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Picard–Fuchs Equations
In mirror symmetry, period integrals of the holomorphic top-forms on a family of Calabi–Yau manifolds are controlled by Picard–Fuchs equations, which organize the variation of the complex or Kähler moduli.

ON COMPUTING PICARD-FUCHS EQUATIONS
We see that the Picard-Fuchs equation, by describing the behavior of the periods, also gives us information on the complex structures in fibers.

The Picard–Fuchs equation in classical and quantum physics ...
We demonstrate how to relate this action to an integral on a complex manifold, and show how this integral is linked to an ordinary differential equation named the Picard–Fuchs equation.

Introduction Picard-Fuchs equations
quation, the Picard-Fuchs equation. I give a reduction algorithm that extends the Griffiths-Dwork reduction and apply it to the co. putation of Picard-Fuchs equations. The resulting algorithm is elementary and has been successfully applied to problem.

[1803.07566] The Picard-Fuchs equation in classical and ...
We use this equation to calculate both the classical action and the higher-order WKB corrections to it, for the sextic double-well potential and the Lamé potential.

AN INHOMOGENEOUS PICARD-FUCHS EQUATION - Springer
ts and q, R are smooth functions of h. This type of equations was used for the first time in paper of Carr, Chow and Hale [CCH85]. A other example can be found in [CSG87]. For the method that we apply we do not only need as a starting point an equation of the form (1), but also the Hamiltonia function should have nice properties. We wil 333

(PDF) The Picard-Fuchs equation in classical and quantum ...
We use this equation to calculate both the classical action and the higher-order WKB corrections to it, for the sextic double-well potential and the Lam\'e potential.

 

 

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