UNIONS OF LINES IN F n RICHARD OBERLIN Abstract. We show that if a collection of lines in a vector space over a finite field has “dimension” at least 2(d−1) β, then its union has “dimension” at least d β. T - F-space - Document - PDFSEARCH.IO

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	UNIONS OF LINES IN F n RICHARD OBERLIN Abstract. We show that if a collection of lines in a vector space over a finite field has “dimension” at least 2(d−1)+β, then its union has “dimension” at least d + β. T Add to Reading List Document Date: 2014-12-20 03:33:02 Open Document File Size: 276,49 KB Share Result on Facebook

UNIONS OF LINES IN F n RICHARD OBERLIN Abstract. We show that if a collection of lines in a vector space over a finite field has “dimension” at least 2(d−1)+β, then its union has “dimension” at least d + β. TAdd to Reading List