Grzegorz Fabianski

dblp:230/4256 · DBLP profile ↗
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4ranked-venue papers
3as first author
2since 2021 · last 2025
0000-0001-9146-4131ORCID · reported

Domains — the database's venue-derived domains; a paper can count in several

Theory of computation · 3 · 2 first-author · 1 since 2021Security and privacy · 1 · 1 first-author · 1 since 2021
YearPublicationVenuePosition
2025 A Formally Verified Lightning Network
Grzegorz Fabianski, Rafal Stefanski, Orfeas Stefanos Thyfronitis Litos
FC1
2021 Lower Bounds for Off-Chain Protocols: Exploring the Limits of Plasma
abstract
Blockchain is a disruptive new technology introduced around a decade ago. It can be viewed as a method for recording timestamped transactions in a public database. Most of blockchain protocols do not scale well, i.e., they cannot process quickly large amounts of transactions. A natural idea to deal with this problem is to use the blockchain only as a timestamping service, i.e., to hash several transactions tx_1,…,tx_m into one short string, and just put this string on the blockchain, while at the same time posting the hashed transactions tx_1,…,tx_m to some public place on the Internet ("off-chain"). In this way the transactions tx_i remain timestamped, but the amount of data put on the blockchain is greatly reduced. This idea was introduced in 2017 under the name Plasma by Poon and Buterin. Shortly after this proposal, several variants of Plasma have been proposed. They are typically built on top of the Ethereum blockchain, as they strongly rely on so-called smart contracts (in order to resolve disputes between the users if some of them start cheating). Plasmas are an example of so-called off-chain protocols. In this work we initiate the study of the inherent limitations of Plasma protocols. More concretely, we show that in every Plasma system the adversary can either (a) force the honest parties to communicate a lot with the blockchain, even though they did not intend to (this is traditionally called mass exit); or (b) an honest party that wants to leave the system needs to quickly communicate large amounts of data to the blockchain. What makes these attacks particularly hard to handle in real life is that these attacks do not have so-called uniquely attributable faults, i.e. the smart contract cannot determine which party is malicious, and hence cannot force it to pay the fees for the blockchain interaction. An important implication of our result is that the benefits of two of the most prominent Plasma types, called Plasma Cash and Fungible Plasma, cannot be achieved simultaneously. Besides of the direct implications on real-life cryptocurrency research, we believe that this work may open up a new line of theoretical research, as, up to our knowledge, this is the first work that provides an impossibility result in the area of off-chain protocols.
Stefan Dziembowski, Grzegorz Fabianski, Sebastian Faust, Siavash Riahi 0002
ITCS2
2020 Uniformisations of Regular Relations Over Bi-Infinite Words
abstract
We consider the problem of deciding whether a given mso-definable relation over bi-infinite words contains an mso-definable function with the same domain. We prove that this problem is decidable. There are two obstacles to the existence of such uniformisations: the first is related to the existence of non-trivial automorphisms of bi-infinite words, whereas the second, more subtle obstacle, is related to the existence of finite, discrete dynamical systems, where no trajectory can be selected by an mso formula.
Grzegorz Fabianski, Michal Skrzypczak, Szymon Torunczyk
LICS1
2019 Progressive Algorithms for Domination and Independence
abstract
We consider a generic algorithmic paradigm that we call progressive exploration, which can be used to develop simple and efficient parameterized graph algorithms. We identify two model-theoretic properties that lead to efficient progressive algorithms, namely variants of the Helly property and stability. We demonstrate our approach by giving linear-time fixed-parameter algorithms for the Distance-r Dominating Set problem (parameterized by the solution size) in a wide variety of restricted graph classes, such as powers of nowhere dense classes, map graphs, and (for r=1) biclique-free graphs. Similarly, for the Distance-r Independent Set problem the technique can be used to give a linear-time fixed-parameter algorithm on any nowhere dense class. Despite the simplicity of the method, in several cases our results extend known boundaries of tractability for the considered problems and improve the best known running times.
Grzegorz Fabianski, Michal Pilipczuk, Sebastian Siebertz, Szymon Torunczyk
STACS1