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  • 1
    Book
    Book
    Berlin [u.a.] :De Gruyter,
    UID:
    almahu_BV041931569
    Format: XIII, 277 S. : , graph. Darst.
    Edition: 2., revised and extended ed.
    ISBN: 978-3-11-031665-0
    Series Statement: de Gruyter Textbook
    Additional Edition: Erscheint auch als Online-Ausgabe ISBN 978-3-11-031667-4
    Language: English
    Subjects: Mathematics
    RVK:
    Keywords: Partielle Differentialgleichung ; Lehrbuch ; Lehrbuch ; Lehrbuch ; Lehrbuch
    Author information: Holubová, Gabriela
    Author information: Drábek, Pavel 1953-
    Library Location Call Number Volume/Issue/Year Availability
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  • 2
    Online Resource
    Online Resource
    Berlin :De Gruyter,
    UID:
    almafu_9958354160202883
    Format: 1 online resource(xiii,277p.) : , illustrations.
    Edition: 2nd revised and extended edition
    Edition: Electronic reproduction. Berlin : De Gruyter, 2014. Mode of access: World Wide Web.
    Edition: System requirements: Web browser.
    Edition: Access may be restricted to users at subscribing institutions.
    ISBN: 9783110316674
    Series Statement: De Gruyter Textbook
    Content: This book presents a first introduction to PDEs on an elementary level, enabling the reader to understand what partial differential equations are, where they come from and how they can be solved. The intention is that the reader understands the basic principles which are valid for particular types of PDEs and learns some classical methods to solve them, thus the authors restrict their considerations to fundamental types of equations and basic methods. Only basic facts from calculus and linear ordinary differential equations of first and second order are needed as a prerequisite. The book is addressed to students who intend to specialize in mathematics as well as to students of physics, engineering, and economics.
    Note: Frontmatter -- , Preface -- , Contents -- , Chapter 1. Motivation, Derivation of Basic Mathematical Models -- , Chapter 2. Classification, Types of Equations, Boundary and Initial Conditions -- , Chapter 3. Linear Partial Differential Equations of the First Order -- , Chapter 4. Wave Equation in One Spatial Variable – Cauchy Problem in R -- , Chapter 5. Diffusion Equation in One Spatial Variable – Cauchy Problem in R -- , Chapter 6. Laplace and Poisson Equations in Two Dimensions -- , Chapter 7. Solutions of Initial Boundary Value Problems for Evolution Equations -- , Chapter 8. Solutions of Boundary Value Problems for Stationary Equations -- , Chapter 9. Methods of Integral Transforms -- , Chapter 10. General Principles -- , Chapter 11. Laplace and Poisson equations in Higher Dimensions -- , Chapter 12. Diffusion Equation in Higher Dimensions -- , Chapter 13. Wave Equation in Higher Dimensions -- , Appendix A. Sturm-Liouville Problem -- , Appendix B. Bessel Functions -- , Some Typical Problems Considered in this Book -- , Notation -- , Bibliography -- , Index. , In English
    Language: English
    Subjects: Mathematics
    RVK:
    URL: Volltext  (lizenzpflichtig)
    URL: Cover
    URL: Cover
    Library Location Call Number Volume/Issue/Year Availability
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  • 3
    Online Resource
    Online Resource
    Berlin, [Germany] ; : De Gruyter,
    UID:
    almafu_9959232380202883
    Format: 1 online resource (291 p.)
    Edition: Second, revised and extended edition.
    ISBN: 3-11-037404-8 , 3-11-031667-6
    Series Statement: De Gruyter Textbook
    Content: This textbook is an elementary introduction to the basic principles of partial differential equations. With many illustrations it introduces PDEs on an elementary level, enabling the reader to understand what partial differential equations are, where they come from and how they can be solved. The intention is that the reader understands the basic principles which are valid for particular types of PDEs, and to acquire some classical methods to solve them, thus the authors restrict their considerations to fundamental types of equations and basic methods. Only basic facts from calculus and linear ordinary differential equations of first and second order are needed as a prerequisite. The book is addressed to students who intend to specialize in mathematics as well as to students of physics, engineering, and economics.
    Note: Description based upon print version of record. , Frontmatter -- , Preface -- , Contents -- , Chapter 1. Motivation, Derivation of Basic Mathematical Models -- , Chapter 2. Classification, Types of Equations, Boundary and Initial Conditions -- , Chapter 3. Linear Partial Differential Equations of the First Order -- , Chapter 4. Wave Equation in One Spatial Variable - Cauchy Problem in R -- , Chapter 5. Diffusion Equation in One Spatial Variable - Cauchy Problem in R -- , Chapter 6. Laplace and Poisson Equations in Two Dimensions -- , Chapter 7. Solutions of Initial Boundary Value Problems for Evolution Equations -- , Chapter 8. Solutions of Boundary Value Problems for Stationary Equations -- , Chapter 9. Methods of Integral Transforms -- , Chapter 10. General Principles -- , Chapter 11. Laplace and Poisson equations in Higher Dimensions -- , Chapter 12. Diffusion Equation in Higher Dimensions -- , Chapter 13. Wave Equation in Higher Dimensions -- , Appendix A. Sturm-Liouville Problem -- , Appendix B. Bessel Functions -- , Some Typical Problems Considered in this Book -- , Notation -- , Bibliography -- , Index , English
    Additional Edition: ISBN 3-11-031665-X
    Language: English
    Subjects: Mathematics
    RVK:
    Keywords: Electronic books.
