Subject to: Jorge Nocedal
Summary
Jorge Nocedal, a distinguished professor at Northwestern University, shares insights into his early life, career, and contributions to optimization. Born in Mexico City in 1950, Nocedal's multicultural upbringing included a German education and exposure to indigenous Mexican culture. He recounts a near-death experience at age nine and his early interests in math, physics, and architecture. Nocedal's career began with an unexpected promotion to industrial manager at 19, followed by studies at UNAM and a PhD at Rice University. He is renowned for developing the Limited-memory BFGS (LBFGS) method in 1978, a significant advancement in nonlinear optimization, and co-authored the highly cited "Numerical Optimization" book with Steve Wright. His work also includes a major practical impact on weather forecasting through variational assimilation and the development of the KNITRO software package. Nocedal reflects on the evolution of optimization, its interplay with machine learning, and the challenges of academic publishing.
Key takeaway
For AI and Research Scientists navigating complex optimization problems, Nocedal's experience underscores the value of deep theoretical understanding combined with practical application. Your work on seemingly "failed" ideas can be foundational for future breakthroughs, as seen with LBFGS. Consider how architectural changes can simplify optimization in machine learning, and don't shy away from interdisciplinary projects like weather forecasting, which can yield immense real-world impact. Actively seek out collaborations and diverse intellectual environments to foster innovation and career growth.
Key insights
Nocedal's journey highlights the impact of diverse experiences and persistent exploration in shaping foundational contributions to optimization.
Principles
- Failures are stepping stones to breakthroughs.
- Interdisciplinary collaboration drives major impact.
- Curiosity and exposure are crucial for career growth.
Method
The development of LBFGS involved identifying the limitations of existing methods, simplifying the approach, and rigorous testing. For weather forecasting, a multi-level Gauss-Newton method with spectral preconditioning was key.
In practice
- Prioritize understanding problem structure for algorithm design.
- Embrace continuous learning and new course development.
- Seek out diverse networks and opportunities.
Topics
- Nonlinear Optimization
- LBFGS Algorithm
- Numerical Optimization
- Machine Learning Optimization
- Variational Data Assimilation
Best for: AI Scientist, Research Scientist, AI Researcher, Machine Learning Engineer, AI Student
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Editorial summary, takeaway, and curation by AIssential. Original article published by Subject to.