An experiment on the leaf rolling and stomatal behaviour of excised leaves was conducted on 176 RILs in a growth room under approximate 450 μmol s-1 m-2 PAR [ 26].
We propose an approximate growth rate equation that takes into account both cross-diffusion and high supersaturations for modeling precipitation in multicomponent systems.
They found that the force which was necessary to cause a growth arrest of the bovine proximal tibial growth plate approximated 11,5 to 19,2 mg/mm2.
Both the gross tonnage and the number of ships display an approximate exponential growth rate during the time period shown in Fig 1.
By combination with an approximate analytical growth equation, it was possible to derive the thickness of α as function of time.
While not exhaustive, the 2011 Nucleic Acids Research NARR) online database collection lists 1330 published biodatabases (1), and estimates derived from the ELIXIR database provider survey suggest an approximate annual growth rate of ∼12% (2).
When the nine inhibitors were added to the medium at a 1/10 concentration of their IC50 values, the relative cell density of strain MITXM-61 after 2 days of cultivation was predicted to be an approximate 50% growth inhibition as compared to the control, in view of the data obtained in experiments using individual inhibitors.
Second, the interpretation of the two parameters is very intuitive: α0 represents the length at age 1 (i.e. can be understood as juvenile growth) and α t represents growth after age 1, i.e. approximates adult growth.
We can therefore approximate the growth process as a uniform expansion of the domain such that the length Λ t) of the domain relates linearly to time, i.e. (1) Λ (t ) = Λ (0 ) + v × t, where v is the growth speed of the domain.
Growth of grain boundary voids during high-temperature power-law creep of metals is usually approximated as the growth of a hole in a nonlinearly viscous solid.
A new, accurate analytical approximate void growth relation valid for high stress triaxialities is adapted for application to HA.
