Home → Mathematics Research Library → New Books/Journals → New Titles → No new Review Table materials for February 13, 2013
 

No new Review Table materials for February 13, 2013

 

Books

Place a hold on these books by clicking on the book title, and then on the REQUEST button. Enter your UWNetID and password, choose pickup location, and submit.

Trouble navigating back to this list?  Right click on link, then chose OPEN LINK IN NEW TAB

 

 

See what's new at the Engineering Library

 

 

EBooks

If accessing these remotely, you'll need to login first.

Trouble navigating back to this list?  Right click on link, then chose OPEN LINK IN NEW TAB.


    Journal Issues

    New Online Journal Issues

    Trouble navigating back to this list?  Right click on link, then chose OPEN LINK IN NEW TAB.

       

       

       

       

       

      New Print Journal Issues

       




       

      Keep Current

      Use MathSciNet's Current Publications alerting tool to browse current publications in MathSciNet by MSC classification. You may chose the current month or previous ones, and the type of material. Choose Reviewed to see only reviewed items.

      If you are an AMS member, you may subscribe to e-CMP alerts in up to three MSC classifications. This electronic notification service is free to current AMS members.

      See more information on customizing your alerting services on our Services page.

      By UW Authors

      Recent articles by authors in Math, Applied Math, and Statistics.

      Trouble navigating back to this list?  Right click on link, then chose OPEN LINK IN NEW TAB.

      S A M P L E!!!!

       

      *Record 1 of 5.
      *Click Here to View Full Record
      Title: PISOT FAMILY SELF-AFFINE TILINGS, DISCRETE SPECTRUM, AND THE MEYER PROPERTY

      Author Full Names: Lee, Jeong-Yup; Solomyak, Boris
      Source: DISCRETE AND CONTINUOUS DYNAMICAL SYSTEMS 32 (3): 935-959 10.3934/dcds.2012.32.935 MAR 2012
      Abstract: We consider self-affine tilings in the Euclidean space and the associated tiling dynamical systems, namely, the translation action on the orbit closure of the given tiling. We investigate the spectral properties of the system.Itturnsoutthatthepresenceofthediscretecomponentdependsonthe algebraic properties of the eigenvalues of the expansion matrix phi for the tiling. Assuming that phi is diagonalizable over C and all its eigenvalues are algebraic conjugates of the same multiplicity, we show that the dynamical system has a relatively dense discrete spectrum if and only if it is not weakly mixing, and if and only if the spectrum of phi is a "Pisot family." Moreover, this is equivalent to the Meyer property of the associated discrete set of "control points" for the tiling.
      *Record 2 of 5.
      *Click Here to View Full Record
      Title: On the subdifferential regularity of max root functions for polynomials

      Author Full Names: Burke, James V.; Eaton, Julia
      Source: NONLINEAR ANALYSIS-THEORY METHODS & APPLICATIONS 75 (3): 1168-1187 10.1016/j.na.2011.01.021 FEB 2012
      Abstract: In 2001, Burke and Overton showed that the abscissa mapping on polynomials is subdifferentially regular on the monic polynomials of degree n. We extend this result to the class of max polynomial root functions which includes both the polynomial abscissa and the polynomial radius mappings. The approach to the computation of the subgradient simplifies that given by Burke and Overton and provides new insight into the variational properties of these functions. (C) 2011 Elsevier Ltd. All rights reserved.