ScienceOpen:
research and publishing network
For Publishers
Discovery
Metadata
Peer review
Hosting
Publishing
For Researchers
Join
Publish
Review
Collect
My ScienceOpen
Sign in
Register
Dashboard
Blog
About
Search
Advanced search
My ScienceOpen
Sign in
Register
Dashboard
Search
Search
Advanced search
For Publishers
Discovery
Metadata
Peer review
Hosting
Publishing
For Researchers
Join
Publish
Review
Collect
Blog
About
2
views
0
references
Top references
cited by
4
0 reviews
Review
0
comments
Comment
0
recommends
+1
Recommend
0
collections
Add to
0
shares
Share
Twitter
Sina Weibo
Facebook
Email
5,086
similar
All similar
Record
: found
Abstract
: not found
Article
: not found
CIC $widehat{~}$ Type-Based Termination of Recursive Definitions in the Calculus of Inductive Constructions
Author(s):
Gilles Barthe
,
Benjamin Grégoire
,
Fernando Pastawski
Publication date:
2006
Journal:
Logic for Programming, Artificial Intelligence, and Reasoning
Read this article at
ScienceOpen
Publisher
Bookmark
There is no author summary for this article yet. Authors can add summaries to their articles on ScienceOpen to make them more accessible to a non-specialist audience.
Related collections
Recursive Rule based Visual Categorization
Author and article information
Journal
DOI::
10.1007/11916277_18
ScienceOpen disciplines:
Theoretical computer science
,
Programming languages
,
Computer science
Data availability:
ScienceOpen disciplines:
Theoretical computer science
,
Programming languages
,
Computer science
Comments
Comment on this article
Sign in to comment
scite_
Similar content
5,086
Modules of the toroidal Lie algebra \(\widehat{\widehat{\mathfrak{sl}}}_{2}\)
Authors:
Naihuan Jing
,
Chunhua Wang
Commutation relations of vertex operators for \(U_q(\widehat{sl}(M|N))\)
Authors:
Takeo Kojima
Level two irreducible representations of \(U_q(\widehat{sl}_2)\), vertex operators, and their correlations
Authors:
Makoto Idzumi
See all similar
Cited by
3
Type-Based Termination, Inflationary Fixed-Points, and Mixed Inductive-Coinductive Types
Authors:
Andreas Abel
MiniAgda: Integrating Sized and Dependent Types
Authors:
Andreas Abel
MiniAgda: Integrating Sized and Dependent Types
Authors:
Andreas Abel
See all cited by