Normal subgroup growth of linear groups: The (𝐺₂,𝐹₄,𝐸₈)-theorem

Michael Larsen; Alexander Lubotzky

Normal subgroup growth of linear groups: The (𝐺₂,𝐹₄,𝐸₈)-theorem

Einstein Institute of Mathematics

Research output: Chapter in Book/Report/Conference proceeding › Conference contribution › peer-review

Original language	English
Title of host publication	Algebraic groups and arithmetic
Subtitle of host publication	Proceedings of the International Conference held in Mumbai, December 17–22, 2001
Editors	S.G. Dani, Gopal Prasad
Publisher	Narosa Publishing House: Tata Institute of Fundamental Research
Pages	441-468
Number of pages	28
ISBN (Print)	8173196184, 9788173196188
State	Published - 2004
Event	Algebraic groups and arithmetic - Tata Institute of Fundamental Research, Mumbai, India Duration: 17 Dec 2001 → 22 Dec 2001

Publication series

Name	Studies in mathematics (Tata Institute of Fundamental Research)
Publisher	Tata Institute of Fundamental Research
Volume	17

Conference

Conference	Algebraic groups and arithmetic
Country/Territory	India
City	Mumbai
Period	17/12/01 → 22/12/01

Keywords

Subgroup theorems; subgroup growth
Linear algebraic groups over arbitrary fields

Cite this

Larsen, M., & Lubotzky, A. (2004). Normal subgroup growth of linear groups: The (𝐺₂,𝐹₄,𝐸₈)-theorem. In S. G. Dani, & G. Prasad (Eds.), Algebraic groups and arithmetic: Proceedings of the International Conference held in Mumbai, December 17–22, 2001 (pp. 441-468). (Studies in mathematics (Tata Institute of Fundamental Research); Vol. 17). Narosa Publishing House: Tata Institute of Fundamental Research.

Larsen, Michael ; Lubotzky, Alexander. / Normal subgroup growth of linear groups : The (𝐺₂,𝐹₄,𝐸₈)-theorem. Algebraic groups and arithmetic: Proceedings of the International Conference held in Mumbai, December 17–22, 2001. editor / S.G. Dani ; Gopal Prasad. Narosa Publishing House: Tata Institute of Fundamental Research, 2004. pp. 441-468 (Studies in mathematics (Tata Institute of Fundamental Research)).

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title = "Normal subgroup growth of linear groups: The (𝐺₂,𝐹₄,𝐸₈)-theorem",

keywords = "Subgroup theorems; subgroup growth, Linear algebraic groups over arbitrary fields",

author = "Michael Larsen and Alexander Lubotzky",

year = "2004",

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Larsen, M & Lubotzky, A 2004, Normal subgroup growth of linear groups: The (𝐺₂,𝐹₄,𝐸₈)-theorem. in SG Dani & G Prasad (eds), Algebraic groups and arithmetic: Proceedings of the International Conference held in Mumbai, December 17–22, 2001. Studies in mathematics (Tata Institute of Fundamental Research), vol. 17, Narosa Publishing House: Tata Institute of Fundamental Research, pp. 441-468, Algebraic groups and arithmetic, Mumbai, India, 17/12/01.

Normal subgroup growth of linear groups: The (𝐺₂,𝐹₄,𝐸₈)-theorem. / Larsen, Michael; Lubotzky, Alexander.
Algebraic groups and arithmetic: Proceedings of the International Conference held in Mumbai, December 17–22, 2001. ed. / S.G. Dani; Gopal Prasad. Narosa Publishing House: Tata Institute of Fundamental Research, 2004. p. 441-468 (Studies in mathematics (Tata Institute of Fundamental Research); Vol. 17).

Research output: Chapter in Book/Report/Conference proceeding › Conference contribution › peer-review

TY - GEN

T1 - Normal subgroup growth of linear groups

T2 - Algebraic groups and arithmetic

AU - Larsen, Michael

AU - Lubotzky, Alexander

PY - 2004

Y1 - 2004

KW - Subgroup theorems; subgroup growth

KW - Linear algebraic groups over arbitrary fields

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SN - 8173196184

SN - 9788173196188

T3 - Studies in mathematics (Tata Institute of Fundamental Research)

SP - 441

EP - 468

BT - Algebraic groups and arithmetic

A2 - Dani, S.G.

A2 - Prasad, Gopal

PB - Narosa Publishing House: Tata Institute of Fundamental Research

Y2 - 17 December 2001 through 22 December 2001

ER -

Larsen M, Lubotzky A. Normal subgroup growth of linear groups: The (𝐺₂,𝐹₄,𝐸₈)-theorem. In Dani SG, Prasad G, editors, Algebraic groups and arithmetic: Proceedings of the International Conference held in Mumbai, December 17–22, 2001. Narosa Publishing House: Tata Institute of Fundamental Research. 2004. p. 441-468. (Studies in mathematics (Tata Institute of Fundamental Research)).