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University of Groningen

Resilience of coordination networks: data availability and integrity

Mohammadi Senejohnny, Danial

IMPORTANT NOTE: You are advised to consult the publisher's version (publisher's PDF) if you wish to cite from

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Publication date:

2018

Link to publication in University of Groningen/UMCG research database

Citation for published version (APA):

Mohammadi Senejohnny, D. (2018). Resilience of coordination networks: data availability and integrity.

Rijksuniversiteit Groningen.

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Stellingen

behorende bij het proefschrift Resilience of Coordination Networks:

Data Availability and Integrity van Danial M. Senejohnny

1. Computer science and IT provide prevention mechanisms as the first layer of protection for the security of control systems. As an extra layer, resi-lient control addresses the extent to which a control system can continue to operate if an attack turns out to be successful.

2. The traditional information security CIA triad Confidentiality, Integrity, and Availability also applies to OT networks. In IT networks the order of importance is represented by C-I-A, while in OT networks it is represented by A-I-C.

3. In CPS, networked communication is inherently digital and the rate at which the transmissions are scheduled cannot be arbitrarily large. 4. The PoC condition guarantees graph/link connectivity is established over

periods of time that the digital communication medium is active. Part I 5. The problem of achieving consensus under DoS can be naturally cast as a consensus problem for networks with switching topologies. Part I 6. A fundamental challenge is to ensure that networked systems function even when some of the network nodes do not operate as intended due to

faults or attacks. Part II

7. The resilient consensus protocol achieves approximate consensus even with F number of misbehaving nodes if every pair of normal nodes has at least

3F + 1 nodes in common. Chapter 5

8. The resilient coordination protocol achieves asymptotic consensus even with F number of misbehaving nodes if the graph is (F + 1, F + 1)-robust. Chapter 6

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