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Both results are obtained as a consequence of a more general theorem concerned with continuous operator cocycles defined over a compact dynamical system.
There is a more general theorem concerning mixed strategy equilibrium.
A more general theorem should always precede a less general and more particular one.
We omit the details since a more general theorem is proved below.
Theorem 1.3 is established in Section 3 by proving a more general theorem.
Indeed, Theorem 2.5 is a special case of a more general theorem on majorization and convex functions.
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In this paper, motivated by the above work, we will prove more general theorems and establish some new integral inequalities.
The above problem was solved by Bennett [2], who proved the following more general result: Theorem 1.1 ([2, Theorem 4]).
Remark 1 Theorem 2 is more general than Theorem 1 (i.e., Theorem 2.1 in [22]), since the contractive condition (2.1) is weaker than (1.6), a fact which is clearly illustrated by Example 1. Apart from these improvements, we note that our proof is significantly simpler and shorter than the one in [22].
It is also worth remarking that in his work [39], Ohsawa proved a much more general extension theorem that includes Theorem 5.8, and has a number of applications.
Hence, we find that our theorem is more general than Theorem 1.1 (Abkar and Gabeleh [13]).
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