Düğümlü klasik Zariski çiftleri

In this thesis we study complex projective sextic curves withsimple singularities. All curves constituting classical Zariskipairs, especially those with nodes, are enumerated and classifiedup to equisingular deformation. Every set of singularitiesconstituting a classical Zariski pair gives rise to at most twofamilies, called abundant and non-abundant except for one whichgives rise to three families, one abundant and two conjugatenon-abundant. This classification is done arithmetically with theaid of integral lattices and quadratic forms.