Rheobase is influenced by excitability of the nodal membrane, which increases with Clinical Significance.
2.
Rheobase in the Lapicque equation is the asymptote of the hyperbolic curve at very long durations.
3.
Rheobase can be best understood in the context of the strength-duration relationship ( Fig . 1 ).
4.
Changes in the geometry of the nerve due to loss of axons within the peripheral nerve likely cause this shift in rheobase.
5.
As mentioned, the two important points on the curve are rheobase ( b ) and chronaxie ( c ), which correlates to twice the rheobase ( 2b ).
6.
As mentioned, the two important points on the curve are rheobase ( b ) and chronaxie ( c ), which correlates to twice the rheobase ( 2b ).
7.
The strength-duration curve was first discovered by G . Weiss in 1901, but it was not until 1909 that Louis Lapicque coined the term " rheobase ".
8.
The strength-duration curve for a typical nerve membrane is slightly skewed from the predicted graph, in that the curve flattens out in response to repetitive stimulation reaching an asymptote representing rheobase.
9.
Weiss used rectangular, constant-current stimulus charge, the product of stimulus current and stimulus duration is proportional to rheobase, so that only two stimulus durations are necessary to calculate rheobase.
10.
Weiss used rectangular, constant-current stimulus charge, the product of stimulus current and stimulus duration is proportional to rheobase, so that only two stimulus durations are necessary to calculate rheobase.
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