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  1. Iteratively reweighted least squares minimization for sparse recovery
    2009/10/19 by Ingrid Daubechies, Ronald DeVore, Massimo Fornasier +1 · 120 citations
    Computer Science · Engineering · Mathematics · #Advanced Optimization Algorithms Research #Algorithm #Applied mathematics #Combinatorics #Compressed sensing #Discrete mathematics #Element (criminal law) #Estimation theory #Hyperplane #Iteratively reweighted least squares #Lie algebra #Limit (mathematics) #Limit point #Mathematical analysis #Mathematics #Matrix (chemical analysis) #Non-linear least squares #Norm (philosophy) #Pure mathematics #Restricted isometry property #Sequence (biology) #Sparse and Compressive Sensing Techniques #Stochastic Gradient Optimization Techniques #Weight
  2. Convergence of the Iterates of Descent Methods for Analytic Cost Functions
    2005/01/01 by Pierre-Antoine Absil, Robert Mahony, Ben Andrews · 2 citations
    Mathematics · Computer Science · #Advanced Optimization Algorithms Research #Iterative Methods for Nonlinear Equations #Optimization and Variational Analysis #Mathematics #Hessian matrix #Iterated function #Convexity #Limit point #Descent (aeronautics) #Bounded function #Limit (mathematics) #Applied mathematics #Convergence (economics) #Mathematical optimization #Function (biology) #Saddle point #Class (philosophy) #Analytic function #Mathematical analysis #Computer science #Geometry
  3. NON-LINEAR AEROELASTIC ANALYSIS USING THE POINT TRANSFORMATION METHOD, PART 2: HYSTERESIS MODEL
    2002/05/01 by L. LIU, Lili Liu, Y.S. WONG +3 · 2 citations
    Decision Sciences · Engineering · Mathematics · #Aerodynamics #Aeroelasticity #Aeroelasticity and Vibration Control #Amplitude #Chaotic #Computer science #Control theory (sociology) #Geometry #Harmonics #Hysteresis #Limit (mathematics) #Limit cycle #Limit point #Mathematical analysis #Mathematics #Mechanics #Physics #Piecewise #Point (geometry) #Probabilistic and Robust Engineering Design #Transformation (genetics) #Vibration and Dynamic Analysis
  4. Quantitative universality for a class of nonlinear transformations
    1978/07/01 by Mitchell J. Feigenbaum · 139 citations
    Computer Science · Mathematics · Physics and Astronomy · #Advanced Differential Equations and Dynamical Systems #Combinatorics #Differentiable function #Discrete mathematics #Limit point #Mathematical analysis #Mathematics #Nonlinear Dynamics and Pattern Formation #Physics #Pure mathematics #Quantum chaos and dynamical systems #Quantum mechanics #Recursion (computer science) #Universality (dynamical systems)