Determination of Sets of Independent Conditions Characterizing Certain Special Cases of Symmetric Correspondences |
Common terms and phrases
absolute invariants ality American Mathematical Society apolar system base cubics binary quartics give C₂ DETERMINED CATHOLIC UNIVERSITY CHARACTERIZING CERTAIN SPECIAL combinant relation CONDITIONS CHARACTERIZING CERTAIN CORRESPONDENCES A DISSERTATION counted twice counting the number cusp tangents DETERMINATION OF SETS dimensionality DOCTOR OF PHILOSOPHY double tangent essential constants EUPHEMIA LOFTON HAYNES factor Hence Important Covariant Curves INDEPENDENT CONDITIONS CHARACTERIZING invariant I₂ involution J. E. Rowe Jacobian line equation line L M₁ N₂ Nelson Rice number of projective obtain the line P₁ P₂(x parame pencil coincide pencil of quartics pencil Q(x)+kQ(x PHILOSOPHY BY EUPHEMIA points whose parameter projective constants projective properties projectively equivalent Pu₁ Pu₃ quadratic quintics residual intersections second argument self-apolarity condition SETS OF INDEPENDENT simple tangent six inflexional tangents special symmetric C3 stants symmetric C₂ set symmetric correspondence set system R+L UNIVERSITY OF AMERICA V₁ V₂ vanish identically X₁ βαλο λ² λο