Papers
8
Total Citations
189
H-Index
7
About
Peter Kling is a theoretical computer scientist whose research sits at the intersection of distributed computing, swarm robotics, and algorithm design. He is best known for his foundational contributions to the theory of mobile robot coordination, particularly the analysis of gathering and formation problems in which large numbers of autonomous, resource-constrained robots must collectively accomplish spatial tasks without central coordination. Kling's most influential work — "A New Approach for Analyzing Convergence Algorithms for Mobile Robots" (2011, 54 citations) — introduced novel analytical frameworks for proving convergence in robot swarm protocols, a notoriously difficult theoretical challenge. Alongside this, his work on collisionless gathering (43 citations) and optimal runtime bounds for local gathering strategies (24 citations) established rigorous competitive analyses for continuous-time robot models with limited visibility. His contributions to chain-formation problems — where robots must efficiently maintain relay chains between distant stations — span both discrete and continuous settings, demonstrating his breadth across computational models. Through papers ranging from 2010 to 2020, Kling has progressively built a comprehensive theoretical foundation for swarm robotics protocols, earning over 180 cumulative citations. His work offers essential tools for students and researchers seeking to understand the algorithmic principles underlying multi-robot coordination and decentralized spatial computing.
Research Focus
Key Achievements
Top Papers
- 1A New Approach for Analyzing Convergence Algorithms for Mobile Robots54 citations · 2011
- 2Collisionless Gathering of Robots with an Extent43 citations · 2011
- 3
- 4A Continuous, Local Strategy for Constructing a Short Chain of Mobile Robots21 citations · 2010
- 5
- 6Linear and Competitive Strategies for Continuous Robot Formation Problems15 citations · 2015
- 7Continuous Protocols for Swarm Robotics13 citations · 2019
- 8