Based on the presence of a final coalgebra structure on the set of streams (infinite sequences of real numbers), a coinductive calculus of streams is developed. The main ingredient is the notion of stream derivative, with which both coinductive proofs and definitions can be formulated. In close analogy to classical analysis, the latter are pre
We present a simple tool in Haskell, QStream, implementing the technique of coinductive counting by ...
We present a coinductive proof of Moessner’s theorem. This theorem describes the construction of the...
Coinduction is a dual concept to induction; it has been discovered and studied recently. A simple wa...
Based on the presence of a final coalgebra structure on the set of streams (infinite sequences of re...
AbstractBased on the presence of a final coalgebra structure on the set of streams (infinite sequenc...
We develop a coinductive calculus of streams based on the presence of a final coalgebra structure on...
AbstractWe present a theory of streams (infinite sequences), automata and languages, and formal powe...
This report contains a set of lecture notes that were used in the spring of 2003 for a mini course o...
This paper shows how to reason about streams concisely and precisely. Streams, infinite sequences of...
We study various operations for partitioning, projecting and merging streams of data. These operatio...
AbstractThis paper presents an application of coinductive stream calculus to signal flow graphs. In ...
In this article we give an accessible introduction to stream differential equations, ie., equations ...
textabstractStreams, (automata and) languages, and formal power series are viewed coalgebraically. I...
Streams, or infinite sequences, are infinite objects of a very simple type, yet they have a rich the...
Streams, or infinite sequences, are infinite objects of a very simple type, yet they have a rich the...
We present a simple tool in Haskell, QStream, implementing the technique of coinductive counting by ...
We present a coinductive proof of Moessner’s theorem. This theorem describes the construction of the...
Coinduction is a dual concept to induction; it has been discovered and studied recently. A simple wa...
Based on the presence of a final coalgebra structure on the set of streams (infinite sequences of re...
AbstractBased on the presence of a final coalgebra structure on the set of streams (infinite sequenc...
We develop a coinductive calculus of streams based on the presence of a final coalgebra structure on...
AbstractWe present a theory of streams (infinite sequences), automata and languages, and formal powe...
This report contains a set of lecture notes that were used in the spring of 2003 for a mini course o...
This paper shows how to reason about streams concisely and precisely. Streams, infinite sequences of...
We study various operations for partitioning, projecting and merging streams of data. These operatio...
AbstractThis paper presents an application of coinductive stream calculus to signal flow graphs. In ...
In this article we give an accessible introduction to stream differential equations, ie., equations ...
textabstractStreams, (automata and) languages, and formal power series are viewed coalgebraically. I...
Streams, or infinite sequences, are infinite objects of a very simple type, yet they have a rich the...
Streams, or infinite sequences, are infinite objects of a very simple type, yet they have a rich the...
We present a simple tool in Haskell, QStream, implementing the technique of coinductive counting by ...
We present a coinductive proof of Moessner’s theorem. This theorem describes the construction of the...
Coinduction is a dual concept to induction; it has been discovered and studied recently. A simple wa...