Chan's Algorithm is a computational geometry method designed to find the convex hull of a set of points in the plane efficiently. This algorithm combines techniques from both divide-and-conquer and incremental approaches to achieve an optimal performance, specifically achieving a time complexity of $$O(n \log h)$$, where $$h$$ is the number of vertices in the convex hull. Its unique approach allows for significant reductions in time complexity when dealing with large datasets.
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