Titlebook: Implementation and Application of Functional Languages; 18th International S Zoltán Horváth,Viktória Zsók,Andrew Butterfield Conference pro

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Jost Berthold,Rita Loogenludes discussion of the governmental and policy matters rele.This book offers a first-of-its-kind, standalone review of coalbed methane (CBM) in India, covering all the major technical and policy aspects. As an authoritative text on CBM in India, it addresses the essential geological, engineering an

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Rinus Plasmeijer,Peter Achtenlgebras such as streams is undecidable, one cannot use it as the equality in type checking. Instead, languages based on dependent types with decidable type checking such as Coq or Agda use intensional equality for type checking. Two streams are definitionally equal if the underlying terms reduce to

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Tamás Kozsik class of lattices—called the .—and proposed lattice theory as an alternative algebraic approach to databases. Aiming at query optimization, Litak et al. [.] initiated the study of the equational theory of these lattices. We carry on with this project, making use of the duality theory developed in [

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Edsko de Vries,Rinus Plasmeijer,David M. Abrahamsonrbit-finite automata (NOFAs) and regular nominal non-deterministic automata (RNNAs), which were introduced in previous work. While NOFAs are a straightforward nominal version of non-deterministic automata, RNNAs feature ordinary as well as name binding transitions. Correspondingly, words accepted by

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Patrik Jansson,Johan Jeuring,Laurence Cabenda,Gerbo Engels,Jacob Kleerekoper,Sander Mak,Michiel Overantics of these systems can be defined as algebras and coalgebras of suitable endofunctors over ., the category of measurable spaces. In order to give a more concrete representation for these coalgebras, we present an SOS-like rule format which induces an abstract GSOS over .; this format is proved

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Armelle Bonenfant,Christian Ferdinand,Kevin Hammond,Reinhold Heckmannready in finite but cyclic graphs, as in rational trees. Coq’s static checks exclude simple-minded definitions with lists of successors of a node. In previous work, we have shown how to mimic lists by a type of functions and built a Coq theory for such graphs. Naturally, these coinductive structures