Complex Derivative Visualizer: Rectangular Grid Plot
Explore the role of a complex derivative as an amount of "twist" (rotation and dilation) created by the function \(f\) around the point \(f(z)\).
Enter your function here:
\(f(z)= \)
→
→
\(r \in\) [0,
] \(r\) scale
Orange circle around \(z\) with radius \(h\).
Orange circle is image under \(f\) of original orange circle.
Green circle is approximation with derivative using \(f(z+h) \approx z+hf'(z)\).
\(\leadsto\)
,
Your browser does not support the HTML5 canvas tag.
Your browser does not support the HTML5 canvas tag.