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The article Friedrich Wille: Galerkins Lösungsnäherungen bei monotonen Abbildungen, Math. Z. 127 (1972), no. 1, 10-16 is written in the form of a lengthy poem, in a style similar to that of the work …

Question: Where can one find information on which areas of mathematics are represented at which of the more than 20 universities in the Democratic People's Republic of Korea (DPRK), and on which mathe …

Let $(a_n) \subset \mathbb{R}$ be a sequence such that the series $\sum_{n=1}^\infty a_n$ converges, but does not converge absolutely. Then there is a partition of the symmetric group ${\rm Sym}(\math …

Is there a set $P \subset \mathbb{R}^2$ of points in the Euclidean plane whose intersection with every convex subset of $\mathbb{R}^2$ of area $1$ is nonempty but finite? If the answer is yes, can $P …

If $\kappa$, $\lambda$, $\mu$ and $\nu$ are generators of Thompson's Group $V$ which satisfy the defining relations given on Page 50 in Graham Higman, Finitely presented infinite simple groups, Not …

For various types of groups, there exist catalogues of those groups of the particular type which are "small" in a certain sense. — For example: The GAP Small Groups Library catalogizes groups of smal …

Recall that a group is called a Dedekind group if all of its subgroups are normal. Also recall that a weaker property of a subgroup than normality is that of being a TI-subgroup: a subgroup $H$ of a g …

Yes, the classification of groups of order $2^kp$ for $k \leq 8$ and arbitrary primes $p$ is included in the GAP SmallGroups Library.

The paper D.G. Kharamtsov: Solvability of the conjugacy problem for finite subgroups in automorphism groups of free groups, Algebra and Logic 34(5), 1995, 311-337 solves the conjugacy problem for fi …

On page 218 of John D. Dixon, Brian Mortimer: Permutation Groups, Springer GTM 163, 1996 it is stated: It is a consequence of the classification of finite simple groups that a finite permutat …

As far as I can tell, the titles of the two journals you refer to are Izvestiya Vysshikh Uchebnykh Zavedenii, Matematika and Soviet Mathematics (the latter without appended "Doklady").

Question: Which examples of uncountable ascending / descending chains of countable simple groups have been described in the literature so far? Remark: The question is not whether such chains do exi …

Vishik's article you are asking for can be downloaded for free from Math-Net.Ru here.

Given integers $n$ and $k$, asking for a `formula' for the smallest sum of $k$ integers whose product is $n$ is certainly not appropriate. Rather one should ask for an algorithm. -- And the main task …

A standard reference for this type of results is Bertram Huppert: Endliche Gruppen I, Band 134 der Grundlehren der mathematischen Wissenschaften, 1967, Springer-Verlag. However I don't have that boo …