Definition of Bornivorous. Meaning of Bornivorous. Synonyms of Bornivorous

- {\displaystyle X} is bornivorous if it is bornivorous with respect to the von-Neumann bornology of X {\displaystyle X} . Bornivorous sets play an important...
- {\displaystyle X} is called bornivorous and a bornivore if it absorbs every bounded set. In a vector bornology, A {\displaystyle A} is bornivorous if it absorbs every...
- {\displaystyle X} is called bornivorous and a bornivore if it absorbs every bounded subset of X . {\displaystyle X.} Every bornivorous subset of X {\displaystyle...
- bounded disks. F − 1 {\displaystyle F^{-1}} maps bornivorous disks in Y {\displaystyle Y} into bornivorous disks in X . {\displaystyle X.} if X {\displaystyle...
- Relatively compact Complete Sequentially Complete Banach disk Bounded Bornivorous Infrabornivorous Nowhere dense (in X {\displaystyle X} ) Meager Separable...
- (TVS) for which every bornivorous ultrabarrel is a neighbourhood of the origin. A subset B0 of a TVS X is called a bornivorous ultrabarrel if it is a...
- barrel (resp. bornivorous barrel, bornivorous disk) in M {\displaystyle M} then there exists a barrel (resp. bornivorous barrel, bornivorous disk) C {\displaystyle...
- quasibarrelled spaces are topological vector spaces (TVS) for which every bornivorous barrelled set in the space is a neighbourhood of the origin. Quasibarrelled...
- locally convex TVS is countably quasi-barrelled if and only if each bornivorous barrel in X that is equal to the countable intersection of closed convex...
- {\displaystyle X} such that S V ⊆ U . {\displaystyle SV\subseteq U.} Bornivorous set – A set that can absorb any bounded subset Bornological space – Space...