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Intro
Preface
Organization
Universally-Optimal Distributed Algorithms, (Congestion+Dilation)-Competitive Oblivious Routing, and Hop-Constrained Network Design (Abstract of Invited Talk)
Contents
Distributed Transformations of Hamiltonian Shapes Based on Line Moves
1 Introduction
1.1 Related Work
1.2 Our Contribution
2 Model
3 The Distributed Hamiltonian Transformation
References
Stand up Indulgent Gathering
1 Introduction
2 Model
3 The SUIG Algorithm
4 Concluding Remarks
References

Gathering a Euclidean Closed Chain of Robots in Linear Time
1 Introduction
2 Model and Notation
3 Basics
3.1 Isogonal Configurations
3.2 Sequential Movement with Run-States
4 Closed-Chain-Hopper
4.1 Intuition About the Asymmetric Algorithm
4.2 Asymmetric Algorithm in Detail
4.3 Symmetric Algorithm
4.4 Combination of the Algorithms
4.5 Analysis Sketch
5 Concluding Remarks
References
Centralised Connectivity-Preserving Transformations for Programmable Matter: A Minimal Seed Approach
1 Introduction
2 Contribution
3 Model

4 Infeasible Transformations and the Time Lower Bound
4.1 Time and Seed Lower Bounds for Line Transformations
5 Transformation for Nice Shapes
5.1 Line to Nice Shape
5.2 RaiseNodes
5.3 MirrorSeed
5.4 DepositNode
5.5 Construction of a Subset of Nice Shapes
5.6 Construction of Any Nice Shape
6 Conclusions
References
Distributed Coloring and the Local Structure of Unit-Disk Graphs
1 Introduction
2 Preliminaries
2.1 Distributed Models of Communication
2.2 Distributed Coloring
2.3 Unit-Disk Graphs
3 Location-Aware Coloring

4 Coloring Without Coordinates
5 Conclusion
References
Evacuating from p Unit Disks in the Wireless Model
1 Introduction
1.1 Related Work
1.2 High Level of New Contributions and Motivation
2 Problem Definition, Notation and Nomenclature
3 Algorithms for Evacuating 2 Robots in p Spaces
3.1 Worst Case Analysis of Algorithm Wireless-Searchp()
4 Visualization of Key Concepts and Results
5 Lower Bounds and the Proof of Theorem 1
6 Discussion
References
Beep-And-Sleep: Message and Energy Efficient Set Cover
1 Introduction
1.1 Related Work

1.2 Structure of This Paper
2 An Efficient SetCover-Algorithm for the Beeping-Model
2.1 Proof of Theorem 1
2.2 Extension to DominatingSet
3 A Low-Message KT_0 Algorithm
3.1 Proof of Theorem 2
3.2 Lower Bound
4 Conclusion and Future Work
References
Byzantine Fault Tolerant Symmetric-Persistent Circle Evacuation
1 Introduction
1.1 Model and Preliminaries
1.2 Related Work
1.3 Results of the Paper
2 Evacuation with One Byzantine Fault
2.1 Lower Bound for Symmetric-Persistent Algorithms
3 Evacuation with Two Byzantine Faults

3.1 Algorithm for (n,2)
Evacuation

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