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Exact(28)
{f}_{gamma}left(gamma right) dgamma.
It's in "gamma" right now, so some things are still a little glitchy.
The curl is then given by: Cleft(gamma right kern0.5em =kern0.5em Im left(gamma right kern0.5em -kern0.5em Re left(gamma right) (23).
{P}_{mathrm{diversity}}={displaystyle underset{0}{overset{infty }{int }}{P}_eleft(gamma right)}{p}_{gamma_{sum }}left(gamma right)dgamma (28).
( gleft( gamma right) ) is normally distributed or log normally distributed [19].
where γ is the signal-to-noise plleft(gamma right)={left 1-{P}_eright)}^L (10).
Similar(29)
Conversely, any planning process satisfying these conditions is characterized to: begin{aligned} left{ begin{array}{l} dot{x}=aleft( sum _{iin mathbf {N}}psi _{i}-gamma right) left| sum _{iin mathbf {N}}psi _{i}-gamma right| ^{n-2} dot{y}_{i}=-psi _{i}dot{x}+Gamma _{i}left( sum _{iin mathbf {N}}psi _{i}-gamma right),foralll iin mathbf {N}.end{array}right.
Consider the Procedure: begin{aligned} left{ begin{array}{l} dot{x}=aleft( sum _{jin mathbf {N}}psi _{j}-gamma right) left| sum _{jin mathbf {N}}psi _{j}-gamma right| ^{n-2} dot{y}_{i}=-psi _{i}dot{x}left( psi right) +frac{1}{n}left( sum _{jin mathbf {N}}psi _{j}-gamma right) dot{x}left( psi right),foralll iin mathbf {N}.end{array}right.
Consider the Fujigaki Sato Procedure: begin{aligned} left{ begin{array}{l} dot{x}left( psi right) =left( sum _{iin mathbf {N}}psi _{i}-gamma right) left| sum _{iin mathbf {N}}psi _{i}-gamma right| ^{beta -1} dot{y}_{i}left( psi right) =-psi _{i}dot{x}left( psi right) +dfrac{1}{n}left( sum _{iin mathbf {N}}psi _{i}-gamma right) dot{x}left( psi right),foralll iin mathbf {N}end{array}right.
From Eq. (13), the distance BD can also be given as BD=ODfrac{ sin left({theta}_m-gamma right)}{ sin left(pi -eta -iright)} (15).
Therefore, from Eq. (13), the distance BD is given as BD=OBfrac{ sin left({theta}_m-gamma right)}{ sin alpha } (14).
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com