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CfP special issue of LMCS on Continuity, Computability, Constructivity, Deadline: 1 May 2019

Continuity, Computability, Constructivity:
From Logic to Algorithms 2018
Postproceedings

Second Call for Submissions


After a year of successful work in the EU-MSCA-RISE project "Computing 
with Infinite Data" (CID) and an excellent Workshop CCC 2018 in Faro 
(Portugal) in September this year, we are planning to publish a collection 
of papers dedicated to the meeting and to the project 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)
Mathieu Hoyrup (Nancy, France)
Dieter Spreen (Siegen, Germany)
Hideki Tsuiki (Kyoto, Japan)
Martin Ziegler (KAIST, Korea, Republic of)


DEADLINE FOR SUBMISSION:
  1 May 2019

If you intend to submit a paper for the special issue, please inform us by 
sending email to:

spreen@math.uni-siegen.de<mailto:spreen@math.uni-siegen.de>

by

1 April 2019

You will then receive concrete submission instructions and a 
Special-Issue-Code allowing you to submit your paper.

Please prepare your manuscript using the LMCS class file lmcs.cls which 
can be downloaded from

https://lmcs.episciences.org/public/lmcs.cls.

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



Best regards,

Daniel Graça
Mathieu Hoyrup
Dieter Spreen
Hideki Tsuiki
Martin Ziegler

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