Sentence examples for discussions one can from inspiring English sources

Using the above discussions, one can get (y(t geqnu| y|) for (tin[nu, 1-nu]).

From Assumption B and the previous discussions, one can easily see that the origin of system (1) is an equilibrium point.

Interwoven in these discussions one can find topics that today would be classed in the ius post-bellum category, in particular, on whether victory, regardless of its justice, confers rights, and on the rights of just victors to the property found in enemy territory.

By the above discussion, one can easily find the effectiveness of our 2D proposed MMDGD methods compared to 1D ones.

From the above discussion, one can conclude that application of the bias to the QWs weakens the exchange interaction between the electron and hole spins.

So, taking into account the abovementioned discussion, one can suppose that subsurface layers of the whisker are saturated as B and Ni impurities.

From the above discussion, one can glean the obvious that the VL is related to a native point defect introduced by the indentation.

As is evident from the foregoing discussion, one can find in feminist philosophy avenues of thought that direct inquiry away from the worlds of art and to the presence of aesthetic features in lived experience.

From the above discussion, one can see that the formation of the nanotubes array undergoes two steps, the growth and the surfactant-assisted etching of the ZnO nanorods array, which can be described by reaction (1).

The author is too young to have directly experienced those times, but has read quite a few papers in top journals from the 1970s and earlier, and has been repeatedly struck by the difference between the open discussion one can find in many of those old articles and the currently dominant practices.

From the preceding discussion, one can easily infer that the nonlocal boundary conditions involving lower-order fractional derivatives considered in problem (1.1) do not reduce to classical anti-periodic boundary conditions of the form (u(0)+u(T =0), (u'(0)+u'(T =0), (u 0)+u"(T =0) when we take (eta=0), (alpha_{i}=1=beta_{i}) ((i=1, 2, 3)), (a=b=c=0).