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In this equation, μ i is a function defined by unknown coefficients (β i ).
where at pixel location i, the transmission t i is a function of the scattering β i and distance d i.
T p ( i ) is a function of a geometric random variable which is the number of retransmissions.
That is, the remittances of sibling i are a function of the remittances of other siblings and vice versa.
where δ i is a function that sums the elements of β corresponding to ( {boldsymbol{D}}_{G_i} ).
There, utility U i is a function of only one argument P i and increases monotonically with P i ; but with risk, expected utility is a function of two arguments E[P i ] and Var[P i ] and is concave.
Notice that in this expression, the TOA τ 0 ( i ) is a function of the unknown position of MS, i.e., (x, y).
It should be noted that ω i is a function of MS's position, and it is determined by the path loss of each link (3).
F i is a function returning the frequency of codon XYZ, or nucleotides X, Y and Z, from genome i.
Assuming an array of slits, labeled from − i to i, the transmission through slit i is a function of the slit's polarizability p i (x).
W2 i (t)= d2 i (t) U i is a function of the random effects U i with association parameters α.
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