Finite solvable tidy groups whose orders are divisible by two primes

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Location: Deutsche Nationalbibliothek Frankfurt am Main

Extent: 1 Online-Ressource.

Language: Englisch

Bibliographic citation: Finite solvable tidy groups whose orders are divisible by two primes ; day:24 ; month:6 ; year:2024 ; pages:1-19
São Paulo journal of mathematical sciences ; (24.6.2024), 1-19

Creator: Beike, Nicolas F.
Carleton, Rachel
Costanzo, David G.
Heath, Colin
Lewis, Mark L.
Lu, Kaiwen
Pearce, Jamie D.

Contributor: SpringerLink (Online service)

DOI: 10.1007/s40863-024-00445-4

URN: urn:nbn:de:101:1-2409170846515.194264381706

Rights: Open Access; Der Zugriff auf das Objekt ist unbeschränkt möglich.

Last update: 15.08.2025, 7:28 AM CEST

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Beike, Nicolas F.
Carleton, Rachel
Costanzo, David G.
Heath, Colin
Lewis, Mark L.
Lu, Kaiwen
Pearce, Jamie D.
SpringerLink (Online service)

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Abschnitt

Chapter V. On Groups Whose Orders are Powers of Primes.

Hochschulschrift

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Non-solvable groups whose character degree graph has a cut-vertex. III

Non-solvable Groups whose Character Degree Graph has a Cut-Vertex. I

Divisible Codes

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Divisible minimal codes

Whose voice? Whose choice? Whose power?

Hochschulschrift

R2-divisible R3-Räume

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Abschnitt

Chapter V. On Groups Whose Orders are Powers of Primes.

Hochschulschrift

Group order and element orders in solvable groups

Non-solvable groups whose character degree graph has a cut-vertex. III

Non-solvable Groups whose Character Degree Graph has a Cut-Vertex. I

Divisible Codes

New bounds for numbers of primes in element orders of finite groups

Divisible minimal codes

Whose voice? Whose choice? Whose power?

Hochschulschrift

R2-divisible R3-Räume

Infinitely divisible point processes

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Finite solvable tidy groups whose orders are divisible by two primes

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Other Objects (12)

Chapter V. On Groups Whose Orders are Powers of Primes.

Group order and element orders in solvable groups

Non-solvable groups whose character degree graph has a cut-vertex. III

Non-solvable Groups whose Character Degree Graph has a Cut-Vertex. I

Divisible Codes

Divisible Codes

Divisible Codes

New bounds for numbers of primes in element orders of finite groups

Divisible minimal codes

Whose voice? Whose choice? Whose power?

R2-divisible R3-Räume

Infinitely divisible point processes

Chapter V. On Groups Whose Orders are Powers of Primes.

Group order and element orders in solvable groups

Non-solvable groups whose character degree graph has a cut-vertex. III

Non-solvable Groups whose Character Degree Graph has a Cut-Vertex. I

Divisible Codes

Divisible Codes

Divisible Codes

New bounds for numbers of primes in element orders of finite groups

Divisible minimal codes

Whose voice? Whose choice? Whose power?

R2-divisible R3-Räume

Infinitely divisible point processes

Chapter V. On Groups Whose Orders are Powers of Primes.

Group order and element orders in solvable groups

Non-solvable groups whose character degree graph has a cut-vertex. III

Non-solvable Groups whose Character Degree Graph has a Cut-Vertex. I

Divisible Codes

Divisible Codes

Divisible Codes

New bounds for numbers of primes in element orders of finite groups

Divisible minimal codes

Whose voice? Whose choice? Whose power?

R2-divisible R3-Räume

Infinitely divisible point processes

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