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Paper Citation Record · LEDGER

Decentralized Online Riemannian Optimization for Strongly Geodesically Convex Functions

As of 8 August 2026, this Paper Citation Record lists 45 of 45 outbound references and 0 inbound Pith citation observations for arXiv:2607.20316.

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pith.paper-citation-record.v1
2607.20316 v1

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measured 45 of 45 reference resolution

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45 of 45 outbound references displayed

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Outbound references

Observation 21c3d80e-a0e0-4f66-bb2b-2f2335871533 · outbound

This paper cites Online distributed convex optimization on dynamic networks,.

Decentralized Online Riemannian Optimization for Strongly Geodesically Convex Functions Online distributed convex optimization on dynamic networks,

Reference 1

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Observation fb8664cb-d582-4154-9b4f-e798b35cc2f0 · outbound

This paper cites Distributed online optimization in dynamic environments using mirror descent,.

Decentralized Online Riemannian Optimization for Strongly Geodesically Convex Functions Distributed online optimization in dynamic environments using mirror descent,

Reference 2

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Observation e3aa90df-b915-4c56-a9db-be509d6974bd · outbound

This paper cites Distributed online convex optimization on time-varying directed graphs,.

Decentralized Online Riemannian Optimization for Strongly Geodesically Convex Functions Distributed online convex optimization on time-varying directed graphs,

Reference 3

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Observation 00005c86-d538-417c-aa90-44959b57219a · outbound

This paper cites Distributed autonomous online learning: Regrets and intrinsic privacy-preserving properties,.

Decentralized Online Riemannian Optimization for Strongly Geodesically Convex Functions Distributed autonomous online learning: Regrets and intrinsic privacy-preserving properties,

Reference 4

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Observation ca6db6fa-c011-4d8a-920e-b2097cee53b3 · outbound

This paper cites Distributed riemannian optimization with lazy communication for collaborative geometric estimation,.

Decentralized Online Riemannian Optimization for Strongly Geodesically Convex Functions Distributed riemannian optimization with lazy communication for collaborative geometric estimation,

Reference 5

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Observation 6dca2ff3-fce2-4438-bb3b-82d760ea5c52 · outbound

This paper cites A linearly convergent algorithm for distributed principal component analysis,.

Decentralized Online Riemannian Optimization for Strongly Geodesically Convex Functions A linearly convergent algorithm for distributed principal component analysis,

Reference 6

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Observation bd097975-5c97-41dc-afb7-5215221cb9a7 · outbound

This paper cites Riemannian optimization for active mapping with robot teams,.

Decentralized Online Riemannian Optimization for Strongly Geodesically Convex Functions Riemannian optimization for active mapping with robot teams,

Reference 7

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Observation 373cc450-bef6-4d7c-9649-ae5899cd1d0b · outbound

This paper cites Consensus optimization on manifolds,.

Decentralized Online Riemannian Optimization for Strongly Geodesically Convex Functions Consensus optimization on manifolds,

Reference 8

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Observation aea96df0-48a4-43fd-878d-a57755fc29f9 · outbound

This paper cites Riemannian consensus for manifolds with bounded curvature,.

Decentralized Online Riemannian Optimization for Strongly Geodesically Convex Functions Riemannian consensus for manifolds with bounded curvature,

Reference 9

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Observation 3f01ab3c-7a7c-4d6e-92e5-fa869616bb11 · outbound

This paper cites Intrinsic decentralized stochastic rie- mannian optimization on manifolds with bounded sectional curvature,.

Decentralized Online Riemannian Optimization for Strongly Geodesically Convex Functions Intrinsic decentralized stochastic rie- mannian optimization on manifolds with bounded sectional curvature,

Reference 10

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Observation a7a63c82-de88-467c-b6a5-d8f10897e336 · outbound

This paper cites Distributed Riemannian Optimization in Geodesically Non-convex Environments.

Decentralized Online Riemannian Optimization for Strongly Geodesically Convex Functions Distributed Riemannian Optimization in Geodesically Non-convex Environments

Reference 11

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Observation 55b01897-decd-4309-b09b-fea480f824f5 · outbound

This paper cites Decentralized Riemannian gradient descent on the Stiefel manifold,.

Decentralized Online Riemannian Optimization for Strongly Geodesically Convex Functions Decentralized Riemannian gradient descent on the Stiefel manifold,

Reference 12

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Observation fb196119-c748-4693-bd0f-4062ee145224 · outbound

This paper cites On the local linear rate of consensus on the Stiefel manifold,.

Decentralized Online Riemannian Optimization for Strongly Geodesically Convex Functions On the local linear rate of consensus on the Stiefel manifold,

Reference 13

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Observation b7503371-5d6f-4225-8959-a769cda94d12 · outbound

This paper cites Decentralized projected Riemannian gradient method for smooth optimization on compact submanifolds,.

