Titlebook: Automata, Languages, and Programming; 39th International C Artur Czumaj,Kurt Mehlhorn,Roger Wattenhofer Conference proceedings 2012 Springe

纯朴

Die Darstellung der Grundlagen,We extend the theory of Cellular Automata to arbitrary, time-varying graphs.

bacteria

Adj异类的

Causal Graph DynamicsWe extend the theory of Cellular Automata to arbitrary, time-varying graphs.

Foreknowledge

Regular Languages of Infinite Trees That Are Boolean Combinations of Open SetsIn this paper, we study boolean (not necessarily positive) combinations of open sets. In other words, we study positive boolean combinations of safety and reachability conditions. We give an algorithm, which inputs a regular language of infinite trees, and decides if the language is a boolean combination of open sets.

BRIBE

Isolate

https://doi.org/10.1007/978-3-8350-5487-5 consider variations of the basic model when inputs/outputs are restricted to strings and ranked trees, and in particular, present the model of ., which is the first known MSO-equivalent transducer model that processes trees in a bottom-up manner.

矛盾

Session Types and Distributed Computingng it easy to specify protocols and to validate programs against them, statically and at runtime..In this talk we introduce central ideas of session types through illustrative examples, identify different properties of concurrent and distributed systems which session types and associated theories ca

Gratuitous

Streaming Tree Transducers consider variations of the basic model when inputs/outputs are restricted to strings and ranked trees, and in particular, present the model of ., which is the first known MSO-equivalent transducer model that processes trees in a bottom-up manner.

Cardiac-Output

ARBOR

A Theory Independent Curry-De Bruijn-Howard Correspondences of . as input and returning proofs of . as output. Curry, De Bruijn, and Howard have developed this idea further. First, they have proposed to express these algorithms in the lambda-calculus, writing for instance .... (. . .) for the proof of the proposition (. ⇒. ⇒.) ⇒. ⇒. taking a proof . of . ⇒