Pages that link to "Item:Q3166367"
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The following pages link to Explicit calculation of elliptic fibrations of <i>K</i>3-surfaces and their Belyi-maps (Q3166367):
Displaying 20 items.
- Modular forms and \(K3\) surfaces (Q390723) (← links)
- A classification of coverings yielding Heun-to-hypergeometric reductions (Q479192) (← links)
- Belyi functions for hyperbolic hypergeometric-to-Heun transformations (Q493778) (← links)
- The fundamental group of a generalized trigonal curve (Q645097) (← links)
- CM newforms with rational coefficients (Q1037562) (← links)
- Classifying (almost)-Belyi maps with five exceptional points (Q1629131) (← links)
- Calculating and drawing Belyi pairs (Q1687951) (← links)
- Modular groups and planar maps (Q2135993) (← links)
- Plane sextics with a type \(\mathbf E_{6}\) singular point (Q2276078) (← links)
- On the uniqueness of elliptic \(K3\) surfaces with maximal singular fibre (Q2391390) (← links)
- Dessins d'enfants in \( \mathcal{N}=2 \) generalised quiver theories (Q2635721) (← links)
- Transcendental lattice of an extremal elliptic surface (Q2894540) (← links)
- Elliptic Fibrations on the Modular Surface Associated to Γ 1(8) (Q2926114) (← links)
- K 1 ind of Elliptically Fibered K3 Surfaces: A Tale of Two Cycles (Q2926122) (← links)
- Weierstrass Equations for the Elliptic Fibrations of a K3 Surface (Q3296199) (← links)
- Dessins D’enfants for Single-Cycle Belyi Maps (Q3296203) (← links)
- Genus one Belyi maps by quadratic correspondences (Q5113353) (← links)
- Modular subgroups, <i>dessins d’enfants</i> and elliptic K3 surfaces (Q5169604) (← links)
- ${\cal N}=2$ N = 2 gauge theories: Congruence subgroups, coset graphs, and modular surfaces (Q5396242) (← links)
- Machine-learning dessins d’enfants: explorations via modular and Seiberg–Witten curves (Q5876418) (← links)