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Euclidean, hyperbolic, discrete, convex, coarse geometry, metric spaces, comparisons in Riemannian geometry, symmetric spaces.

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Contraction and consensus on Hadamard manifolds

I have solved this question. One can refer to Lemma 3 in the paper Decentralized Online Riemannian Optimization with Dynamic Environments. arXiv:2410.05128v1
Hengchao Chen's user avatar
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Contraction and consensus on Hadamard manifolds

Let $\mathcal M$ be a Hadamard manifold and $\{x_i\}_{i=1}^n\subseteq{\cal M}$ be $n$ points. Define $\{y_i\}_{i=1}^n$ as the weighted Fréchet means: $$ y_i=\arg\min_{y\in\mathcal M}\sum_jw_{ij}d^2(y, …
Hengchao Chen's user avatar