive periodic boundary value problem (3.6).
Conversely, it can easily be shown by direct computation that the integral equation (4.6) satisfies the impulsive initial value problem (4.5).
Moreover, it follows by direct computation that a j ≡ ( max k, i λ max ( M k i P i M k i ) λ min P i ) ≡ 32.7237.
It follows from a direct computation that.
It follows from a direct computation that S = {λ 2}, ∀λ ∊ Λ.
For any f ∈ C ∗ ∖ { 0 }, it follows from a direct computation that V f = [ 0, 1 ].
By direct computations, one has that solves (3.5).
By direct computation it follows that (2.3) satisfies the boundary conditions (2.2).
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com