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A Fast Compiler for NetKAT
 In Proc. ACM International Conference on Functional Programming
, 2015
"... Highlevel programming languages play a key role in a growing number of networking platforms, streamlining application development and enabling precise formal reasoning about network behavior. Unfortunately, current compilers only handle “local ” programs that specify behavior in terms of hopbyh ..."
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Highlevel programming languages play a key role in a growing number of networking platforms, streamlining application development and enabling precise formal reasoning about network behavior. Unfortunately, current compilers only handle “local ” programs that specify behavior in terms of hopbyhop forwarding behavior, or modest extensions such as simple paths. To encode richer “global ” behaviors, programmers must add extra state—something that is tricky to get right and makes programs harder to write and maintain. Making matters worse, existing compilers can take tens of minutes to generate the forwarding state for the network, even on relatively small inputs. This forces programmers to waste time working around performance issues or even revert to using hardwarelevel APIs. This paper presents a new compiler for the NetKAT language that handles rich features including regular paths and virtual networks, and yet is several orders of magnitude faster than previous compilers. The compiler uses symbolic automata to calculate the extra state needed to implement “global ” programs, and an intermediate representation based on binary decision diagrams to dramatically improve performance. We describe the design and implementation of three essential compiler stages: from virtual programs (which specify behavior in terms of virtual topologies) to global programs (which specify networkwide behavior in terms of physical topologies), from global programs to local programs (which specify behavior in terms of singleswitch behavior), and from local programs to hardwarelevel forwarding tables. We present results from experiments on realworld benchmarks that quantify performance in terms of compilation time and forwarding table size.
Completeness and Incompleteness in Nominal Kleene Algebra
, 2014
"... Gabbay and Ciancia (2011) presented a nominal extension of Kleene algebra as a framework for trace semantics with dynamic allocation of resources, along with a semantics consisting of nominal languages. They also provided an axiomatization that captures the behavior of the scoping operator and its ..."
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Gabbay and Ciancia (2011) presented a nominal extension of Kleene algebra as a framework for trace semantics with dynamic allocation of resources, along with a semantics consisting of nominal languages. They also provided an axiomatization that captures the behavior of the scoping operator and its interaction with the Kleene algebra operators and proved soundness over nominal languages. In this paper we show that the axioms are complete and describe the free language models. 1
Nominal Kleene Coalgebra
"... Abstract. We develop the coalgebraic theory of nominal Kleene algebra, including an alternative languagetheoretic semantics, a nominal extension of the Brzozowski derivative, and a bisimulationbased decision procedure for the equational theory. 1 ..."
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Abstract. We develop the coalgebraic theory of nominal Kleene algebra, including an alternative languagetheoretic semantics, a nominal extension of the Brzozowski derivative, and a bisimulationbased decision procedure for the equational theory. 1
A Coalgebraic Decision Procedure for WS1S
"... Weak monadic secondorder logic of one successor (WS1S) is a simple and natural formalism to specify regular properties. WS1S is decidable, although the decision procedure’s complexity is nonelementary. Typically, decision procedures for WS1S exploit the logic–automaton connection, i.e., they esca ..."
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Weak monadic secondorder logic of one successor (WS1S) is a simple and natural formalism to specify regular properties. WS1S is decidable, although the decision procedure’s complexity is nonelementary. Typically, decision procedures for WS1S exploit the logic–automaton connection, i.e., they escape the simple and natural formalism by translating formulas into equally expressive regular structures such as finite automata, regular expressions, or games. In this work, we devise a coalgebraic decision procedure for WS1S that stays within the logical world by directly operating on formulas. The key operation is the derivative of a formula, modeled after Brzozowski’s derivatives of regular expressions. The presented decision procedure has been formalized and proved correct in the interactive proof assistant Isabelle.
act * AEC A Coalgebraic Decision Procedure for NetKAT
"... ns iste nt * Complete * W ell D ocumented*Easyto ..."