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020 a| 9780429437878q| (electronic bk.);

020 a| 0429437870q| (electronic bk.);

020 a| 9780429795343q| (electronic bk.);

020 a| 0429795343q| (electronic bk.);

020 a| 9780429795350q| (electronic bk.);

020 a| 0429795351q| (electronic bk.);

020 a| 9780429795336q| (mobi);

020 a| 0429795335q| (mobi);

020 z| 9781138345430q| (hardcover : alk. paper);

020 z| 1138345431q| (hardcover : alk. paper);

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035 a| (OCoLC)1060524545;

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100 1 a| Guenther, Ronald B.e| author.=| ^A1025182;

245 10 a| Sturm-Liouville problems :b| theory and numerical implementation /c| Ronald B. Guenther, John W. Lee, Department of Mathematics, Oregon State University, Corvallis.;

264 1 a| Boca Raton, FL :b| CRC Press, Taylor & Francis Group,c| [2019];

300 a| 1 online resource (xiii, 406 pages).;

336 a| textb| txt2| rdacontent;

337 a| computerb| c2| rdamedia;

338 a| online resourceb| cr2| rdacarrier;

490 1 a| Monographs and research notes in mathematics;

520 a| Sturm-Liouville problems arise naturally in solving technical problems in engineering, physics, and more recently in biology and the social sciences. These problems lead to eigenvalue problems for ordinary and partial differential equations. Sturm-Liouville Problems: Theory and Numerical Implementation addresses, in a unified way, the key issues that must be faced in science and engineering applications when separation of variables, variational methods, or other considerations lead to Sturm-Liouville eigenvalue problems and boundary value problems.;

504 a| Includes bibliographical references and index.;

505 0 a| Setting the stage -- Preliminaries -- Integral equations -- Regular Sturm-Liouville problems -- Singular Sturm-Liouville problems: I -- Singular Sturm-Liouville problems: II -- Approximation of Eigenvalues and Eigenfunctions -- Concluding examples and observations.;

545 0 a| Ronald B. Guenther is an Emeritus Professor in the Department of Mathematics at Oregon State University. His research interests include mathematically modelling deterministic systems and the ordinary and partial differential equations that arise from these models. John W. Lee is an Emeritus Professor in the Department of Mathematics at Oregon State University. His research interests include differential equations, especially oscillatory properties of problems of Sturm-Liouville type and related approximation theory, and integral equations.;

588 a| Description based on print version record.;

650 0 a| Sturm-Liouville equation.=| ^A354611;

650 0 a| Differential equations.=| ^A15524;

650 0 a| Eigenvalues.=| ^A69820;

650 7 a| Differential equations.2| fast0| (OCoLC)fst00893446;

650 7 a| Eigenvalues.2| fast0| (OCoLC)fst00904031;

650 7 a| Sturm-Liouville equation.2| fast0| (OCoLC)fst01136277;

650 7 a| MATHEMATICS / Calculus.2| bisacsh;

650 7 a| MATHEMATICS / Mathematical Analysis.2| bisacsh;

650 7 a| MATHEMATICS / Applied.2| bisacsh;

650 7 a| MATHEMATICS / Differential Equations.2| bisacsh;

650 7 a| MATHEMATICS / Geometry / General.2| bisacsh;

655 4 a| Electronic books.;

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

700 1 a| Lee, John W.,d| 1942-e| author.=| ^A1025397;

830 0 a| Monographs and research notes in mathematics.=| ^A1278801;

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999 a| CLICK ON WEB ADDRESSw| ASISc| 1i| 5089348-3001l| MNETm| JMUSICr| Ys| Yt| MNEYBPDDAOu| 3/29/2019x| EBOOKz| JERESOURCEo| .STAFF. jwjh;

Sturm-Liouville problems : theory and numerical implementation / Ronald B. Guenther, John W. Lee, Department of Mathematics, Oregon State University, Corvallis.

Author/creator	Guenther, Ronald B. author.
Other author	Lee, John W., 1942- author.
Format	Electronic
Publication	Boca Raton, FL : CRC Press, Taylor & Francis Group, [2019]
Copyright Date	©2019
Description	1 online resource (xiii, 406 pages).
Supplemental Content	Ebook Central
Subjects	Sturm-Liouville equation. Differential equations. Eigenvalues.

Series	Monographs and research notes in mathematics Monographs and research notes in mathematics. ^A1278801
Contents	Setting the stage -- Preliminaries -- Integral equations -- Regular Sturm-Liouville problems -- Singular Sturm-Liouville problems: I -- Singular Sturm-Liouville problems: II -- Approximation of Eigenvalues and Eigenfunctions -- Concluding examples and observations.
Abstract	Sturm-Liouville problems arise naturally in solving technical problems in engineering, physics, and more recently in biology and the social sciences. These problems lead to eigenvalue problems for ordinary and partial differential equations. Sturm-Liouville Problems: Theory and Numerical Implementation addresses, in a unified way, the key issues that must be faced in science and engineering applications when separation of variables, variational methods, or other considerations lead to Sturm-Liouville eigenvalue problems and boundary value problems.
Bibliography note	Includes bibliographical references and index.
Biographical note	Ronald B. Guenther is an Emeritus Professor in the Department of Mathematics at Oregon State University. His research interests include mathematically modelling deterministic systems and the ordinary and partial differential equations that arise from these models. John W. Lee is an Emeritus Professor in the Department of Mathematics at Oregon State University. His research interests include differential equations, especially oscillatory properties of problems of Sturm-Liouville type and related approximation theory, and integral equations.
Source of description	Description based on print version record.
Issued in other form	Print version: Guenther, Ronald B. Sturm Liouville problems. Boca Raton, Florida : CRC Press, 2018 9781138345430
Genre/form	Electronic books.
Genre/form	Electronic books.
ISBN	9780429437878 (electronic bk.)
ISBN	0429437870 (electronic bk.)
ISBN	9780429795343 (electronic bk.)
ISBN	0429795343 (electronic bk.)
ISBN	9780429795350 (electronic bk.)
ISBN	0429795351 (electronic bk.)
ISBN	9780429795336 (mobi)
ISBN	0429795335 (mobi)
ISBN	(hardcover : alk. paper)
ISBN	(hardcover : alk. paper)

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Sturm-Liouville problems : theory and numerical implementation / Ronald B. Guenther, John W. Lee, Department of Mathematics, Oregon State University, Corvallis.

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