机读格式显示(MARC)

• 000 01546cam a2200337 a 4500

• 001 0000520201

• 003 SCNU

• 005 20150414161000.0

• 008 120206s2012 enka b 001 0 eng

• 010 __ |a 2011053268

• 020 __ |a 9780521898812 (hardback)

• 040 __ |a DLC |c DLC |d DLC

• 050 00 |a QA188 |b .L456 2012

• 082 00 |a 512/.5 |2 23

• 084 __ |a MAT007000 |2 bisacsh

• 093 __ |a O151.21 |2 5

• 099 __ |a CAL 022012112280

• 100 1_ |a Lemmens, Bas.

• 245 10 |a Nonlinear Perron-Frobenius theory / |c Bas Lemmens, Roger Nussbaum.

• 260 __ |a Cambridge ; |a New York : |b Cambridge University Press, |c 2012.

• 300 __ |a xii, 323 p. : |b ill. ; |c 24 cm.

• 490 0_ |a Cambridge tracts in mathematics ; |v 189

• 504 __ |a Includes bibliographical references (p. [307]-318) and index.

• 520 __ |a "Sometimes in mathematics an innocent-looking observation opens up a new road to a fertile field. A nice example of such an observation is due to Garrett Birkhoff [23] and Hans Samelson [187], who remarked that one can use Hilbert's (projective) metric and the contraction mapping principle to prove some of the theorems of Perron and Frobenius concerning eigenvectors and eigenvalues of nonnegative matrices. This idea has been pivotal for the development of nonlinear Perron-Frobenius theory" -- |c Provided by publisher.

• 650 _0 |a Non-negative matrices.

• 650 _0 |a Eigenvalues.

• 650 _0 |a Eigenvectors.

• 650 _0 |a Algebras, Linear.

• 700 1_ |a Nussbaum, Roger D., |d 1944-

• 920 __ |a 242430 |z 2

• 950 __ |a SCNU |f O151.21/L554