연구동향 분석

Explicit equations for mirror families to log Calabi-Yau surfaces

Lawrence Jack Barrott 2020년

논문상세정보
    • 저자 Lawrence Jack Barrott
    • 제어번호 106545386
    • 학술지명 대한수학회보
    • 권호사항 Vol. 57 No. 1 [ 2020 ]
    • 발행처 대한수학회
    • 발행처 URL http://www.kms.or.kr
    • 자료유형 학술저널
    • 수록면 139-165
    • 언어 English
    • 출판년도 2020
    • 등재정보 KCI등재
    • 소장기관 경북대학교 중앙도서관 계명대학교 동산도서관 성균관대학교 삼성학술정보관 성균관대학교 삼성학술정보관 조선대학교 중앙도서관 한국교원대학교 중앙도서관
    • 판매처
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' Explicit equations for mirror families to log Calabi-Yau surfaces' 의 참고문헌

  • Toric Varieties
    D. A. Cox [2011]
  • Theta functions on varieties with effective anti-canonical class
  • The unity of mathematics
  • The greedy basis equals the theta basis: A rank two haiku
  • Surveys in differential geometry 2016. Advances in geometry and mathematical physics
    M. Gross [2016]
  • Rational Surfaces With an Anti-Canonical Cycle
  • Mirror symmetry for log Calabi-Yau surfaces I
    Mark Gross [2015]
  • Mirror symmetry for Del Pezzo surfaces: Vanishing cycles and coherent sheaves
  • Mirror symmetry and T-duality in the complement of an anticanonical divisor
    D. Auroux [2007]
  • Logarithmic Gromov-Witten invariants
    Mark Gross [2013]
  • Log geometric techniques for open invariants in mirror symmetry
    N. H. Argz [2016]
  • Floer cohomology and disc instantons of Lagrangian torus fibers in Fano toric manifolds
  • Different faces of geometry
  • Canonical bases for cluster algebras
    M. Gross [2018]
  • An analytic construction of degenerating abelian varieties over complete rings
    D. Mumford [1972]
  • A tropical view of Landau-Ginzburg models