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This combination occurs so frequently in arguments of fluid dynamics that it has been given a special name kinetic viscosity.
Vigorous denials that perceiving is influenced by learning are found in arguments of early Gestalt psychologists (e.g., Max Wertheimer, 1880 1943, a German).
There are some controversies or inconsistencies in arguments of preparation of nanofluids.
We say that F has the mixed g-monotone property if F is g-monotone non-decreasing in arguments of A and g-monotone non-increasing in arguments of B, i.e., for all (x_{1},ldots,x_{n},x_{n}, y,zin X) and all i gypreceq gzquad Rightarrowquad F(x_{1},ldots,x_{i-1},y,x_{i+1}, ldots,x_{n} preceq_{i} F(x_{1}, ldots,x_{i-1},z,ldots1},x_{n},x_{n}).
A mapping F has the mixed monotone property if F is monotone non-decreasing in arguments of A and monotone non-increasing in arguments of B, i.e., for all (x_{1},ldots,x_{n},x_{n}, y,zin X), and all i, yleq zquadRightarrow quad F(x_{1},ldots,x_{i-1},y,x_{i+1}, ldots,x_{n})leq_{i} F(x_{1}, ldots,x_{i-1},z,ldots1},x_{n},x_{n}).
We say that F has the mixed g-monotone property if F is monotone non-decreasing in arguments of A and monotone non-increasing in arguments of B, i.e., for all x 1, x 2, …, x n, y, z ∈ X and all i y ≤ z ⇒ F ( x 1, …, x i − 1, y, x i + 1, …, x n ) ⪯ i F ( x 1, …, x i − 1, z, x i + 1, …, x n ).
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Antipodal satellites are in the same orbit plane separated by 180° in argument of latitude (Jeffrey 2015).
It is found that solutions generally do not converge, if the change in argument of perigee due to the event exceeds roughly 20°.
They are evident in the hems of skirts, in the arguments of scientific papers and in conceptions of the Deity.
Sharp-eyed philosophers may locate loose joints in the arguments of these books.
This view also finds some support in the arguments of Rowlands (2006a, 2006b) and Lycan (2006).
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