Results 211 to 220 of about 285,021 (268)
Peri-Ictal MRI Abnormalities and Risk of Unprovoked Seizures After De Novo Status Epilepticus. [PDF]
NeurologyOrav K +8 more
europepmc +1 more source
Aperiodicity in Low Dimensions. [PDF]
Materials (Basel)Avramov PV, Tian H, Li L.
europepmc +1 more source
Correction to "Adherence to Periodic Dilated Eye Examinations and Its Determinants Among Nepalese Patients With Diagnosed Diabetes: A Single-Center Hospital-Based Analysis Using Health Belief Model". [PDF]
Biomed Res Inteuropepmc +1 more source
Some of the next articles are maybe not open access.
Related searches:
Related searches:
Siberian Mathematical Journal, 2023
In this paper, a Frobenius group \(G\) is a semidirect product \(G=FH\) such that \(H \cap H^{g}=\{1\}\) for every \(g \in G \setminus H\) and \(F \setminus \{1\}=G \setminus \bigcup_{g \in G} H^{g}\). The normal subgroup \(F\) is the (Frobenius) kernel of \(G\) and \(H\) is the (Frobenius) complement of \(G\).
D. V. Lytkina, V. D. Mazurov
openaire +2 more sources
In this paper, a Frobenius group \(G\) is a semidirect product \(G=FH\) such that \(H \cap H^{g}=\{1\}\) for every \(g \in G \setminus H\) and \(F \setminus \{1\}=G \setminus \bigcup_{g \in G} H^{g}\). The normal subgroup \(F\) is the (Frobenius) kernel of \(G\) and \(H\) is the (Frobenius) complement of \(G\).
D. V. Lytkina, V. D. Mazurov
openaire +2 more sources
Mathematics of the USSR-Izvestiya, 1968
In this paper we construct an example of an infinite periodic group with a finite number of generators, in which the orders of all the elements are bounded by a specified number. This is a solution of the well-known Burnside problem.
P S Novikov, S I Adjan
openaire +1 more source
In this paper we construct an example of an infinite periodic group with a finite number of generators, in which the orders of all the elements are bounded by a specified number. This is a solution of the well-known Burnside problem.
P S Novikov, S I Adjan
openaire +1 more source