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We introduce a condition on mappings, namely condition ( K ).
We first introduce a condition DM on (X,ν,ν), defined in terms of transport of measures.
We introduce a condition on h which implies that the equation is subcritical, i.e., the corresponding boundary value problem is well posed with respect to data given by finite measures.
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No less significant, perhaps, Netanyahu introduced a condition that could make a final resolution impossible the demand that the Palestinians recognize Israel as a Jewish state.
No less significant, perhaps, Netanyahu introduced a condition that could make a final resolution impossible — the demand that the Palestinians recognize Israel as a Jewish state.
In 2008, Suzuki [1] introduced a condition which is weaker than nonexpansiveness.
Additionally, we have introduced a condition that shows if the compensation is kinematically and mathematically possible or not.
In 2008, Suzuki [22] introduced a condition on mappings, which is weaker than nonexpansiveness and stronger than quasi-nonexpansivemess and called it condition (C).
In it, Kato introduced a condition on the negative part of the potential that I dubbed Kato's class and denoted (K_nu ) and which has since been used extensively.
In 2008, Guo et al. [2] introduced a condition (H(m)) and obtained (L^{p} -boundedness of the commutator of Riesz transforms associated with L^{p} -boundednessit{BMof(matheb{R}^{n})).
We prove a general principle in Random Fixed Point Theory by introducing a condition named which was inspired by some of Petryshyn's work, and then we apply our result to prove some random fixed points theorems, including generalizations of some Bharucha-Reid theorems.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com