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Exact(7)
By a similar method to above, we get (2.20).
By a similar method to above, we get (lambda (frac{Delta f}{f} )geqsigma(f)).
MCPs-2 was prepared with hierarchical size using a similar method to above MCPs-1 (Figure 7a, b, c).
By a similar method to above, we have N biggl r,frac{1}{Delta f} biggr geq T r,f) +S r,f) possibly outside of an exceptional set of finite logarithmic measure.
Therefore, we get (P z,-(s z)+h z)))notequiv0) or (P z,h z -s z))notequiv0). Without loss of generality,h z -s zme that (P(z,h(z)-s(z))notequiv0). By a similar method to above, WithoutN bigglossfrac{1}{f(z)-(h(z)-s(z))} biggr)=T(r,f)+S(r,f) (3.9) pofsibly outside of an exceptional set of finite logeneralitymeasure.
for all x 1, …, x m ∈ A and t > 0. So ∑ i = 1 m H ( m x i + ∑ j = 1, j ≠ i m x j ) + H ( ∑ i = 1 m x i ) = 2 H ( ∑ i = 1 m m x i ). for all x 1, …, x m ∈ A. By a similar method to above, we get μ H ( m x ) = H ( m μ x ) for all μ ∈ T 1 and all x ∈ A. Thus one can show that the mapping H : A → B is ℂ-linear.
Similar(53)
Cooperative spectrum sensing is an efficient method to solve above problem.
Moreover, (2.4) can be proved with a similar method to the above techniques.
We use the 4th-order Runge Kutta method to solve the above ODE.
We use the above method to show (2.3).
Both are open ended questions with a similar coding method to that mentioned above.
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