CHARLES DORAN
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  • RESEARCH
    • Calabi-Yau Manifolds
    • String Duality
    • Picard-Fuchs Equations
    • K-Theory
    • Toric Geometry
    • Supersymmetry
    • Modular Forms
    • Hodge Theory
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VIDEOS

​The Calabi-Yau Geometry of Feynman Integrals (2020)
CERN/ Mainz Institute of Theoretical Physics, Virtual
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MSRI Mini-course: Picard-Fuchs Differential Equations (2020)
Section 1: 
Introduction: Periods and Picard-Fuchs equations
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MSRI Mini-course: Picard-Fuchs Differential Equations (2020)
Section 2:  The Griffiths-Dwork algorithm and its variants​
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MSRI Mini-course: Picard-Fuchs Differential Equations (2020)
​Section 3: 
From combinatorics to Picard-Fuchs equations
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MSRI Mini-course: Picard-Fuchs Differential Equations (2020)
​Section 4: 
Differential algebra and jump loci in moduli
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MSRI Mini-course: Picard-Fuchs Differential Equations (2020)
Section 5:  ​Fibrations and parabolic cohomology
CMSA Homological Mirror Symmetry (2019)
Harvard University, Cambridge, MA
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​Gluing Periods for DHT Mirrors (2019)
​Fields Institute, Toronto, Canada
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Gluing Periods for DHT Mirrors (2019)
​Banff Centre, Alberta, Canada
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Calabi-Yau Manifolds, Mirrors, and Motives (2020)
University of Cambridge, UK
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From K3 lattices to explicit K3 moduli (2000)
MSRI, Berkeley, CA
​Charles Doran
Professor of Mathematics, University of Alberta 
Distinguished Visiting Professor of Mathematics and Physics, Bard College 
Associate Member, Center of Mathematical Sciences and Applications, Harvard University
  • Home
  • RESEARCH
    • Calabi-Yau Manifolds
    • String Duality
    • Picard-Fuchs Equations
    • K-Theory
    • Toric Geometry
    • Supersymmetry
    • Modular Forms
    • Hodge Theory
    • All Papers
  • STEM
  • CV
  • Videos
  • Contact