Portrait of Prof. Cédric Josz  

Cédric Josz

ASSISTANT PROFESSOR OF INDUSTRIAL ENGINEERING AND OPERATIONS RESEARCH

308 S.W. Mudd
Mail Code: 4704

Research Interests

Continuous optimization, Dynamical systems, Semi-algebraic geometry

Cédric Josz’s research lies at the intersection of continuous optimization, dynamic systems, and semi-algebraic geometry. He is interested in the design and analysis of algorithms for solving continuous optimization problems arising in industry, and more generally in the mathematics of data science. 

Josz was a postdoctoral scholar at the University of California, Berkeley, and at the French National Center for Scientific Research, Toulouse. He received his PhD in applied mathematics in 2016 from the University of Paris VI in collaboration with the French transmission system operator and the French Institute for Research in Computer Science and Automation. His research is funded by the National Science Foundation and the Office of Naval Research.

RESEARCH EXPERIENCE

  • Postdoctoral scholar, University of California, Berkeley, 2017-2019
  • Postdoctoral scholar, LAAS CNRS, Toulouse, 2016-2017

PROFESSIONAL EXPERIENCE

  • Assistant professor of industrial engineering and operations research, Columbia University, 2019–

HONORS & AWARDS

  • 2016 Best Paper Award in Springer Optimization Letters
  • Finalist of competition for best PhD thesis of 2017 organized by French Agency for Mathematics in Interaction with Industry and Society

SELECTED PUBLICATIONS

  • C. Josz, D. K. Molzahn, “Lasserre hierarchy for large scale polynomial optimization in real and complex variables,” SIAM Journal on Optimization, 28, 2 (2018).
  • C. Josz, D. Henrion, “Strong duality in Lasserre's hierarchy for polynomial optimization,” Springer, Optimization Letters, 10, 1 (2016).
  • C. Josz, Y. Ouyang, R. Y. Zhang, J. Lavaei, S. Sojoudi, “A theory on the absence of spurious solutions for nonconvex and nonsmooth optimization,” NeurIPS (2018).
  • C. Josz, J. B. Lasserre, B. Mourrain, “Sparse polynomial interpolation: compressed sensing, super resolution, or Prony?,” Advances in Computational Mathematics, 45, 3 (2019).