For the time being, I've prepared a workaround solution:
#iris example
iris = datasets.load_iris()
x = iris.data
y = iris.target
estimator = KMeans(n_clusters=3)
y_kmeans = estimator.fit_predict(x)
To get the clusters' radii you can use the following code snippet:
#empty dictionaries
clusters_centroids=dict()
clusters_radii= dict()
'''looping over clusters and calculate Euclidian distance of
each point within that cluster from its centroid and
pick the maximum which is the radius of that cluster'''
for cluster in list(set(y)):
clusters_centroids[cluster]=list(zip(estimator.cluster_centers_[:, 0],estimator.cluster_centers_[:,1]))[cluster]
clusters_radii[cluster] = max([np.linalg.norm(np.subtract(i,clusters_centroids[cluster])) for i in zip(x[y_kmeans == cluster, 0],x[y_kmeans == cluster, 1])])
It will give you this:

Please note K-means:
- Implicitly assumes all clusters have the same radius
- Separates the data into Voronoi-cells (which can be seen from here as well).
- Cluster points (circles) can overlap (it is how it is defined).
If you want to relax the shape of the clusters (not strictly spherical or circles like K-means), you should perform Gaussian mixture models.
Appendix (To Reproduce the above Visualization):
#Visualising the clusters and cluster circles
fig, ax = plt.subplots(1,figsize=(7,5))
plt.scatter(x[y_kmeans == 0, 0], x[y_kmeans == 0, 1], s = 100, c = 'red', label = 'Iris-setosa')
art = mpatches.Circle(clusters_centroids[0],clusters_radii[0], edgecolor='r',fill=False)
ax.add_patch(art)
plt.scatter(x[y_kmeans == 1, 0], x[y_kmeans == 1, 1], s = 100, c = 'blue', label = 'Iris-versicolour')
art = mpatches.Circle(clusters_centroids[1],clusters_radii[1], edgecolor='b',fill=False)
ax.add_patch(art)
plt.scatter(x[y_kmeans == 2, 0], x[y_kmeans == 2, 1], s = 100, c = 'green', label = 'Iris-virginica')
art = mpatches.Circle(clusters_centroids[2],clusters_radii[2], edgecolor='g',fill=False)
ax.add_patch(art)
#Plotting the centroids of the clusters
plt.scatter(estimator.cluster_centers_[:, 0], estimator.cluster_centers_[:,1], s = 100, c = 'yellow', label = 'Centroids')
plt.legend()
plt.tight_layout()
plt.savefig('kmeans.jpg',dpi=300)