On automorphism groups of finite -groups
Izabela Malinowska (1994)
Rendiconti del Seminario Matematico della Università di Padova
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Displaying similar documents to “Finding the automorphism group of a circulant association scheme in polynomial time.”
On automorphism groups of finite -groups
Permutation Groups of Even Degree Whose 2-Point Stabilisers are Isomorphic Cyclic 2-Groups.
Alan R. Camina (1979)
Mathematische Zeitschrift
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Groups with boundedly finite automorphism classes
Derek J. S. Robinson, James Wiegold (1984)
Rendiconti del Seminario Matematico della Università di Padova
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Groups with large Noether bound
Kálmán Cziszter, Mátyás Domokos (2014)
Annales de l’institut Fourier
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The finite groups having an indecomposable polynomial invariant of degree at least half the order of the group are classified. It turns out that –apart from four sporadic exceptions– these are exactly the groups with a cyclic subgroup of index at most two.
-systems of finite simple groups
C. David (1993)
Rendiconti del Seminario Matematico della Università di Padova
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The automorphism group of linear sections of the Grassmannians .
Piontkowski, J., Van de Ven, A. (1999)
Documenta Mathematica
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Odd Automorphisms of Sylow 2-subgroups of sporadic simple groups.
Peter Rowley, Christopher Parker (1996)
Manuscripta mathematica
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On automorphism groups of relational systems and universal algebras
J. Płonka (1979)
Colloquium Mathematicae
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Automorphisms and enumeration of switching classes of tournaments.
Babai, L., Cameron, P.J. (2000)
The Electronic Journal of Combinatorics [electronic only]
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Automorphisms of -groups with cyclic commutator subgroup
Federico Menegazzo (1993)
Rendiconti del Seminario Matematico della Università di Padova
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On a result of G. Baumslag
Martin D. Burrow, Arthur Steinberg (1989)
Compositio Mathematica
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On Outer Automorphism Groups of Coxeter Groups.
R.B. Howlett, P.J. Rowley, D.E. Taylor (1997)
Manuscripta mathematica
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Wild Multidegrees of the Form (d,d₂,d₃) for Fixed d ≥ 3
Marek Karaś, Jakub Zygadło (2012)
Bulletin of the Polish Academy of Sciences. Mathematics
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Let d be any integer greater than or equal to 3. We show that the intersection of the set mdeg(Aut(ℂ³))∖ mdeg(Tame(ℂ³)) with {(d₁,d₂,d₃) ∈ (ℕ ₊)³: d = d₁ ≤ d₂≤ d₃} has infinitely many elements, where mdeg h = (deg h₁,...,deg hₙ) denotes the multidegree of a polynomial mapping h = (h₁,...,hₙ): ℂⁿ → ℂⁿ. In other words, we show that there are infinitely many wild multidegrees of the form (d,d₂,d₃), with fixed d ≥ 3 and d ≤ d₂ ≤ d₃, where a sequence (d₁,...,dₙ)∈ ℕ ⁿ is a wild multidegree...