A canonical basis of two-cycles on a K3 surface

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A canonical basis of two-cycles on a K3 surface. / Taimanov, I. A.

In: Sbornik Mathematics, Vol. 209, No. 8, 01.08.2018, p. 1248-1256.

Research output: Contribution to journal › Article › peer-review

Harvard

Taimanov, IA 2018, 'A canonical basis of two-cycles on a K3 surface', Sbornik Mathematics, vol. 209, no. 8, pp. 1248-1256. https://doi.org/10.1070/SM8971

APA

Taimanov, I. A. (2018). A canonical basis of two-cycles on a K3 surface. Sbornik Mathematics, 209(8), 1248-1256. https://doi.org/10.1070/SM8971

Vancouver

Taimanov IA. A canonical basis of two-cycles on a K3 surface. Sbornik Mathematics. 2018 Aug 1;209(8):1248-1256. doi: 10.1070/SM8971

Author

Taimanov, I. A. / A canonical basis of two-cycles on a K3 surface. In: Sbornik Mathematics. 2018 ; Vol. 209, No. 8. pp. 1248-1256.

BibTeX

@article{ada0bbded11848e3a0fc9bc152547733,

title = "A canonical basis of two-cycles on a K3 surface",

abstract = "We construct a basis of two-cycles on a K3 surface; in this basis, the intersection form takes the canonical form 2E8(-1) ⊕ 3H. Elements of the basis are realized by formal sums of smooth submanifolds.",

keywords = "Intersection form, K3 surface, intersection form",

author = "Taimanov, {I. A.}",

note = "Publisher Copyright: {\textcopyright} 2018 Russian Academy of Sciences (DoM), London Mathematical Society, Turpion Ltd.",

year = "2018",

month = aug,

day = "1",

doi = "10.1070/SM8971",

language = "English",

volume = "209",

pages = "1248--1256",

journal = "Sbornik Mathematics",

issn = "1064-5616",

publisher = "Turpion Ltd.",

number = "8",

}

RIS

TY - JOUR

T1 - A canonical basis of two-cycles on a K3 surface

AU - Taimanov, I. A.

PY - 2018/8/1

Y1 - 2018/8/1

N2 - We construct a basis of two-cycles on a K3 surface; in this basis, the intersection form takes the canonical form 2E8(-1) ⊕ 3H. Elements of the basis are realized by formal sums of smooth submanifolds.

AB - We construct a basis of two-cycles on a K3 surface; in this basis, the intersection form takes the canonical form 2E8(-1) ⊕ 3H. Elements of the basis are realized by formal sums of smooth submanifolds.

KW - Intersection form

KW - K3 surface

KW - intersection form

UR - http://www.scopus.com/inward/record.url?scp=85055791117&partnerID=8YFLogxK

U2 - 10.1070/SM8971

DO - 10.1070/SM8971

M3 - Article

AN - SCOPUS:85055791117

VL - 209

SP - 1248

EP - 1256

JO - Sbornik Mathematics

JF - Sbornik Mathematics

SN - 1064-5616

IS - 8

ER -

ID: 17288123