Bifurcation analysis of a general class of non-linear integrate and fire neurons.

Dif- ferent control systems were designed in order to create different types of bifurcation and to manipulate the bi- furcation characteristics such as the stability and ori- entation

 The forcing conditions which provides the best voltage regular responses;  The excitation parameters which can be related with the chaos occurrence;  The forcing parameters

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It should be noted that, if before the field is applied the gas is subject to electron-beam radiolysis, then in the dis- charge gap there will accumulate atomic nitrogen

2 2 - ةلاحإ نودب رارقلا ضقن : ةداممل اقفك ( 365 ) ةيرادلإاك ةيندملا تاءارجلإا فكناق ويف ؿصفي ام عازنلا يف فكي ـل اذإ ةيج ـامأ اييف ؿصفمل

This dichotomy also applies in the case where the system undergoes a Bautin bifurcation: if the SA (fixed point or stable periodic orbit) is circled by an unstable limit cycle, then

system of this lass, a Bautin bifuration, whih an produe self-sustained osillations.. Lastly , the fourth setion is dediated to

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