MIT - Faster optimization

It is a general-purpose algorithm that improves on the running time of its previous version. It has been created by a trio of MIT graduate students and has won a best-student-paper award. This new algorithm shows promise in reaching the theoretical limit for optimization problems. In summary, optimization problems are prevalent in engineering, and this new "cutting-plane" algorithm has the potential to significantly improve their efficiency.
  • #1
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Optimization problems are everywhere in engineering: Balancing design tradeoffs is an optimization problem, as are scheduling and logistical planning. The theory — and sometimes the implementation — of control systems relies heavily on optimization, and so does machine learning, which has been the basis of most recent advances in artificial intelligence.

This week, at the IEEE Symposium on Foundations of Computer Science, a trio of present and past MIT graduate students won a best-student-paper award for a new “cutting-plane” algorithm, a general-purpose algorithm for solving optimization problems. The algorithm improves on the running time of its most efficient predecessor, and the researchers offer some reason to think that they may have reached the theoretical limit.

http://news.mit.edu/2015/faster-optimization-algorithm-1023

PDF: http://arxiv.org/pdf/1508.04874v1.pdf
 
Mathematics news on Phys.org
  • #2
LOL!
scnr
Edit: was a reference to a post that got deleted.

Good to see more progress on optimization. There are so many crazy algorithms, e. g. for multiplication.
 
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  • #3
No mfb, this isn't about optimising algorithms, it's about an algorithm for optimisation!
 
  • #4
New general-purpose optimization algorithm promises order-of-magnitude speedups on some problems.
(fromt the link below the quote)
=> it can be used to speed up finding solutions to problems.
 

1. What is MIT - Faster optimization?

MIT - Faster optimization is a method developed by researchers at the Massachusetts Institute of Technology (MIT) for optimizing complex systems in a more efficient and rapid manner.

2. How does MIT - Faster optimization work?

MIT - Faster optimization combines mathematical algorithms and machine learning techniques to analyze large datasets and find the most efficient solutions to complex optimization problems.

3. What are the benefits of using MIT - Faster optimization?

Using MIT - Faster optimization can lead to significant time and cost savings for businesses and organizations, as it allows for the rapid optimization of complex systems and processes.

4. Is MIT - Faster optimization applicable to all types of systems?

While MIT - Faster optimization can be applied to a wide range of systems and processes, it is most effective for complex systems that involve a large number of variables or parameters.

5. Are there any limitations to using MIT - Faster optimization?

One potential limitation of MIT - Faster optimization is that it may require a significant amount of computing power and resources, which may not be available to all organizations.

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