Camina groups, Camina pairs, and generalizations
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Publication:6599588
DOI10.1007/978-981-13-2047-7_8zbMath1544.20036MaRDI QIDQ6599588
Publication date: 6 September 2024
Cites Work
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- Classifying Camina groups: a theorem of Dark and Scoppola.
- Pro-\(p\) groups with waists.
- Bounding group orders by large character degrees: a question of Snyder.
- Sylow 2-subgroups of solvable \(\mathbb{Q}_1\)-groups
- Some finite groups with large conjugacy classes
- Fusions of character tables. III: Fusions of cyclic groups and a generalisation of a condition of Camina.
- Some properties of auto-coset groups.
- Generalized Frobenius groups
- Characters vanishing on all but two conjugacy classes.
- Groups whose non-linear irreducible characters are rational valued.
- On distinct character degrees.
- The vanishing-off subgroup.
- On non-solvable Camina pairs.
- More on \(p\)-groups of Frobenius type
- Semi-extraspecial groups of exponent p
- Some conditions which almost characterize Frobenius groups.
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- Some p-groups of Frobenius and extra-special type
- On table algebras and applications to finite group theory
- On \(p\)-groups of Frobenius type
- Homogeneous character induction
- Applications of the theory of Camina groups
- Groups with few characters of small degrees
- Real table algebras and applications to finite groups of extended Camina-Frobenius type
- Homogeneous character induction. II
- Primitive ideal spaces, characters, and Kirillov theory for discrete nilpotent groups
- Centralizers of Camina \(p\)-groups of nilpotence class 3
- An example of \(p\)-groups with identical character tables and different derived lengths
- On character tables of wreath products
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- Induced characters with equal degree constituents
- Camina pairs that are not \(p\)-closed.
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- On generalized Gagola characters.
- Sylow \(p\)-subgroups of solvable Camina pairs
- Commutator closed groups
- Finite groups with many product conjugacy classes.
- Finite groups with almost distinct character degrees.
- Groups with exactly one irreducible character of degree divisible by \(p\).
- RELATIVE ELEMENTARY ABELIAN GROUPS AND A CLASS OF EDGE-TRANSITIVE CAYLEY GRAPHS
- Total Character of a Group G with (G, Z(G)) as a Generalized Camina Pair
- A Note on Autocamina Groups
- Reality-Based Algebras, Generalized Camina-Frobenius Pairs, and the Nonexistence of Degree Maps
- On Infinite Camina Groups
- ON NONINNER 2-AUTOMORPHISMS OF FINITE 2-GROUPS
- Flatness Conditions on Finitep-Groups
- On the probability distribution associated to commutator word map in finite groups
- Groups with a character of large degree
- Fusions of Character Tables and Schur Rings of Abelian Groups
- Groups with Anticentral Elements
- Generalizing Camina groups and their character tables
- Fusions of Character Tables II:p-Groups
- On table algebras, c-algebras, and applications to finite group theory∗
- Character Tables and Metabelian Groups
- Coprime Group Actions Fixing All Nonlinear Irreducible Characters
- Weak Cayley Tables
- Infinite Groups with an Anticentral Element
- On p-group Camina pairs
- A NOTE ON AUTOMORPHISMS OF FINITE p-GROUPS
- Class preserving automorphisms of finite p -groups
- Camina Triples
- Non-divisibility among character degrees
- Finite groups with an irreducible character of large degree.
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