The paper proposes a simple topological characterization of a large class of adversarial distributed-computing models via affine tasks: sub-complexes of the second iteration of the standard chromatic subdivision. We show that the task computability of a model in the class is precisely captured by iterations of the corresponding affine task. While an adversary is in general defined as a non-compact set of infinite runs, its affine task is just a finite subset of runs of the 2-round iterated immediate snapshot (IIS) model. Our results generalize and improve all previously derived topological characterizations of distributed-computing models
At the heart of distributed computing lies the fundamental result that the level of agreement that c...
The celebrated 1999 Asynchronous Computability Theorem (ACT) of Herlihy and Shavit characterized dis...
Abstract We give necessary and sufficient combinatorial conditions characterizing the class of decis...
The field of distributed computability studies whether a task is solvable in a distributed system, as...
The paper proposes a surprisingly simple characterization of a classical class of models of distribu...
Modern computing systems are distributed, ranging from single-chip multi-processors to large-scale i...
Affine models of computation, defined as subsets of iterated immediate-snapshot runs, capture a wide...
International audienceIn this paper, we provide a rigorous characterization of consensus solvability...
Distributed computations in a synchronous system prone to message loss can be modeled as a game betw...
AbstractThe theory of distributed computing shares a deep and fascinating connection with combinator...
International audienceThe famous asynchronous computability theorem (ACT) relates the existence of a...
We consider models of computations expressed via sets of runs bounding the concurrency level: the nu...
The famous asynchronous computability theorem (ACT) relates the existence of an asynchronous wait-fr...
International audienceThe area of fault-tolerant distributed computability is concerned with the sol...
Abstract. We consider the models of distributed computation defined as subsets of the runs of the it...
At the heart of distributed computing lies the fundamental result that the level of agreement that c...
The celebrated 1999 Asynchronous Computability Theorem (ACT) of Herlihy and Shavit characterized dis...
Abstract We give necessary and sufficient combinatorial conditions characterizing the class of decis...
The field of distributed computability studies whether a task is solvable in a distributed system, as...
The paper proposes a surprisingly simple characterization of a classical class of models of distribu...
Modern computing systems are distributed, ranging from single-chip multi-processors to large-scale i...
Affine models of computation, defined as subsets of iterated immediate-snapshot runs, capture a wide...
International audienceIn this paper, we provide a rigorous characterization of consensus solvability...
Distributed computations in a synchronous system prone to message loss can be modeled as a game betw...
AbstractThe theory of distributed computing shares a deep and fascinating connection with combinator...
International audienceThe famous asynchronous computability theorem (ACT) relates the existence of a...
We consider models of computations expressed via sets of runs bounding the concurrency level: the nu...
The famous asynchronous computability theorem (ACT) relates the existence of an asynchronous wait-fr...
International audienceThe area of fault-tolerant distributed computability is concerned with the sol...
Abstract. We consider the models of distributed computation defined as subsets of the runs of the it...
At the heart of distributed computing lies the fundamental result that the level of agreement that c...
The celebrated 1999 Asynchronous Computability Theorem (ACT) of Herlihy and Shavit characterized dis...
Abstract We give necessary and sufficient combinatorial conditions characterizing the class of decis...