2016
DOI: 10.1016/j.cnsns.2015.12.005
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Optimal control of directional deep brain stimulation in the parkinsonian neuronal network

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Cited by 23 publications
(10 citation statements)
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“…From the system perspective, DBS is an external local control input into the network, which causes several problems. (i) DBS generally uses a single nucleus as the target, and prolonged stimulation will cause specific physical damage [46] . (ii) The battery needs to be replaced by clinical surgery [47][48] .…”
Section: Dbs Therapymentioning
confidence: 99%
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“…From the system perspective, DBS is an external local control input into the network, which causes several problems. (i) DBS generally uses a single nucleus as the target, and prolonged stimulation will cause specific physical damage [46] . (ii) The battery needs to be replaced by clinical surgery [47][48] .…”
Section: Dbs Therapymentioning
confidence: 99%
“…Figure 5(b) shows that EI decreases gradually between 40 Hz and 100 Hz. However, such unbalanced single-phase stimulation currents can damage nerve tissues and cause serious side effects [46] . Therefore, charge-balanced bi-phasic (CBBP) pulses are generally used in actual surgical operations.…”
Section: Optimization Of Dbs: Waveform Target and Electrodementioning
confidence: 99%
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“…That is to say, perfect synchronization is realized when the synchronization factor is close to 1 and non-perfect synchronization is reached when the factor of synchronization is close to 0. Recently, a large number of neural stimulation shapes, including deep brain stimulation [60][61][62], coordinated reset stimulation paradigm [63], charge-balanced biphasic pulses [64] have been proposed either for the treatment of Parkinson's disease [60][61][62][63] or for the treatment of epileptiform activity [64]. In this study a new pathway based on both continuous and periodic stimulations of neural activity is proposed to control such brain seizures, especially using DNA dynamics as a potential neurostimulator.…”
Section: From Asynchronous To Synchronous Neural Networkmentioning
confidence: 99%
“…In the end, we will introduce the DBS, which can be described as a periodic step function with the following form (Fan et al, 2016), DBS(t)=a×H(sin(2πtρ))(1H(sin(2π(t+δ))ρ)).…”
Section: Description Of Modelsmentioning
confidence: 99%