Pages that link to "Item:Q3752493"
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The following pages link to Monodromy and Picard-Fuchs equations for families of $K3$-surfaces and elliptic curves (Q3752493):
Displaying 20 items.
- Normal functions, Picard-Fuchs equations, and elliptic fibrations on \(K3\) surfaces (Q346742) (← links)
- On the Picard-Fuchs equation and the formal Brauer group of certain elliptic \(K3\)-surfaces (Q793797) (← links)
- Differential equations associated to families of algebraic cycles (Q954817) (← links)
- Picard-Fuchs equations for elliptic modular varieties (Q1180325) (← links)
- Picard-Fuchs equations of families of QM abelian surfaces (Q1722005) (← links)
- On Shioda-Inose structures of one-parameter families of \(K3\) surfaces (Q1764000) (← links)
- Another congruence for the Apéry numbers (Q1820190) (← links)
- The transcendental part of the regulator map for \(K_1\) on a mirror family of \(K3\)-surfaces. (Q1847922) (← links)
- The Frobenius and monodromy operators for curves and abelian varieties (Q1974898) (← links)
- The \(L\)-series of certain rigid Calabi-Yau threefolds (Q1976811) (← links)
- Analytic periods via twisted symmetric squares (Q2104589) (← links)
- Period- and mirror-maps for the quartic \(K3\) (Q2376355) (← links)
- Root lattices and pencils of varieties (Q2565394) (← links)
- Picard-Fuchs equations of some families of elliptic curves. (Q2782400) (← links)
- PERIOD DIFFERENTIAL EQUATIONS FOR THE FAMILIES OF K3 SURFACES WITH TWO PARAMETERS DERIVED FROM THE REFLEXIVE POLYTOPES (Q4904984) (← links)
- INTEGRAL CONSTRAINTS ON THE MONODROMY GROUP OF THE HYPERKÄHLER RESOLUTION OF A SYMMETRIC PRODUCT OF A K3 SURFACE (Q5306094) (← links)
- On the monodromy of moduli spaces of sheaves on K3 surfaces (Q5433629) (← links)
- The faithfulness of the monodromy representations associated with certain families of algebraic curves (Q5939818) (← links)
- Transcendental lattices of certain singular \(K3\) surfaces (Q6619054) (← links)
- Locally trivial monodromy of moduli spaces of sheaves on \(K3\) surfaces (Q6658117) (← links)
