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010 a| 2017044799;

020 a| 9781470410377 (alk. paper);

035 a| (WaSeSS)ssj0001923876;

042 a| pcc;

049 a| EREEa| NEHH;

050 00 a| QA649b| .Z45 2017;

082 00 a| 516.3/622| 23;

084 a| 34L20a| 35P20a| 35J05a| 35L05a| 53D25a| 58J40a| 58J502| msc;

100 1 a| Zelditch, Steven,d| 1953-=| ^A283229;

245 10 a| Eigenfunctions of the Laplacian on a Riemannian manifoldh| [electronic resource] /c| Steve Zelditch.;

260 a| Providence, Rhode Island :b| Published for the Conference Board of the Mathematical Sciences by the American Mathematical Society,c| [2017];

300 a| xiv, 394 pages :b| illustrations ;c| 26 cm.;

500 a| Based on the author's notes from his presentation at the NSF-CBMS Regional Conference in the Mathematical Sciences on Global Harmonic Analysis, held at University of Kentucky, June 20-24, 2011.;

500 a| Published with support from the National Science Foundation.;

504 a| Includes bibliographical references and index.;

506 a| Available only to authorized users.;

538 a| Mode of access: World Wide Web;

650 0 a| Riemannian manifolds.=| ^A39401;

650 0 a| Eigenfunctions.=| ^A348197;

650 0 a| Laplacian operator.=| ^A70002;

650 7 a| Ordinary differential equations -- Ordinary differential operators -- Asymptotic distribution of eigenvalues, asymptotic theory of eigenfunctions.2| msc;

650 7 a| Partial differential equations -- Spectral theory and eigenvalue problems -- Asymptotic distribution of eigenvalues and eigenfunctions.2| msc;

650 7 a| Partial differential equations -- Elliptic equations and systems -- Laplacian operator, reduced wave equation (Helmholtz equation), Poisson equation.2| msc;

650 7 a| Partial differential equations -- Hyperbolic equations and systems -- Wave equation.2| msc;

650 7 a| Differential geometry -- Symplectic geometry, contact geometry -- Geodesic flows.2| msc;

650 7 a| Global analysis, analysis on manifolds -- Partial differential equations on manifolds; differential operators -- Pseudodifferential and Fourier integral operators on manifolds.2| msc;

650 7 a| Global analysis, analysis on manifolds -- Partial differential equations on manifolds; differential operators -- Spectral problems; spectral geometry; scattering theory.2| msc;

655 0 a| Electronic books.=| ^A491897;

710 2 a| National Science Foundation (U.S.)=| ^A197;

856 40 z| Full text available from eBooks on EBSCOhostu| https://search.ebscohost.com/login.aspx?direct=true&scope=site&db=nlebk&AN=1661957&scope=site&custid=s5822723&authtype=ip,shib;

949 a| CLICK ON WEB ADDRESSw| ASISh| JOYNER188;

949 a| CLICK ON WEB ADDRESSw| ASISh| HSL77;

949 a| CLICK ON WEB ADDRESSw| ASISh| JMUSIC60;

596 a| 1 3 4;

998 a| 6753867;

999 a| CLICK ON WEB ADDRESSw| ASISc| 1i| 6753867-1001l| JNETm| JOYNERr| Ys| Yt| JNESSBKu| 7/17/2026x| EBOOKz| JERESOURCE;

999 a| CLICK ON WEB ADDRESSw| ASISc| 1i| 6753867-2001l| HSLELECm| HSLr| Ys| Yt| HEBKu| 7/17/2026x| EBOOKz| HERESOURCE;

999 a| CLICK ON WEB ADDRESSw| ASISc| 1i| 6753867-3001l| MNETm| JMUSICr| Ys| Yt| MNESSBKu| 7/17/2026x| EBOOKz| JERESOURCE;

Eigenfunctions of the Laplacian on a Riemannian manifold / Steve Zelditch.

Author/creator	Zelditch, Steven, 1953-
Other author	National Science Foundation (U.S.)
Format	Electronic
Publication Info	Providence, Rhode Island : Published for the Conference Board of the Mathematical Sciences by the American Mathematical Society, [2017]
Description	xiv, 394 pages : illustrations ; 26 cm.
Supplemental Content	Full text available from eBooks on EBSCOhost
Subjects	Riemannian manifolds. Eigenfunctions. Laplacian operator.

General note	Based on the author's notes from his presentation at the NSF-CBMS Regional Conference in the Mathematical Sciences on Global Harmonic Analysis, held at University of Kentucky, June 20-24, 2011.
General note	Published with support from the National Science Foundation.
Bibliography note	Includes bibliographical references and index.
Access restriction	Available only to authorized users.
Technical details	Mode of access: World Wide Web
Genre/form	Electronic books.
LCCN	2017044799
ISBN	9781470410377 (alk. paper)

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Eigenfunctions of the Laplacian on a Riemannian manifold / Steve Zelditch.

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