Decentralized Online Riemannian Optimization for Strongly Geodesically Convex Functions Decentralized projected Riemannian gradient method for smooth optimization on compact submanifolds,

Reference 14

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Observation d1d5f2d8-32f6-49d3-8724-bf963de030f5 · outbound

This paper cites Logarithmic regret algorithms for online convex optimization,.

Decentralized Online Riemannian Optimization for Strongly Geodesically Convex Functions Logarithmic regret algorithms for online convex optimization,

Reference 15

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Observation 621b8a1e-32d7-4c48-8308-ac374c8a1255 · outbound

This paper cites Online optimization over Riemannian manifolds,.

Decentralized Online Riemannian Optimization for Strongly Geodesically Convex Functions Online optimization over Riemannian manifolds,

Reference 16

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Observation 4ecbbf4a-6236-4875-b133-e0f8b332de2d · outbound

This paper cites Optimal strate- gies and minimax lower bounds for online convex games,.

Decentralized Online Riemannian Optimization for Strongly Geodesically Convex Functions Optimal strate- gies and minimax lower bounds for online convex games,

Reference 17

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Observation 895ea013-7050-47f5-9e1d-72674f0053cc · outbound

This paper cites Decentralized Online Riemannian Optimization with Dynamic Environments.

Decentralized Online Riemannian Optimization for Strongly Geodesically Convex Functions Decentralized Online Riemannian Optimization with Dynamic Environments

Reference 18

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Observation 2e2073ab-5f0a-4d5a-9eed-1313826a2658 · outbound

This paper cites Decentralized Online Riemannian Optimization Beyond Hadamard Manifolds.

Decentralized Online Riemannian Optimization for Strongly Geodesically Convex Functions Decentralized Online Riemannian Optimization Beyond Hadamard Manifolds

Reference 19

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Observation df3494da-fe5d-4510-ab4c-9d9c13d68b41 · outbound

This paper cites Finite-time analysis of stochastic nonconvex nonsmooth optimization on the Riemannian man- ifolds,.

Decentralized Online Riemannian Optimization for Strongly Geodesically Convex Functions Finite-time analysis of stochastic nonconvex nonsmooth optimization on the Riemannian man- ifolds,

Reference 20

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Observation 66b38a32-2940-4602-a763-4e6b85f082d3 · outbound

This paper cites Riemannian projection-free online learning,.

Decentralized Online Riemannian Optimization for Strongly Geodesically Convex Functions Riemannian projection-free online learning,

Reference 21

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Observation 0ab99f0a-b979-4915-a57f-4a3bbee42920 · outbound

This paper cites Online convex programming and generalized infinitesi- mal gradient ascent,.

Decentralized Online Riemannian Optimization for Strongly Geodesically Convex Functions Online convex programming and generalized infinitesi- mal gradient ascent,

Reference 22

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Observation 5920381a-6b42-4268-a103-6b56017df7b7 · outbound

This paper cites Online optimization: Competing with dynamic comparators,.

Decentralized Online Riemannian Optimization for Strongly Geodesically Convex Functions Online optimization: Competing with dynamic comparators,

Reference 23

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Observation 4a2a3a30-43b0-446f-82e1-48b73bb131db · outbound

This paper cites Online op- timization in dynamic environments: Improved regret rates for strongly convex problems,.

Decentralized Online Riemannian Optimization for Strongly Geodesically Convex Functions Online op- timization in dynamic environments: Improved regret rates for strongly convex problems,

Reference 24

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Observation 94e71934-4110-4c33-a354-228e45e22130 · outbound

This paper cites On online optimization: Dynamic regret analysis of strongly convex and smooth problems,.

Decentralized Online Riemannian Optimization for Strongly Geodesically Convex Functions On online optimization: Dynamic regret analysis of strongly convex and smooth problems,

Reference 25

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Observation 9ac3cf98-c406-4a36-9421-9a7a50cf040f · outbound

This paper cites Nearly optimal regret for decentralized online convex optimization,.

Decentralized Online Riemannian Optimization for Strongly Geodesically Convex Functions Nearly optimal regret for decentralized online convex optimization,

Reference 26

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Observation 1c18b6b0-f849-486a-824a-46e21c2e5c9a · outbound

This paper cites Absil, R.

Decentralized Online Riemannian Optimization for Strongly Geodesically Convex Functions Absil, R

Reference 27

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Observation 1c4fc8a6-bb7f-44f4-aab8-ee3b6e830d4a · outbound

This paper cites Sato,Riemannian Optimization and Its Applications.

Decentralized Online Riemannian Optimization for Strongly Geodesically Convex Functions Sato,Riemannian Optimization and Its Applications

Reference 28

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Observation cf7429e3-9b01-48a9-8b60-2e29957f297a · outbound

This paper cites First-order methods for geodesically convex op- timization,.

