ISSAC 2020 : International Symposium on Symbolic and Algebraic Computation

  in Conferences   Posted on July 1, 2019

Conference Information

Submission Deadline to be confirmed Proceedings indexed by :
Conference Dates Jul 20, 2020 - Jul 23, 2020
Conference Address Kalamata, Greece
Conference & Submission Link http://www.issac-conference.org/2020/
Conference Organizers : ( Deadline extended ? Click here to edit )

Conference Ranking & Metrics (This is a TOP Conference)

Guide2Research Overall Ranking: 283
Category Rankings
Computational Theory and Mathematics 34

Google Scholar H5-index:
18

Conference Call for Papers

The International Symposium on Symbolic and Algebraic Computation (ISSAC) is the premier conference for research in symbolic computation and computer algebra. ISSAC 2020 will be the 45th meeting in the series, which started in 1966 and has been held annually since 1981. The conference presents a range of invited speakers, tutorials, poster sessions, software demonstrations and vendor exhibits with a center-piece of contributed research papers.

All areas of computer algebra and symbolic computation are of interest at ISSAC 2020. These include, but are not limited to:

Algorithmic aspects:

Exact and symbolic linear, polynomial and differential algebra
Symbolic-numeric, homotopy, perturbation and series methods
Computational algebraic geometry, group theory and number theory, quantifier elimination and logic
Computer arithmetic
Summation, recurrence equations, integration, solution of ODEs & PDEs
Symbolic methods in other areas of pure and applied mathematics
Complexity of algebraic algorithms and algebraic complexity

Software aspects:

Design of symbolic computation packages and systems
Language design and type systems for symbolic computation
Data representation
Considerations for modern hardware
Algorithm implementation and performance tuning
Mathematical user interfaces
Use with systems for, e.g., digital libraries, courseware, simulation and optimization, automated theorem-proving, computer-aided design, and automatic differentiation.

Application aspects:

Applications that stretch the current limits of computer algebra algorithms or systems, use computer algebra in new areas or new ways, or apply it in situations with broad impact.

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