SELMER GROUPS OF QUADRATIC TWISTS OF ELLIPTIC CURVES Kevin James and Ken Ono 1. Introduction and Statement of Results Let E/Q be an elliptic curve given by:

Source URL: www.mathcs.emory.edu

Teaching and Learning Guide 6: Non- Linear Equations Activity Sheet The Concept of Quadratic Functions - ACTIVITIES Learning Objectives

Source URL: www.metalproject.co.uk

Positivity in the Noncommutative Setting Noncommutative Positivstellens¨ atze Archimedean Quadratic Modules

Source URL: www.math.uni-konstanz.de

INDIVISIBILITY OF CLASS NUMBERS OF IMAGINARY QUADRATIC FIELDS AND ORDERS OF TATE-SHAFAREVICH GROUPS OF ELLIPTIC CURVES WITH COMPLEX MULTIPLICATION Winfried Kohnen and Ken Ono

Source URL: www.mathcs.emory.edu

C:/Users/Jur van den Berg/Documents/papers/RSS10 - NeedleSteering/jur-planningcontrol.dvi

Source URL: goldberg.berkeley.edu

• Control theory
• Robot control
• Stochastic control
• Robot kinematics
• Optimal control
• Motion planning
• Kalman filter
• Linear-quadratic-Gaussian control
• Robotics
• Robot
• Normal distribution

Scaling up Gaussian Belief Space Planning through Covariance-Free Trajectory Optimization and Automatic Differentiation Sachin Patil, Gregory Kahn, Michael Laskey, John Schulman, Ken Goldberg, Pieter Abbeel University of

Source URL: goldberg.berkeley.edu

• Mathematical optimization
• Systems theory
• Engineering
• Systems science
• Control theory
• Robot control
• Operations research
• Optimal control
• Trajectory optimization
• Kalman filter
• Model predictive control
• Quadratic programming

MINLP Solver Software Michael R. Bussieck and Stefan Vigerske GAMS Development Corp., 1217 Potomac St, NW Washington, DC 20007, USA , March 10, 2014

Source URL: www.math.hu-berlin.de

• Numerical analysis
• Mathematical optimization
• Mathematical software
• Numerical software
• Quadratic programming
• Linear programming
• Couenne
• Nl
• AMPL
• TOMLAB
• COIN-OR
• SCIP

CONCENTRATION OF THE MIXED DISCRIMINANT OF WELL-CONDITIONED MATRICES Alexander Barvinok Abstract. We call an n-tuple Q1 , . . . , Qn of positive definite n × n real matrices α-conditioned for some α ≥ 1 if for the c

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

• Algebra
• Mathematics
• Linear algebra
• Matrices
• Matrix theory
• Quadratic forms
• Algebraic number theory
• Matrix
• Positive-definite matrix
• Symmetric matrix
• Nonnegative matrix
• Determinant

39 An Efficient Hybrid Algorithm for the Separable Convex Quadratic Knapsack Problem TIMOTHY A. DAVIS, University of Florida WILLIAM W. HAGER, University of Florida JAMES T. HUNGERFORD, University of Florida

Source URL: faculty.cse.tamu.edu

Index ε-Nash equilibrium, 9 H ∞ -optimal control, 23, 130 as linear-quadratic differential game, 94 σ -algebra, 261

Source URL: www.siam.org