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Our main theorem is a characterisation of the faithful representations ofBP⋊τ, E P.
Our main theorem is the optimal approximation result for nearsurjective nearisometries between general Banach spaces.
Our main theorem is an extension of Hthis result to semigroups of algebraic operators on a Banach space.
The main theorem is proven on the level of semigroups of bounded operators in F so it can be used in a wider context due to its generality.
Their "main theorem" is irrelevant in our current universe, and will actually strengthen theism more than the fine-tuning argument if it is ever discovered that F may not be true.
Our main theorem is the following one.
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Also, some corollaries of our main theorem are presented.
Three examples to illustrate the main theorem are given in Section 4.
Other consequences of the main theorem are the following results for mappings satisfying contractive conditions of integral type.
The main theorems are illustrated on an active suspension design of an agricultural spray boom.
A new Lyapunov functional is constructed and two main theorems are proved in this paper.
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