Lectures on K3 Surfaces¶
Huybrechts, D. Lectures on K3 Surfaces.
Cited by¶
1 citation across 1 artifact.
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Domain-specific¶
- Néron–Severi Group
- The construction works when \(\operatorname{Pic}^{0}(X)\) is large and when it is zero; those contrasting cases expose what the quotient does.
This sourceThese establish \(\operatorname{Pic}(X)\cong\operatorname{NS}(X)\) for complex K3, the integral \((1,1)\) description, and the projective rank/signature qualifications.
- The construction works when \(\operatorname{Pic}^{0}(X)\) is large and when it is zero; those contrasting cases expose what the quotient does.
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Registry ID ref:5f5da888f95f · see in the full table