Tue, 28 Apr 2015

14:00 - 15:00
L3

Newton-type methods for Support Vector Machines and Signal Reconstruction Problems

Kimon Fountoulakis
(University of Edinburgh)
Abstract
Support vector machines and signal reconstruction problems have initiated a resurgence of optimization methods with inexpensive iterations, namely first-order methods. The efficiency of first-order methods has been shown for several well conditioned instances. However, their practical convergence might be slow on ill-conditioned/pathological instances.
 
In this talk we will consider Newton-type methods, which aim to exploit the trade-off between inexpensive iterations and robustness. Two methods will be presented, a robust block coordinate descent method and a primal-dual Newton conjugate gradients method.  We will discuss theoretical properties of the methods and we will present numerical experiments on large scale l1-regularized logistic regression and total variation problems.
From Lawvere to Brandenburger-Keisler: Interactive forms of diagonalization and self-reference
Abramsky, S Zvesper, J Journal of Computer and System Sciences volume 81 issue 5 799-812 (01 Aug 2015)
On the universal identity in second order hydrodynamics
Grozdanov, S Starinets, A Journal of High Energy Physics volume 2015 issue 3 7 (02 Mar 2015)
Heterotic QCD axion
Buchbinder, E Constantin, A Lukas, A Physical Review D volume 91 issue 4 046010 (15 Feb 2015)
Computational techniques for reachability analysis of Max-Plus-Linear systems
Adzkiya, D De Schutter, B Abate, A Automatica volume 53 293-302 (Mar 2015)
Growth rates of the population in a branching Brownian motion with an inhomogeneous breeding potential
Berestycki, J Brunet, E Harris, J Harris, S Roberts, M Stochastic Processes and their Applications volume 125 issue 5 2096-2145 (29 Dec 2014)
Fri, 03 Jun 2016

16:00 - 17:00
L1

Eigenvectors of Tensors

Bernd Sturmfels
(UC Berkeley)
Abstract

Eigenvectors of square matrices are central to linear algebra. Eigenvectors of tensors are a natural generalization. The spectral theory of tensors was pioneered by Lim and Qi around 2005. It has numerous applications, and ties in closely with optimization and dynamical systems.  We present an introduction that emphasizes algebraic and geometric aspects

Subscribe to