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The generalized logistic curve (Richards' curve): y = l + (u /(1 + b * exp(-r*(x-2*m))^(1/b))).
The logistic curve is a flexible function for specifying a nonlinear growth curve using five parameters:
From Richards, F.J. (1959), A flexible growth function for empirical use. J. Experimental Botany 10: 290--300. http://en.wikipedia.org/wiki/Generalised_logistic_curve
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l = param.Number(default= 1, doc= "Parameter controlling the lParameter controlling the lower asymptote. |
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u = param.Number(default= 1, doc= "Parameter controlling the uParameter controlling the upper asymptote (upper asymptote minus lower asymptote. |
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m = param.Number(default= 1, doc= "Parameter controlling the tParameter controlling the time of maximum growth. |
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r = param.Number(default= 1, doc= "Parameter controlling the gParameter controlling the growth rate. |
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b = param.Number(default= 1, doc= "Parameter which affects neaParameter which affects near which asymptote maximum growth occurs. |
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name = <param.parameterized.String object at 0xb58976c>String identifier for this object. |
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lParameter controlling the lower asymptote.
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uParameter controlling the upper asymptote (upper asymptote minus lower asymptote.
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mParameter controlling the time of maximum growth.
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rParameter controlling the growth rate.
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bParameter which affects near which asymptote maximum growth occurs.
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