The degree-genus formula for nonsingular complex algebraic curves
Is this your thesis?
This record came from a bulk archive import. If it’s yours, link it to your profile.
Abstract (EN)
Any nonsingular projective curve = () ⊂ ℙ(ℂ) ( , a nonzero homogeneous polynomial in three variables) is compact connected orientable 2- manifold. These manifolds can be obtained from spheres by adding handles. This number is called the genus of the manifold. These manifolds are classified by their genus. Two manifolds with the same genus are homeomorphic. Just looking at the degree of , it is possible to calculate the genus of the curve and thus to classify the curve. If deg = , the number of genus can easily be found by the genus formula = 1 2 ( − 1)( − 2) In the study, the degree-genus formula has been proved.
Author
Habibe Toker
How to Cite
Habibe Toker (Master Thesis). The degree-genus formula for nonsingular complex algebraic curves, 2017, Çukurova University.
Keywords
License
Tüm Hakları Saklıdır
This work is shared under the specified license terms.
More theses from Çukurova University
- An investigation of violent and nonviolent adolescent' families in terms in terms of family fuctioning, anger and anger expression(2006)
- Adolescents who have single parents family and full family were compared in respect to their life satisfaction and quality of life(2009)
- 9mm. identifying cartridge cases and bullets obtained from firearms and detection of brands(2020)
- Assessing morphological and genetic diversity among traditional African eggplant landraces and detecting salt tolerance and anther culture performance of selected accessions(2022)
- The effects of collaborative video-blog projects on Turkish EFL students' linguistic and digital literacy skills(2025)
- Cultural significance in foreign learning and teaching with special emphasis on reading comprehension through cultural schemata(1992)