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Based on the measured Reynolds stress distribution, the classical mixing length hypothesis was used to derive the new velocity profiles inside the canopy.
According to the cell cycle length hypothesis, lengthening of the cell cycle allows a neurogenic cell fate determinant sufficient time to induce a cell fate change resulting in differentiation [59].
Additional studies are needed to extend the cell cycle length hypothesis from the adult [ 137- 139] to the senescent brain but findings using aged NSCs in vitro [ 135] makes this possibility likely.
Moreover, there is evidence of a correlation between cell cycle length and neurogenesis, which has led to the formulation of the cell cycle length hypothesis (Gotz and Huttner, 2005).
This finding is consistent with the opposite effect reported in the adult brain after deletion of similar G1 regulators such as cdk6 [ 138] and cyclinD2 [ 139] and corroborate the notion (the cell cycle length hypothesis[ 140]) that manipulation of G1 length may influence the fate of somatic stem cells [ 128, 141].
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The chapter presents the Gradient-transport theories that include: (1) eddy viscosity (diffusivity) hypothesis and (2) mixing-length hypothesis.
Full-length hypothesis.
Considering that the pipes are very large in length, the hypothesis of none local pressure losses has been used.
The aim of this study was to test and compare three different graft preparations resulting from differences in initial graft length, the hypothesis being that there would be no difference in the biomechanical performance of the three grafts.
The first test was used for testing the difference between the percentage errors of three different horizon lengths (first hypothesis) and three different base period lengths (second hypothesis).
In our study, two additional feasible hypotheses are devised to perform unified commutation-pruning techniques for efficient computations of composite length DFTs (hypotheses H11 and H12) as reported in Fig. 3b.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com