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Displaying 1 – 5 of 5

A characterization of $L_{2} (2^{f})$ in terms of the number of character zeros.

Qian, Guohua, Shi, Wujie (2009)

Beiträge zur Algebra und Geometrie

A generalization of the orthogonality relations of Green functions.

T.A. Springer (1994)

Inventiones mathematicae

A new characterization for the simple group $PSL (2, p^{2})$ by order and some character degrees

Behrooz Khosravi, Behnam Khosravi, Bahman Khosravi, Zahra Momen (2015)

Czechoslovak Mathematical Journal

Let $G$ be a finite group and $p$ a prime number. We prove that if $G$ is a finite group of order $| PSL (2, p^{2}) |$ such that $G$ has an irreducible character of degree $p^{2}$ and we know that $G$ has no irreducible character $θ$ such that $2 p ∣ θ (1)$ , then $G$ is isomorphic to $PSL (2, p^{2})$ . As a consequence of our result we prove that $PSL (2, p^{2})$ is uniquely determined by the structure of its complex group algebra.

A note on Harish-Chandra induction.

Meinholf Geck (1993)

Manuscripta mathematica

A note on representations of the finite Heisenberg group and sums of greatest common divisors.

Grassberger, Johannes, Hörmann, Günther (2001)

Discrete Mathematics and Theoretical Computer Science. DMTCS [electronic only]

Displaying 1 – 5 of 5

A characterization of L 2 ( 2 f ) in terms of the number of character zeros.

A generalization of the orthogonality relations of Green functions.

A new characterization for the simple group PSL ( 2 , p 2 ) by order and some character degrees

A note on Harish-Chandra induction.

A note on representations of the finite Heisenberg group and sums of greatest common divisors.

Currently displaying 1 – 5 of 5

A characterization of $L_{2} (2^{f})$ in terms of the number of character zeros.

A new characterization for the simple group $PSL (2, p^{2})$ by order and some character degrees