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Theta returns

Current Opinion in Neurobiology, 2001
Recent physiological studies have implicated theta - a high-amplitude 4-8 Hz oscillation that is prominent in rat hippocampus during locomotion, orienting and other voluntary behaviors - in synaptic plasticity, information coding and the function of working memory. Intracranial recordings from human cortex have revealed evidence of high-amplitude theta
Joseph R Madsen
exaly   +3 more sources

Theta Theory

2005
Theta theory explores the lexicon as an interface in the strict sense, as facilitating the flow of informaiton between cognition and the computational system of language. It argues for the traditional concept of a listed lexicon, where semantic roles are encoded as features of verbs, and against event decomposition.
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Premature temporal theta (PT theta).

Electroencephalography and clinical neurophysiology, 1987
A distinctive pattern called premature temporal theta (PT theta) was studied in 436 infants, ranging in age from 24 to 46 weeks. The pattern is seen in early prematurity, maximizes at 29-31 weeks and then diminishes and disappears near term. Usually the pattern is found independently on both temporal areas, but with a right-sided preference.
J R, Hughes, J J, Fino, L A, Hart
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Midline Theta Rhythm

Archives of Neurology, 1986
Thirty-six patients had a midline theta rhythm in the electroencephalogram that consisted of a train of rhythmic waveforms in the theta frequency range (4 to 7 Hz), which occurred as a focal rhythm in the midline leads and was usually most prominent in the central vertex lead.
B F, Westmoreland, D W, Klass
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Theta series on the theta group

Abhandlungen aus dem Mathematischen Seminar der Universität Hamburg, 1988
This paper is a continuation of a similar study for the Hecke groups \(G(\sqrt{2})\) and \(G(\sqrt{3})\) [Math. Z. 197, 69--96 (1988; Zbl 0632.10024)]. It contains a complete description of all modular forms f on subgroups of the theta group \(\Gamma_{\tau}\) which satisfy: (1) \(f\) is a sum of modular forms of integral weight and different multiplier
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On \(\theta\)-connectedness and \(\theta\)-closure spaces

2002
If \((X,{\mathcal T})\) is a topological space and \(A\subseteq X\), then the \(\theta\)-closure of \(A\), denoted by cl\(_\theta(A)\) is the set \(\{x:\) each closed neighbourhood of \(x\) meets \(A\}\). A set \(C\) is \(\theta\)-closed if \(C=\text{ cl}_\theta(C)\); the \(\theta\)-closed sets form the closed sets of a topology called the \(\theta ...
Mrsević, M, Andrijević, Dimitrije
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