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Exact(43)
which can be rewritten as: (25).
which can be rewritten in the following compact form: (1.10).
They are optimally chosen by solving the L2 gain minimization problem, which can be rewritten as an equivalent LMI problem.
which can be rewritten in a matrix form stacking all observations as Y = M + N (3).
which can be rewritten as L u = H u + μ u, (2.2).
which can be rewritten to include quality measure of the optical flow.
Similar(16)
In a second step, WINPOP loops over all locations and finds the location r and the pair of ancestries A s 1 A t 1, A s 1 A t 2 that maximize the probability function of Equation (1), which now can be rewritten as: (7) Finally, we compare the posterior probabilities of these estimates to the estimates obtained assuming no recombination events within the window and choose the maximum of the two.
which for some can be rewritten as follows: (24).
which in turn can be rewritten as [22 25] (9).
By using the symmetric properties of X i and X q, (6) can be expanded and rewritten as L = - 1 2 s i T X i s i + s q T X q s q + 2 s q T X q s i - s i T I i + s q T I q. which in turn can be rewritten as [16] L = - 1 2 s i T | s q T X i X q T X q X i s i s q - I i T | I q T s i s q. (9).
which, by using (3.3) and, can be rewritten as follows: (4.34).
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com