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Spatially periodic computation in the entorhinal-hippocampal circuit during navigation. [PDF]
Zhang B, Guan X, Mobbs D, Liu J.
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The effect of preoperative remimazolam application on emergence delirium in children under sevoflurane anesthesia based on electroencephalogram analysis: a randomized, double-blind, placebo-controlled study. [PDF]
Zhu R +6 more
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Intravenous immunotherapy with Der p 1-containing nanoparticles alleviates the allergic responses in a murine allergic rhinitis model. [PDF]
Park YM, Kim H, Kim JA, Lee HJ, Chun YH.
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Peripheral oxygenation in heart failure patients with periodic breathing: insights from NIRS. [PDF]
Salvioni E +17 more
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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
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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

