Geodesic
General Products of Two Finite Cyclic Groups
Glasgow mathematical journal, Tome 2 (1955) no. 3, pp. 116-123

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Groups that can be represented as the product of two proper subgroups have been studied extensively; one of the latest contributions is a paper by Wielandt (8), in which references to previous work can be found. In the case where the two proper subgroups have only the unit element in common, we adopt the term ‘general product’introduced by Neumann (1). 
Yacoub, K. R. General Products of Two Finite Cyclic Groups. Glasgow mathematical journal, Tome 2 (1955) no. 3, pp. 116-123. doi: 10.1017/S2040618500033165
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[1] (1)Neumann, B. H., ‘Decomposition of Groups, J. London Math. Soc., 10 (1935), 3–6. Google Scholar

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(6)Douglas, J., On Finite Groups with Two Independent Generators. Exponential Substitutions’, Proc. Nat. Acad. Sci. U.S.A., 37 (1951), 749–760. Google Scholar PubMed | DOI

[7] (7)Douglas, J., On Finite Groups with Two Independent Generators. Conjugate Substitutions’, Proc. Nat. Acad. Sci. U.S.A., 37 (1951), 808–813. Google Scholar PubMed | DOI

[8] (8)Wielandt, H., Über das Product paarweise vertauschbarer nilpotenter Gruppen’, Math. Zeit. 55 (1951), 1–7. Google Scholar | DOI

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