2024
DOI: 10.1016/j.neurom.2023.03.012
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Modeling Instantaneous Firing Rate of Deep Brain Stimulation Target Neuronal Ensembles in the Basal Ganglia and Thalamus

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Cited by 3 publications
(25 citation statements)
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“…In this work, we developed a mean-field firing rate network model that is consistent with the first principles, and also responds effectively to abrupt local input changes, i.e., the injection of DBS pulses to a local group of Vim neurons. We modeled the immediate impact of DBS pulses to the local Vim neural group as inducing synaptic release, and the synapses were characterized with the Tsodyks & Markram (TM) model 50 ; such modeling of DBS effects is consistent with previously established works 9,22,91 . Our whole model consists of the local neural group directly receiving DBS, and its interactions with the external excitatory and inhibitory neural groups; the three neural groups are mutually recurrent (Figure 1).…”
Section: Relationship With Other Network Modelsmentioning
confidence: 70%
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“…In this work, we developed a mean-field firing rate network model that is consistent with the first principles, and also responds effectively to abrupt local input changes, i.e., the injection of DBS pulses to a local group of Vim neurons. We modeled the immediate impact of DBS pulses to the local Vim neural group as inducing synaptic release, and the synapses were characterized with the Tsodyks & Markram (TM) model 50 ; such modeling of DBS effects is consistent with previously established works 9,22,91 . Our whole model consists of the local neural group directly receiving DBS, and its interactions with the external excitatory and inhibitory neural groups; the three neural groups are mutually recurrent (Figure 1).…”
Section: Relationship With Other Network Modelsmentioning
confidence: 70%
“…We showed that modeling solely the excitatory effect of DBS is an insufficient approach in capturing the dynamics during high frequency Vim-DBS 22 . The network model emphasizing the dominant excitatory recurrent connections is known as a "Hebbian assembly" model 28 , which downplays the role of inhibitory nuclei 29,28,30 .…”
Section: Introductionmentioning
confidence: 99%
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“…ζ(𝑥(𝑡)) is the standardization of 𝑥(𝑡); 𝑥̅ (𝑡) and 𝑠𝑑[𝑥(𝑡)] are the mean and standard deviation of 𝑥(𝑡), respectively. The polynomial order is 25 and {𝜑 0 , 𝜑 showed that the consistent model parameters fitted based on concatenated DBS frequencies in a certain range -in this case, [10,200] Hz -can be consistently applied to unobserved frequencies (e.g., 25 Hz and 180 Hz) in the same range [31]. Thus, we implement the polynomial estimated EMG as the biomarker to control the DBS frequencies in the range [10,200] Hz.…”
Section: Biomarker Identificationmentioning
confidence: 99%