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For a function and, let,,,.
For a function defined on as (46).
For a function it is easy to verify that.
For a function locally in we set (1.3).
For a function, we denote the average of over by.
The object of SVM is looking for a function, satisfying.
For, a function if lies in the parabolic region.
For a function given in the interval, the expression (1.7).
We now provide evidence for a function for NELL2 during neuronal development.
Second, we obtain sufficient conditions for a function to be a Lyapunov function.
For a function f, we denote by (operatorname {Dom}(f)) the domain of f.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com