CCC 2019+2020 postproceedings

Dieter Spreen spreen at math.uni-siegen.de
Fri Nov 27 06:39:48 EST 2020


Continuity, Computability, Constructivity:
From Logic to Algorithms 2019 & 2020
Postproceedings

Call for Submissions


After two years of successful work in the EU-MSCA-RISE project "Computing with Infinite Data" (CID) and two excellent Workshops CCC 2019 in Ljubljana (Slovenia) and CCC 2020 (online), we are planning to publish a collection of papers dedicated to the meetings, to the project and to the subject in general as a Special Issue in the open-access journal

 LOGICAL METHODS IN COMPUTER SCIENCE. 

The issue should reflect progress made in Computable Analysis and related areas, and is not restricted to work in the CID project or presented at the Workshop. Submissions are welcome from all scientists on topics in the entire spectrum from logic to algorithms including, but not limited to:
Exact real number computation,
Correctness of algorithms on infinite data,
Computable analysis,
Complexity of real numbers, real-valued functions, etc.
Effective descriptive set theory,
Constructive topological foundations,
Scott's domain theory,
Constructive analysis,
Category-theoretic approaches to computation on infinite data,
Weihrauch degrees,
Randomness and computable measure theory,
Other related areas.  

EDITORS:

Daniel Graça (Faro, Portugal)
Alex Simpson (Ljubljana, Slovenia)


DEADLINE FOR SUBMISSION:
 31 March 2021
 
If you intend to submit a paper for the special issue, please inform us by sending an email to:  


dgraca at ualg.pt <mailto:dgraca at ualg.pt> (Daniel Graça)
or
alex.simpson at fmf.uni-lj.si <mailto:%20alex.simpson at fmf.uni-lj.si> (Alex Simpson) 

by

31 January 2021

You will then receive concrete submission instructions about how to submit your paper to this special issue. Please prepare your manuscript using the LMCS LaTeX style which can be downloaded from 

https://lmcs.episciences.org/page/authors-latex-style <https://lmcs.episciences.org/page/authors-latex-style>.

Submissions will be reviewed according to the usual high standards of LMCS.
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