Free Video Enumerative Geometry And Modularity In Two Modulus K3 Fibered Calabi Yau Threefolds

Free Video: Enumerative Geometry And Modularity In Two-Modulus K3-Fibered Calabi-Yau Threefolds ...

Free Video: Enumerative Geometry And Modularity In Two-Modulus K3-Fibered Calabi-Yau Threefolds ... Delve into advanced algebraic geometry concepts focusing on k3 fibered calabi yau threefolds, exploring their classification, moduli spaces, and mirror symmetry principles. We obtain uniform formulae for the genus 0 and 1 topological free energies near the tyurin degeneration (mirror to the large base limit), exhibiting modular properties under the fricke extended congruence group Γ0(m) .

Modularity As A Design Principle | Modulus Housing Blog

Modularity As A Design Principle | Modulus Housing Blog Moduli stacks and enumerative geometry [emgw05] by ini seminar room 1 • playlist • 20 videos • 292 views. A concrete choice of these invariants realizes (almost all of) the known calabi yau geometries with exactly two moduli and allows us to describe completely the structure of the corresponding moduli spaces. We show that there exist infinitely many isolated sections on certain k3 fibered calabi yau threefolds and that the group of algebraic 1 cycles generated by these sections modulo algebraic equivalence is not finitely generated. A concrete choice of these invariants realizes (almost all of) the known calabi yau geometries with exactly two moduli and allows us to describe completely the structure of the corresponding moduli spaces.

Gale EBooks | Arithmetic And Geometry Of K3 Surfaces And Calabi-Yau Threefolds

Gale EBooks | Arithmetic And Geometry Of K3 Surfaces And Calabi-Yau Threefolds We show that there exist infinitely many isolated sections on certain k3 fibered calabi yau threefolds and that the group of algebraic 1 cycles generated by these sections modulo algebraic equivalence is not finitely generated. A concrete choice of these invariants realizes (almost all of) the known calabi yau geometries with exactly two moduli and allows us to describe completely the structure of the corresponding moduli spaces. This workshop focuses on a structural feature of calabi yau geometry identified a decade ago by doran, harder, and thompson. it is an organizing principle that conjecturally underlies any and all constructions of mirror pairs of calabi yau manifolds. We discuss the enumerative geometry of moduli spaces of sheaves with 2 dimensional support on k3 surfaces in k3 fibered threefolds and 4 folds. When x is k3 fibered, modularity is known to hold for vertical d4 brane charge, using the relation to noether lefschetz invariants (more on this in part ii). in that case, no modular anomaly due to κabpb = 0. Modular forms in enumerative geometry françois greer stony brook mathematics 3.62k subscribers 7.

(PDF) An Sp4 Modularity Of Picard-Fuchs Differential Equations For Calabi-Yau Threefolds

(PDF) An Sp4 Modularity Of Picard-Fuchs Differential Equations For Calabi-Yau Threefolds This workshop focuses on a structural feature of calabi yau geometry identified a decade ago by doran, harder, and thompson. it is an organizing principle that conjecturally underlies any and all constructions of mirror pairs of calabi yau manifolds. We discuss the enumerative geometry of moduli spaces of sheaves with 2 dimensional support on k3 surfaces in k3 fibered threefolds and 4 folds. When x is k3 fibered, modularity is known to hold for vertical d4 brane charge, using the relation to noether lefschetz invariants (more on this in part ii). in that case, no modular anomaly due to κabpb = 0. Modular forms in enumerative geometry françois greer stony brook mathematics 3.62k subscribers 7.

Chuck Doran | Enumerative geometry and modularity in two-modulus K3-fibered Calabi-Yau threefolds