DOIAbstract
AbstractIt is shown that any finitely generated, non-elementary Fuchsian group has among its homomorphic images all but finitely many of the alternating groups An. This settles in the affirmative a long-standing conjecture of Graham Higman
AbstractIt is shown that any finitely generated, non-elementary Fuchsian group has among its homomorphic images all but finitely many of the alternating groups An. This settles in the affirmative a long-standing conjecture of Graham Higman
This paper proves a conjecture given in [6], which is concerning with the parabolic class numbers of...
AbstractWe discuss a general approach to the proof of a theorem of Pickel on the finiteness of the n...
AbstractWe develop a number of statistical aspects of symmetric groups (mostly dealing with the dist...
AbstractIt is shown that any finitely generated, non-elementary Fuchsian group has among its homomor...
AbstractGraham Higman has proved that for sufficiently large n, the group An is a homomorphic image ...
AbstractFuchsian groups (acting as isometries of the hyperbolic plane) occur naturally in geometry, ...
A long standing conjecture (attributed to Graham Higman) asserts that each of the triangle groups De...
We prove that the alternating groups of degree at least 5 are uniquely determined up to an abelian d...
Let C(Γ) be the set of isomorphism classes of the finite groups that are quotients (homomorphic imag...
that every finitely generated group of bounded exponent is finite? The General Burnside Problem: Is ...
Bertram Huppert conjectured in the late 1990s that the nonabelian simple groups are determined up to...
Bertram Huppert conjectured in the late 1990s that the nonabelian simple groups are determined up to...
We address the question: for which collections of finite simple groups does there exist an algorithm...
Let G be a finitely generated Fuchsian group of the first kind and let (g : m1, m2, …, mn) be its sh...
The Boone--Higman conjecture is that every recursively presented group with solvable word problem em...
This paper proves a conjecture given in [6], which is concerning with the parabolic class numbers of...
AbstractWe discuss a general approach to the proof of a theorem of Pickel on the finiteness of the n...
AbstractWe develop a number of statistical aspects of symmetric groups (mostly dealing with the dist...
AbstractIt is shown that any finitely generated, non-elementary Fuchsian group has among its homomor...
AbstractGraham Higman has proved that for sufficiently large n, the group An is a homomorphic image ...
AbstractFuchsian groups (acting as isometries of the hyperbolic plane) occur naturally in geometry, ...
A long standing conjecture (attributed to Graham Higman) asserts that each of the triangle groups De...
We prove that the alternating groups of degree at least 5 are uniquely determined up to an abelian d...
Let C(Γ) be the set of isomorphism classes of the finite groups that are quotients (homomorphic imag...
that every finitely generated group of bounded exponent is finite? The General Burnside Problem: Is ...
Bertram Huppert conjectured in the late 1990s that the nonabelian simple groups are determined up to...
Bertram Huppert conjectured in the late 1990s that the nonabelian simple groups are determined up to...
We address the question: for which collections of finite simple groups does there exist an algorithm...
Let G be a finitely generated Fuchsian group of the first kind and let (g : m1, m2, …, mn) be its sh...
The Boone--Higman conjecture is that every recursively presented group with solvable word problem em...
This paper proves a conjecture given in [6], which is concerning with the parabolic class numbers of...
AbstractWe discuss a general approach to the proof of a theorem of Pickel on the finiteness of the n...
AbstractWe develop a number of statistical aspects of symmetric groups (mostly dealing with the dist...
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