Nullcline

In mathematical analysis, nullclines, sometimes called zero-growth isoclines, are encountered in a system of ordinary differential equations

where $x'$ here represents a derivative of $x$ with respect to another parameter, such as time $t$ . The $j$ 'th nullcline is the geometric shape for which $x_j'=0$ . The fixed points of the system are located where all of the nullclines intersect. In a two-dimensional linear system, the nullclines can be represented by two lines on a two-dimensional plot; in a general two-dimensional system they are arbitrary curves.

单词	Nullcline
释义	Nullcline 英语百科 Nullcline In mathematical analysis, nullclines, sometimes called zero-growth isoclines, are encountered in a system of ordinary differential equations where $x'$ here represents a derivative of $x$ with respect to another parameter, such as time $t$ . The $j$ 'th nullcline is the geometric shape for which $x_j'=0$ . The fixed points of the system are located where all of the nullclines intersect. In a two-dimensional linear system, the nullclines can be represented by two lines on a two-dimensional plot; in a general two-dimensional system they are arbitrary curves.
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