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Results: 1 to 30 of 250 found      Go to page: 1 2 3 4 > >>

[1] Antonio Beltrán, María José Felipe, Gunter Malle, Alexander Moretó, Gabriel Navarro, Lucia Sanus, Ronald Solomon and Pham Huu Tiep. Nilpotent and abelian Hall subgroups in finite groups. Trans. Amer. Math. Soc.
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[2] Shigeo Koshitani and Britta Späth. Clifford theory of characters in induced blocks. Proc. Amer. Math. Soc. 143 (2015) 3687-3702.
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[3] Richard Foote, Hy Ginsberg and V. Kumar Murty. Heilbronn characters. Bull. Amer. Math. Soc. 52 (2015) 465-496.
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[4] E. A. O’Brien and C. Voll. Enumerating classes and characters of $p$-groups. Trans. Amer. Math. Soc.
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[5] Benjamin Sambale. The Alperin-McKay Conjecture for metacyclic, minimal non-abelian defect groups. Proc. Amer. Math. Soc.
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[6] Jay A. Wood. Some Applications of the Fourier Transform in Algebraic Coding Theory. Contemporary Mathematics 642 (2015) 1-40.
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[7] Gabriel Navarro. The set of character degrees of a finite group does not determine its solvability. Proc. Amer. Math. Soc. 143 (2015) 989-990.
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[8] Pham Huu Tiep. Real ordinary characters and real Brauer characters. Trans. Amer. Math. Soc. 367 (2015) 1273-1312.
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[9] Frauke M. Bleher. Brauer's generalized decomposition numbers and universal deformation rings. Trans. Amer. Math. Soc. 366 (2014) 6507-6540.
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[10] Gabriel Navarro. Pronormal subgroups and zeros of characters. Proc. Amer. Math. Soc. 142 (2014) 3003-3005.
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[11] Frauke M. Bleher. Universal deformation rings of group representations, with an application of Brauer's generalized decomposition numbers. Contemporary Mathematics 607 (2014) 97-112.
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[12] Benjamin Sambale. Blocks with central product defect group $D_{2^n}\ast C_{2^m}$. Proc. Amer. Math. Soc. 141 (2013) 4057-4069.
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[13] Emily H. Moore and Harriet S. Pollatsek. Applications. The Student Mathematical Library 67 (2013) 253-266.
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[14] Emily H. Moore and Harriet S. Pollatsek. Representation theory. The Student Mathematical Library 67 (2013) 167-195.
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[15] Emily H. Moore and Harriet S. Pollatsek. Using algebraic number theory. The Student Mathematical Library 67 (2013) 233-251.
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[16] Emily H. Moore and Harriet S. Pollatsek. Difference Sets. The Student Mathematical Library 67 (2013) MR MR3077008.
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[17] Emily H. Moore and Harriet S. Pollatsek. Necessary group conditions. The Student Mathematical Library 67 (2013) 103-120.
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[18] Emily H. Moore and Harriet S. Pollatsek. Group characters. The Student Mathematical Library 67 (2013) 197-231.
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[19] Emily H. Moore and Harriet S. Pollatsek. Automorphisms of designs. The Student Mathematical Library 67 (2013) 37-44.
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[20] Emily H. Moore and Harriet S. Pollatsek. Introduction. The Student Mathematical Library 67 (2013) 1-9.
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[21] Emily H. Moore and Harriet S. Pollatsek. Designs. The Student Mathematical Library 67 (2013) 11-36.
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[22] Emily H. Moore and Harriet S. Pollatsek. Notation. The Student Mathematical Library 67 (2013) 273-276.
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[23] Emily H. Moore and Harriet S. Pollatsek. Background. The Student Mathematical Library 67 (2013) 267-271.
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[24] Emily H. Moore and Harriet S. Pollatsek. Bruck-Ryser-Chowla theorem. The Student Mathematical Library 67 (2013) 71-85.
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[25] Emily H. Moore and Harriet S. Pollatsek. Families from Hadamard matrices. The Student Mathematical Library 67 (2013) 135-165.
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[26] Emily H. Moore and Harriet S. Pollatsek. Hints and solutions to selected exercises. The Student Mathematical Library 67 (2013) 277-285.
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[27] Emily H. Moore and Harriet S. Pollatsek. Introducing difference sets. The Student Mathematical Library 67 (2013) 45-69.
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[28] Emily H. Moore and Harriet S. Pollatsek. Multipliers. The Student Mathematical Library 67 (2013) 87-102.
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[29] Emily H. Moore and Harriet S. Pollatsek. Difference sets from geometry. The Student Mathematical Library 67 (2013) 121-134.
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[30] Burkhard Külshammer and Benjamin Sambale. The $2$-blocks of defect $4$. Represent. Theory 17 (2013) 226-236.
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Results: 1 to 30 of 250 found      Go to page: 1 2 3 4 > >>