BUILDING ENSEMBLES OF SURROGATES BY OPTIMAL CONVEX COMBINATION Martina Friese, Thomas Bartz-Beielstein SPOTSeven Lab, TH K¨ oln, Gummersbach, Germany ,

Source URL: bioma.ijs.si

• Statistics
• Numerical analysis
• Regression analysis
• Design of experiments
• Operations research
• Mathematics
• Linear algebra
• Surrogate model
• Mathematical optimization
• Ensemble learning
• Kriging
• Economic model

APPROXIMATIONS OF CONVEX BODIES BY POLYTOPES AND BY PROJECTIONS OF SPECTRAHEDRA Alexander Barvinok April 2012 Abstract. We prove that for any compact set B ⊂ Rd and for any ǫ > 0 there is a

Source URL: www.math.lsa.umich.edu

• Algebra
• Mathematics
• Linear algebra
• Mathematical analysis
• Convex analysis
• Mathematical optimization
• Real algebraic geometry
• Matrices
• Semidefinite programming
• Convex cone
• Matrix
• Convex function

A Tight Bound For Point Guards in Piece-Wise Convex Art Galleries Javier Cano∗ Csaba D. T´oth†

Source URL: csabatoth.org

Convex block-sparse linear regression with expanders – provably Anastasios Kyrillidis University of Texas, Austin Bubacarr Bah

Source URL: jmlr.org

Near-optimal max-affine estimators for convex regression G´ abor Bal´ azs Andr´

Source URL: jmlr.org

Planning Locally Optimal, Curvature-Constrained Trajectories in 3D using Sequential Convex Optimization Yan Duan, Sachin Patil, John Schulman, Ken Goldberg, Pieter Abbeel Abstract— 3D curvature-constrained motion plann

Source URL: goldberg.berkeley.edu

• Mathematical optimization
• Mathematical analysis
• Engineering
• Operations research
• Mechanics
• Aerodynamics
• Aerospace engineering
• Ballistics
• Trajectory optimization
• Motion planning
• Kinematics
• Collision detection

MiMa Mathematics in the Making Project nLLP– 1-IT-COMENIUS-CMP MiMa Toolkit March 2015

Source URL: www.mathematicsinthemaking.eu

• Geometry
• Convex geometry
• Euclidean geometry
• Platonic solids
• Deltahedra
• Polyhedra
• Planar graphs
• Dice
• Regular icosahedron
• Nontransitive dice
• Polyhedron
• Icosahedron

Maximal Lattice-free Convex sets in 3 Dimensions Amitabh Basu ∗ Tepper School of Business, Carnegie Mellon University, Pittsburgh, PAG´erard Cornu´ejols † Tepper School of Business, Car

Source URL: www.ams.jhu.edu

Statistical machine learning and convex optimization Francis Bach INRIA - Ecole Normale Sup´erieure, Paris, France ÉCOLE NORMALE

Source URL: learning.mpi-sws.org

Maximal lattice-free convex sets in linear subspaces Amitabh Basu Carnegie Mellon University email: Michele Conforti

Source URL: www.ams.jhu.edu