<--- Back to Details
First PageDocument Content
Algebra / Mathematics / Matrix theory / PerronFrobenius theorem / Eigenvalues and eigenvectors / Constructible universe / Dynamical system / HamiltonJacobi equation / Differential forms on a Riemann surface
Date: 2012-03-22 11:09:27
Algebra
Mathematics
Matrix theory
PerronFrobenius theorem
Eigenvalues and eigenvectors
Constructible universe
Dynamical system
HamiltonJacobi equation
Differential forms on a Riemann surface

Optimal growth for linear processes with affine control Vincent Calvez∗ Pierre Gabriel†‡ March 22, 2012

Add to Reading List

Source URL: pgabriel.perso.math.cnrs.fr

Download Document from Source Website

File Size: 3,28 MB

Share Document on Facebook

Similar Documents

Spectral Graph Theory and Applications  WSProblem Set 1 Due: Nov. 25

Spectral Graph Theory and Applications WSProblem Set 1 Due: Nov. 25

DocID: 1rsKM - View Document

3  Structured populations In all dynamical models considered so far, we have assumed that all individuals behave equally with respect to the population dynamics. All have the same birth and death rates,

3 Structured populations In all dynamical models considered so far, we have assumed that all individuals behave equally with respect to the population dynamics. All have the same birth and death rates,

DocID: 1rcBW - View Document

133  Documenta Math. Ergodic Properties and KMS Conditions on C ∗ -Symbolic Dynamical Systems

133 Documenta Math. Ergodic Properties and KMS Conditions on C ∗ -Symbolic Dynamical Systems

DocID: 1rbBe - View Document

Optimal growth for linear processes with affine control Vincent Calvez∗ Pierre Gabriel†‡  March 22, 2012

Optimal growth for linear processes with affine control Vincent Calvez∗ Pierre Gabriel†‡ March 22, 2012

DocID: 1qPkU - View Document

ARTICLE IN PRESS  Stochastic Processes and their Applications–1517 www.elsevier.com/locate/spa  Frequently visited sets for random walks

ARTICLE IN PRESS Stochastic Processes and their Applications–1517 www.elsevier.com/locate/spa Frequently visited sets for random walks

DocID: 1qIDH - View Document