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Similarly, is of weak type if (2.16).
(b If, then is of weak type.
We first consider condensing, a weak type of redundancy elimination.
We note that an operator of type ((p,q)) is also of weak type ((p,q)).
Moreover, at the endpoint case, we will obtain their weak type estimates.
In [4], Martell proved the following two-weight weak type norm inequality applied to functions.
Then the potential operator verifies the following weak type inequality: (2.7).
As an operator, is of weak type (1.5) and bounded on for.
In [21] and [22], Wang and Liu obtained some weak type estimates on weighted Hardy spaces.
Thus, to prove that is of weak type, we only need to prove (3.1).
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GaAsSb/GaAs QW with ∼0.36 Sb mole fraction has a weak type-II band alignment with a valence band offset ratio, QV around 1.06.
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