Decentralized Online Riemannian Optimization for Strongly Geodesically Convex Functions First-order methods for geodesically convex op- timization,

Reference 29

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This paper cites Accelerated gradient methods for geodesically convex optimization: Tractable algorithms and convergence analysis,.

Decentralized Online Riemannian Optimization for Strongly Geodesically Convex Functions Accelerated gradient methods for geodesically convex optimization: Tractable algorithms and convergence analysis,

Reference 30

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This paper cites Global Riemannian acceleration in hyperbolic and spherical spaces,.

Decentralized Online Riemannian Optimization for Strongly Geodesically Convex Functions Global Riemannian acceleration in hyperbolic and spherical spaces,

Reference 31

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This paper cites Stochastic gradient descent on Riemannian manifolds,.

Decentralized Online Riemannian Optimization for Strongly Geodesically Convex Functions Stochastic gradient descent on Riemannian manifolds,

Reference 32

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This paper cites Decentralized optimization on compact submanifolds by quantized riemannian gradient tracking,.

Decentralized Online Riemannian Optimization for Strongly Geodesically Convex Functions Decentralized optimization on compact submanifolds by quantized riemannian gradient tracking,

Reference 33

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Observation 9598057c-d61e-4992-8f7c-103ef6c58cfa · outbound

This paper cites Tracking and regret bounds for online zeroth-order Euclidean and Riemannian optimization,.

Decentralized Online Riemannian Optimization for Strongly Geodesically Convex Functions Tracking and regret bounds for online zeroth-order Euclidean and Riemannian optimization,

Reference 34

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This paper cites Riemannian online optimistic algorithms with dynamic regret,.

Decentralized Online Riemannian Optimization for Strongly Geodesically Convex Functions Riemannian online optimistic algorithms with dynamic regret,

Reference 35

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This paper cites Online Optimization on Hadamard Manifolds: Curvature Independent Regret Bounds on Horospherically Convex Objectives.

Decentralized Online Riemannian Optimization for Strongly Geodesically Convex Functions Online Optimization on Hadamard Manifolds: Curvature Independent Regret Bounds on Horospherically Convex Objectives

Reference 36

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This paper cites Optimal algorithms for online convex optimization with multi-point bandit feedback,.

Decentralized Online Riemannian Optimization for Strongly Geodesically Convex Functions Optimal algorithms for online convex optimization with multi-point bandit feedback,

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This paper cites Online convex optimization in the bandit setting: Gradient descent without a gradient,.

Decentralized Online Riemannian Optimization for Strongly Geodesically Convex Functions Online convex optimization in the bandit setting: Gradient descent without a gradient,

Reference 38

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Observation 908914a5-d8f4-487b-b0ab-ad1fda3c5493 · outbound

This paper cites Boumal,An introduction to optimization on smooth manifolds.

Decentralized Online Riemannian Optimization for Strongly Geodesically Convex Functions Boumal,An introduction to optimization on smooth manifolds

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Observation 57024fe9-bc3d-40a1-8f0a-a8eec3e23550 · outbound

This paper cites Non-existence of continuous convex functions on certain Riemannian manifolds,.

Decentralized Online Riemannian Optimization for Strongly Geodesically Convex Functions Non-existence of continuous convex functions on certain Riemannian manifolds,

Reference 40

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Observation 01943ca1-7d6f-4382-b48e-0f91a610fa31 · outbound

This paper cites Petersen,Riemannian Geometry, 2nd ed., ser.

Decentralized Online Riemannian Optimization for Strongly Geodesically Convex Functions Petersen,Riemannian Geometry, 2nd ed., ser

Reference 41

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This paper cites Black-box reductions for decentralized online convex opti- mization in changing environments,.

Decentralized Online Riemannian Optimization for Strongly Geodesically Convex Functions Black-box reductions for decentralized online convex opti- mization in changing environments,

Reference 42

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Observation 17556926-27cb-46f2-88af-fabcb52b1e19 · outbound

This paper cites A continuous- time perspective for modeling acceleration in riemannian optimization,.

Decentralized Online Riemannian Optimization for Strongly Geodesically Convex Functions A continuous- time perspective for modeling acceleration in riemannian optimization,

Reference 43

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This paper cites Rapid mixing of geodesic walks on manifolds with positive curvature,.

Decentralized Online Riemannian Optimization for Strongly Geodesically Convex Functions Rapid mixing of geodesic walks on manifolds with positive curvature,

Reference 44

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This paper cites Escaping from saddle points on Riemannian manifolds,.

Decentralized Online Riemannian Optimization for Strongly Geodesically Convex Functions Escaping from saddle points on Riemannian manifolds,

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