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Exact(60)
there exist, with, such that (2.34) is satisfied for, (2.33) is satisfied for, and (2.34) is satisfied for ; there exist, with and, such that (2.33) is satisfied for, (2.34) is satisfied for, and (2.33) is satisfied for.
Then (2.20) has one positive solution in if either of the following conditions holds: there exist with such that (2.34) is satisfied for and (2.33) is satisfied for ; there exist with such that (2.33) is satisfied for and (2.34) is satisfied for.
This condition is satisfied for all the flow problems having to do with water that are discussed below.
which is satisfied for each.
which imply is satisfied for and (4.4).
which is satisfied for all AMC modes.
then, that is, (1.6) is satisfied for.
Then, Condition 2 is satisfied for.
Thus, (2.9) is satisfied for all k ≥ 1.
This relationship is satisfied for integer values of m.
Note that if then (H) is satisfied for any.
More suggestions(19)
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com