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Exact(41)
Therefore, the optimal solution can be written as follows: (28).
and its general solution can be written in the form.
Now, the complete solution can be written as θ = θ c + θ p.
Solving for and we find that the solution can be written: (2.33).
The solution can be written ρ ( s ) to indicate that ρ is subject to s.
As in [22, 23], the solution can be written as (2.12).
Similar(19)
Their solutions can be written in elementary functions.
At least in Laplace domain, all solutions can be written in closed analytical formulae.
On the other hand, integrable systems are dynamical systems whose solutions can be written down concretely.
The basic assumption is that the solutions can be written as a power series in (3.2).
By combining these equations, the criterion for oscillatory solutions can be written as d(x) < -frac{1}{x^{2}} - 2 b'(x).
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