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A base isolated building is adopted which is characterized by strong irregularity in plan.
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In the warehouse scenario, a lot of large objects could not be modeled in the input database, and some surfaces, such as the ceiling, have strong irregularities.
There is a new finding in this study that if strong irregularities are distinguished from moderate ones, their occurrence rates would increase with solar activity during the December solstice months.
Basu et al. (2001) studied ionospheric effects of major magnetic storms during September–October, 1999, based on GPS, VHF/UHF scintillations and in-situ density measurements and reported strong irregularities associated with the prompt penetration electric fields in the evening hours.
We study the interrelationships between strong Arens irregularity and quotient strong Arens irregularity, revealing the complex nature of topological centre problems.
We also give characterizations of quotient strong Arens irregularity for all quantum group algebras.
(Our methods obviously yield as well the right strong Arens irregularity in the situation considered).
The study of this Banach algebra motivates us to introduce the notion of SIN locally compact quantum groups and the concept of quotient strong Arens irregularity.
Using this criterion, we prove that for a very large class of locally compact groups, Ghahramani Lau's conjecture (cf. [Lau 94] and [Gha-Lau 95]) stating the left strong Arens irregularity of the measure algebra M(G), holds true.
For the class of Banach algebras of type (M) introduced recently by the authors, we show that strong Arens irregularity can be expressed both in terms of automatic normality of A⁎⁎-module maps on A⁎ and through certain commutation relations.
We also show that for a locally compact quantum group G, the quotient strong Arens irregularity of L1(G) can be obtained from that of M(G) and can be characterized via the canonical C0(G -module structure on LUC(G -module
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