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Welcome!

SciCADE, the International Conference on Scientific Computation and Differential Equations, will be hosted by the National University of Singapore, Singapore, July 15 - 19, 2024.

 

SciCADE is a biennial meeting that focuses on scientific computation using numerical methods for ordinary and partial differential equations, differential algebraic equations, stochastic differential equations and dynamical systems, among others.

 

The last eight meetings have been held at Saint-Malo (France, 2007), Beijing (China, 2009), Toronto (Canada, 2011), Valladolid (Spain, 2013), Potsdam (Germany, 2015), Bath (United Kingdom, 2017) and Innsbruck (Austria, 2019), Reykjavík (Iceland, 2022).

  • Oct 16, 2023: Registration is open! Click here for more details.

  • Oct 16, 2023: Submission of minisymposia, contributed talks and posters is open! Click here for more details.

  • Jan 15, 2024: Deadline for minisymposium submission extended!

  • Jul 1, 2024: The program at a glance has been finalized! Click here for more details.

  • Jul 8, 2024: The New Talent Award of SciCADE 2024 is awarded to Dr Gianluca Ceruti from the University of Innsbruck. Congratulations!

  • Jul 8, 2024: The short version program booklet has been finalized! Click here for more details.

  • Jul 11, 2024: The full version program booklet has been finalized! Click here for more details.

  • Jul 11, 2024: Click here to find the information about the conference venue and here for travel tips!

News & Notices

Important Dates

  • Jan 31, 2024: Deadline for submission of minisymposium proposals.

  • Feb 1, 2024: Notice of acceptance of minisymposia

  • Apr 15, 2024: Deadline for abstract submissions for minisymposium talks, contributed talks and posters.

  • Apr 25, 2024: Notice of acceptance for contributed talks and posters.

  • May 1, 2024: Deadline for early bird registration

  • Jun 15, 2024: Deadline for online registration

  • Jul 8 - 12, 2024: Summer School

  • Jul 15 - 19, 2024: Conference

Areas of Interest

The SciCADE conference focuses mainly on the numerical methods of various types of algebraic and differential equations. It also emphasizes the applications of these methods, including the following areas:

  • Optimization and optimal control

  • Chemical and mechanical engineering

  • Problems with geometric structure

  • Circuit simulation

  • Molecular dynamics

  • Inverse problems

  • Multiscale methods

  • Computational Biology

  • Financial Mathematics

  • Image processing

  • Software issues

  • Mechanics

  • Quantum computation

  • Machine Learning

  • Sampling methods

  • Computational statistics

  • Wave propagations

  • and more...

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