• Erica Lindgren
• Erik Lindgren Problem
• Erik Lindgren Financial Advisor
• Erik Lindgren Broke
• Erick Lindgren Cash Broke

Home address, apartment, business, and rental property addresses for Erik Lindgren. 5851 Holmberg Rd #912. Parkland, FL 33067. (Current Address) 1511 NW 28th St. Gainesville, FL 32605. (Jan 2019 - Jul 2020) 217 Riviera Cir. Weston, FL 33326.

1. Erick Lindgren, Actor: Lucky You. Erick Lindgren was born on August 11, 1976 in Burney, California, USA. He is an actor, known for Lucky You (2007), National Heads-Up Poker Championship (2006) and Poker Superstars III (2006).
2. Erick Lindgren’s net worth now, however, is the negative. He told Bluff that his debts are in the $3 million range. But he also said that at one point he was $10 million in debt. Quite a fall from someone who, during the poker boom, was one of the top five most famous poker players alive.
3. Erik LINDGREN Cited by 446 of Uppsala University Hospital, Uppsala Read 11 publications Contact Erik LINDGREN.

ArticleApproximation of the least Rayleigh quotient for degree p homogeneous functionals

Erica Lindgren

Journal of Functional Analysis 272 (12), 2017

Erik Lindgren Problem

Posted by:

Erik Lindgren Financial Advisor

Erik Lindgren Broke

Erick Lindgren Cash Broke

We present two novel methods for approximating minimizers of the abstract Rayleigh quotient $Phi(u)/ u ^p$. Here $Phi$ is a strictly convex functional on a Banach space with norm $ cdot $, and $Phi$ is assumed to be positively homogeneous of degree $pin (1,infty)$. Minimizers are shown to satisfy $partial Phi(u)- lambdamathcal{J}_p(u)ni 0$ for a certain $lambdain mathbb{R}$, where $mathcal{J}_p$ is the subdifferential of $frac{1}{p} cdot ^p$. The first approximation scheme is based on inverse iteration for square matrices and involves sequences that satisfy $$ partial Phi(u_k)- mathcal{J}_p(u_{k-1})ni 0 quad (kin mathbb{N}). $$ The second method is based on the large time behavior of solutions of the doubly nonlinear evolution $$ mathcal{J}_p(dot v(t))+partialPhi(v(t))ni 0 quad(a.e.;t>0) $$ and more generally $p$-curves of maximal slope for $Phi$. We show that both schemes have the remarkable property that the Rayleigh quotient is nonincreasing along solutions and that properly scaled solutions converge to a minimizer of $Phi(u)/ u ^p$. These results are new even for Hilbert spaces and their primary application is in the approximation of optimal constants and extremal functions for inequalities in Sobolev spaces.