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Changes in Electroencephalogram Approximate Entropy Reflect Auditory Processing and Functional Complexity in Frogs 被引量:4
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作者 Yansu LIU Yanzhu FAN +4 位作者 Fei XUE Xizi YUE Steven E.BRAUTH Yezhong TANG Guangzhan FANG 《Asian Herpetological Research》 SCIE CSCD 2016年第3期180-190,共11页
Brain systems engage in what are generally considered to be among the most complex forms of information processing. In the present study, we investigated the functional complexity of anuran auditory processing using t... Brain systems engage in what are generally considered to be among the most complex forms of information processing. In the present study, we investigated the functional complexity of anuran auditory processing using the approximate entropy(Ap En) protocol for electroencephalogram(EEG) recordings from the forebrain and midbrain while male and female music frogs(Babina daunchina) listened to acoustic stimuli whose biological significance varied. The stimuli used were synthesized white noise(reflecting a novel signal), conspecific male advertisement calls with either high or low sexual attractiveness(reflecting sexual selection) and silence(reflecting a baseline). The results showed that 1) Ap En evoked by conspecific calls exceeded Ap En evoked by synthesized white noise in the left mesencephalon indicating this structure plays a critical role in processing acoustic signals with biological significance; 2) Ap En in the mesencephalon was significantly higher than for the telencephalon, consistent with the fact that the anuran midbrain contains a large well-organized auditory nucleus(torus semicircularis) while the forebrain does not; 3) for females Ap En in the mesencephalon was significantly different than that of males, suggesting that males and females process biological stimuli related to mate choice differently. 展开更多
关键词 complexity reflecting auditory evoked sexual silence calls advertisement engage approximate
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Reflection subgroups and sub-root systems of the imprimitive complex reflection groups 被引量:1
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作者 WANG Li SHI JianYi 《Science China Mathematics》 SCIE 2010年第6期1595-1602,共8页
Based on a graph-theoretic analysis,we determine all the irreducible reflection subgroups of the imprimitive complex reflection groups G(m,p,n),and describe the irreducible subsystems of all possible types in the root... Based on a graph-theoretic analysis,we determine all the irreducible reflection subgroups of the imprimitive complex reflection groups G(m,p,n),and describe the irreducible subsystems of all possible types in the root system R(m,p,n)of G(m,p,n). 展开更多
关键词 imprimitive complex reflection group root systems sub-root systems
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Kostka functions associated to complex reflection groups and a conjecture of Finkelberg-Ionov 被引量:1
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作者 Toshiaki Shoji 《Science China Mathematics》 SCIE CSCD 2018年第2期353-384,共32页
Kostka functions K_(λ,μ)~±(t), indexed by r-partitions λ and μ of n, are a generalization of Kostka polynomials K_(λ,μ)(t) indexed by partitions λ,μ of n. It is known that Kostka polynomials have an inter... Kostka functions K_(λ,μ)~±(t), indexed by r-partitions λ and μ of n, are a generalization of Kostka polynomials K_(λ,μ)(t) indexed by partitions λ,μ of n. It is known that Kostka polynomials have an interpretation in terms of Lusztig's partition function. Finkelberg and Ionov(2016) defined alternate functions K_(λ,μ)(t) by using an analogue of Lusztig's partition function, and showed that K_(λ,μ)(t) ∈Z≥0[t] for generic μ by making use of a coherent realization. They conjectured that K_(λ,μ)(t) coincide with K_(λ,μ)^-(t). In this paper, we show that their conjecture holds. We also discuss the multi-variable version, namely, r-variable Kostka functions K_(λ,μ)~±(t_1,…,t_r). 展开更多
关键词 Kostka functions complex reflection groups conjecture of Finkelberg-Ionov
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