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BARRELED - translation to arabic
HAUSDORFF TOPOLOGICAL VECTOR SPACE FOR WHICH EVERY BARRELLED SET IN THE SPACE IS A NEIGHBORHOOD FOR 0
Barreled space
BARRELED
ألاسم
برميل ; خابِيَة
barreled
صِفَة : مُعَبَّأٌ في بَرَامِيل
barreled
معبأ فى براميل برميلى الشكل
Wikipedia
Barrelled space
In functional analysis and related areas of mathematics, a barrelled space (also written barreled space) is a topological vector space (TVS) for which every barrelled set in the space is a neighbourhood for the zero vector. A barrelled set or a barrel in a topological vector space is a set that is convex, balanced, absorbing, and closed. Barrelled spaces are studied because a form of the Banach–Steinhaus theorem still holds for them. Barrelled spaces were introduced by Bourbaki (1950).
Examples of use of BARRELED
1. Most soldiers in the unit used longer–barreled M–16s.
2. The green Jeep barreled toward Glasgow‘s main airport terminal shortly after 3 p.m.
3. As he spoke, a firetruck barreled down the street, its sirens blaring.
4. Vendors hawking everything from combs to daily newspapers barreled down the crowded aisle.
5. Tel Aviv stocks barreled ahead, with a true gusher in the bank stocks sector.