Tools

LEADER 03607cam 2200673 i 4500

001 on1313118629;

003 OCoLC;

005 20230124155827.0;

008 220410m20229999riua b 001 0 eng ;

010 a| 2022007023;

015 a| GBC2B77752| bnb;

016 7 a| 0206706642| Uk;

020 a| 9781470456061q| volume 1;q| hardcover;

020 a| 1470456060q| volume 1;q| hardcover;

020 a| 9781470470869q| volume 1;q| paperback;

020 a| 1470470861q| volume 1;q| paperback;

020 z| 9781470470852q| volume 1;q| electronic book;

029 1 a| UKMGBb| 020670664;

035 a| (Sirsi) o1313118629;

035 a| (OCoLC)1313118629;

042 a| pcc;

049 a| EREE;

050 00 a| QC174.17.S3b| D36 2022;

082 00 a| 515/.7242| 23/eng20220428;

084 a| 35J10a| 47A10a| 47B15a| 47B36a| 47B80a| 52C23a| 58J51a| 81Q10a| 82B442| msc;

100 1 a| Damanik, David,d| 1971-e| author.=| ^A1451137;

245 10 a| One-dimensional ergodic Schrödinger operators /c| David Damanik, Jake Fillman.;

264 1 a| Providence, Rhode Island :b| American Mathematical Society,c| [2022]-;

300 a| volumes :b| illustrations ;c| 27 cm.;

336 a| textb| txt2| rdacontent;

337 a| unmediatedb| n2| rdamedia;

338 a| volumeb| nc2| rdacarrier;

490 1 a| Graduate studies in mathematics ;v| 221;

504 a| Includes bibliographical references and index.;

505 1 a| I. General theory.;

650 0 a| Schrödinger operator.=| ^A234329;

650 0 a| Ergodic theory.=| ^A15765;

650 0 a| Differentiable dynamical systems.=| ^A75392;

650 7 a| Differentiable dynamical systems.2| fast0| (OCoLC)fst00893426;

650 7 a| Ergodic theory.2| fast0| (OCoLC)fst00914656;

650 7 a| Schrödinger operator.2| fast0| (OCoLC)fst01108122;

650 7 a| Partial differential equations -- Elliptic equations and systems -- Schrödinger operator.2| msc;

650 7 a| Operator theory -- General theory of linear operators -- Spectrum, resolvent.2| msc;

650 7 a| Operator theory -- Special classes of linear operators -- Hermitian and normal operators (spectral measures, functional calculus, etc.)2| msc;

650 7 a| Operator theory -- Special classes of linear operators -- Jacobi (tridiagonal) operators (matrices) and generalizations.2| msc;

650 7 a| Operator theory -- Special classes of linear operators -- Random operators.2| msc;

650 7 a| Convex and discrete geometry -- Discrete geometry -- Quasicrystals, aperiodic tilings.2| msc;

650 7 a| Global analysis, analysis on manifolds -- Partial differential equations on manifolds; differential operators -- Relations between spectral theory and ergodic theory, e.g. quantum unique ergodicity.2| msc;

650 7 a| Quantum theory -- General mathematical topics and methods in quantum theory -- Selfadjoint operator theory in quantum theory, including spectral analysis.2| msc;

650 7 a| Statistical mechanics, structure of matter -- Equilibrium statistical mechanics -- Disordered systems (random Ising models, random Schrödinger operators, etc.)2| msc;

700 1 a| Fillman, Jake,d| 1987-e| author.=| ^A1451138;

830 0 a| Graduate studies in mathematics ;v| v. 221.=| ^A347883;

949 a| QC174.17.S3 D36 2022h| JOYNER48o| jssb;

994 a| C0b| ERE;

596 a| 1;

998 a| 5916221;

999 a| QC174.17.S3 D36 2022w| LCc| 1i| 30372017356681d| 6/30/2023e| 10/5/2022l| JGESm| JOYNERr| Ys| Yt| JGESBKu| 9/23/2022x| BOOKz| JSTACKSo| .STAFF. jjlm;

999 a| QC174.17.S3 D36 2022w| LCc| 2i| 30372017723534l| JGESm| JOYNERr| Ys| Yt| JGESBKu| 2/14/2025x| BOOKz| JSTACKSo| .STAFF. jjlm;

One-dimensional ergodic Schrödinger operators / David Damanik, Jake Fillman.

Author/creator	Damanik, David, 1971- author.
Other author	Fillman, Jake, 1987- author.
Format	Book
Publication	Providence, Rhode Island : American Mathematical Society, [2022]-
Description	volumes : illustrations ; 27 cm.
Subjects	Schrödinger operator. Ergodic theory. Differentiable dynamical systems.

Series	Graduate studies in mathematics ; 221 Graduate studies in mathematics ; v. 221. ^A347883
Incomplete content	I. General theory.
Bibliography note	Includes bibliographical references and index.
LCCN	2022007023
ISBN	9781470456061 volume 1; hardcover
ISBN	1470456060 volume 1; hardcover
ISBN	9781470470869 volume 1; paperback
ISBN	1470470861 volume 1; paperback
ISBN	volume 1; electronic book

One-dimensional ergodic Schrödinger operators / David Damanik, Jake Fillman.

Click here for more information about this title