Plane Algebraic Curves

dc.contributor.advisorJames Hirschfeld
dc.contributor.authorALBANDARI ZAIDAN ALMUTAIRI
dc.date2021
dc.date.accessioned2022-05-26T17:20:29Z
dc.date.available2022-05-26T17:20:29Z
dc.degree.departmentMathematics
dc.degree.grantorUniversity of Sussex /school of maths Science
dc.description.abstractThe research begins by having a look at the geometry of the curves. An analysis of the points that are on the non singular curve from the group is conducted, and the results that connect the number of intersection to the two planes and their degree is discussed (Bezout’s Theorem). The final part of the thesis is based on the discussion of the finite geometric structure that emanates from algebraic curves over finite fields [1],[2],[3] and the discussion on the size of sets with finite number of lines
dc.identifier.urihttps://drepo.sdl.edu.sa/handle/20.500.14154/31094
dc.language.isoen
dc.titlePlane Algebraic Curves
sdl.thesis.levelMaster
sdl.thesis.sourceSACM - United Kingdom

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