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Morava J-invariant. / Geldhauser, Nikita; Петров, Виктор Александрович; Лавренов, Андрей Валентинович; Sechin, Pavel.

в: Forum of Mathematics, Sigma, Том 13, e104, 07.2025.

Результаты исследований: Научные публикации в периодических изданиях › статья › Рецензирование

Harvard

Geldhauser, N, Петров, ВА, Лавренов, АВ & Sechin, P 2025, 'Morava J-invariant', Forum of Mathematics, Sigma, Том. 13, e104. https://doi.org/10.1017/fms.2025.10041

APA

Geldhauser, N., Петров, В. А., Лавренов, А. В., & Sechin, P. (2025). Morava J-invariant. Forum of Mathematics, Sigma, 13, [e104]. https://doi.org/10.1017/fms.2025.10041

Vancouver

Geldhauser N, Петров ВА, Лавренов АВ, Sechin P. Morava J-invariant. Forum of Mathematics, Sigma. 2025 Июль;13. e104. https://doi.org/10.1017/fms.2025.10041

Author

Geldhauser, Nikita ; Петров, Виктор Александрович ; Лавренов, Андрей Валентинович ; Sechin, Pavel. / Morava J-invariant. в: Forum of Mathematics, Sigma. 2025 ; Том 13.

BibTeX

@article{be6d44c407124dabad41e46a53628c8f,
title = "Morava J-invariant",
abstract = "We compute the co-multiplication of the algebraic Morava K-theory for split orthogonal groups. This allows us to compute the decomposition of the Morava motives of generic maximal orthogonal Grassmannians and to compute a Morava K-theory analogue of the J-invariant in terms of the ordinary (Chow) J-invariant.",
author = "Nikita Geldhauser and Петров, {Виктор Александрович} and Лавренов, {Андрей Валентинович} and Pavel Sechin",
year = "2025",
month = jul,
doi = "10.1017/fms.2025.10041",
language = "English",
volume = "13",
journal = "Forum of Mathematics, Sigma",
issn = "2050-5094",
publisher = "ICE Publishing",

}

RIS

TY - JOUR

T1 - Morava J-invariant

AU - Geldhauser, Nikita

AU - Петров, Виктор Александрович

AU - Лавренов, Андрей Валентинович

AU - Sechin, Pavel

PY - 2025/7

Y1 - 2025/7

N2 - We compute the co-multiplication of the algebraic Morava K-theory for split orthogonal groups. This allows us to compute the decomposition of the Morava motives of generic maximal orthogonal Grassmannians and to compute a Morava K-theory analogue of the J-invariant in terms of the ordinary (Chow) J-invariant.

AB - We compute the co-multiplication of the algebraic Morava K-theory for split orthogonal groups. This allows us to compute the decomposition of the Morava motives of generic maximal orthogonal Grassmannians and to compute a Morava K-theory analogue of the J-invariant in terms of the ordinary (Chow) J-invariant.

UR - https://www.mendeley.com/catalogue/de58bbaf-fba2-3fdf-9df1-f6abd62da330/

U2 - 10.1017/fms.2025.10041

DO - 10.1017/fms.2025.10041

M3 - Article

VL - 13

JO - Forum of Mathematics, Sigma

JF - Forum of Mathematics, Sigma

SN - 2050-5094

M1 - e104

ER -

ID: 137955768