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There exist modules of infinite couniserial dimension but of finite uniform dimension.
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Then (M) is an artinian (mathbb {Z} -module of infinite couniserial dimension but of finite uniform dimension (2).
The RF pseudopotential wells can be modeled for an ion guide such as the present SLIM module by the approximation of a series of infinite line conductors with alternating polarity potentials.
The placement options of multiple block modules are not infinite because of both the architecture of the different switched cap blocks and the arrangement of the switched cap blocks.
A combinatorial construction of a large family of infinite dimensional simple Gelfand-Tsetlin modules for gl(n) and its quantizations will be discussed.
To monitor accumulation rates, the injection module of a Tecan Infinite M200 (Tecan, Austria) was used.
Suppose A k Open image in new window denotes the family of QTAG-modules M which contain nice submodules N⊆H k (M) free from the elements of infinite height, such that M/N is totally projective.
Now, we consider the family A k Open image in new window of QTAG-modules M which contains nice submodules N⊆H k (M) free from the elements of infinite height, such that M/N is totally projective.
(First Brauer Thrall conjecture) Let M be an infinite set of indecomposable modules of a fixed length.
As we have seen, given any infinite set M of modules of bounded length, there are modules C, Y such that all the modules in M are present in C [ → Y 〉.
The reputation of "Infinite Jest" still grows.
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Since I tried Ludwig back in 2017, I have been constantly using it in both editing and translation. Ever since, I suggest it to my translators at ProSciEditing.

Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com