    Library Location Call Number Volume/Issue/Year Availability
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  • 4
    Online Resource
    Online Resource
    Berlin :De Gruyter,
    UID:
    edocfu_9958354160202883
    Format: 1 online resource(xiii,277p.) : , illustrations.
    Edition: 2nd revised and extended edition
    Edition: Electronic reproduction. Berlin : De Gruyter, 2014. Mode of access: World Wide Web.
    Edition: System requirements: Web browser.
    Edition: Access may be restricted to users at subscribing institutions.
    ISBN: 9783110316674
    Series Statement: De Gruyter Textbook
    Content: This book presents a first introduction to PDEs on an elementary level, enabling the reader to understand what partial differential equations are, where they come from and how they can be solved. The intention is that the reader understands the basic principles which are valid for particular types of PDEs and learns some classical methods to solve them, thus the authors restrict their considerations to fundamental types of equations and basic methods. Only basic facts from calculus and linear ordinary differential equations of first and second order are needed as a prerequisite. The book is addressed to students who intend to specialize in mathematics as well as to students of physics, engineering, and economics.
    Note: Frontmatter -- , Preface -- , Contents -- , Chapter 1. Motivation, Derivation of Basic Mathematical Models -- , Chapter 2. Classification, Types of Equations, Boundary and Initial Conditions -- , Chapter 3. Linear Partial Differential Equations of the First Order -- , Chapter 4. Wave Equation in One Spatial Variable – Cauchy Problem in R -- , Chapter 5. Diffusion Equation in One Spatial Variable – Cauchy Problem in R -- , Chapter 6. Laplace and Poisson Equations in Two Dimensions -- , Chapter 7. Solutions of Initial Boundary Value Problems for Evolution Equations -- , Chapter 8. Solutions of Boundary Value Problems for Stationary Equations -- , Chapter 9. Methods of Integral Transforms -- , Chapter 10. General Principles -- , Chapter 11. Laplace and Poisson equations in Higher Dimensions -- , Chapter 12. Diffusion Equation in Higher Dimensions -- , Chapter 13. Wave Equation in Higher Dimensions -- , Appendix A. Sturm-Liouville Problem -- , Appendix B. Bessel Functions -- , Some Typical Problems Considered in this Book -- , Notation -- , Bibliography -- , Index. , In English
    Language: English
    Library Location Call Number Volume/Issue/Year Availability
    BibTip Others were also interested in ...
  • 5
    Online Resource
    Online Resource
    Berlin ; : De Gruyter,
    UID:
    almahu_9949462258402882
    Format: 1 online resource (277 p.)
    Edition: 2nd revised and extended edition
    ISBN: 9783110316674 , 9783110238570
    Series Statement: De Gruyter Textbook
    Content: This textbook is an elementary introduction to the basic principles of partial differential equations. With many illustrations it introduces PDEs on an elementary level, enabling the reader to understand what partial differential equations are, where they come from and how they can be solved. The intention is that the reader understands the basic principles which are valid for particular types of PDEs, and to acquire some classical methods to solve them, thus the authors restrict their considerations to fundamental types of equations and basic methods. Only basic facts from calculus and linear ordinary differential equations of first and second order are needed as a prerequisite. The book is addressed to students who intend to specialize in mathematics as well as to students of physics, engineering, and economics.
    Note: Frontmatter -- , Preface -- , Contents -- , Chapter 1. Motivation, Derivation of Basic Mathematical Models -- , Chapter 2. Classification, Types of Equations, Boundary and Initial Conditions -- , Chapter 3. Linear Partial Differential Equations of the First Order -- , Chapter 4. Wave Equation in One Spatial Variable - Cauchy Problem in R -- , Chapter 5. Diffusion Equation in One Spatial Variable - Cauchy Problem in R -- , Chapter 6. Laplace and Poisson Equations in Two Dimensions -- , Chapter 7. Solutions of Initial Boundary Value Problems for Evolution Equations -- , Chapter 8. Solutions of Boundary Value Problems for Stationary Equations -- , Chapter 9. Methods of Integral Transforms -- , Chapter 10. General Principles -- , Chapter 11. Laplace and Poisson equations in Higher Dimensions -- , Chapter 12. Diffusion Equation in Higher Dimensions -- , Chapter 13. Wave Equation in Higher Dimensions -- , Appendix A. Sturm-Liouville Problem -- , Appendix B. Bessel Functions -- , Some Typical Problems Considered in this Book -- , Notation -- , Bibliography -- , Index , Mode of access: Internet via World Wide Web. , In English.
    In: DGBA Backlist Complete English Language 2000-2014 PART1, De Gruyter, 9783110238570
    In: DGBA Backlist Mathematics 2000-2014 (EN), De Gruyter, 9783110238471
    In: DGBA Mathematics - 2000 - 2014, De Gruyter, 9783110637205
    In: EBOOK PACKAGE Complete Package 2014, De Gruyter, 9783110369526
    In: EBOOK PACKAGE Mathematics, Physics 2014, De Gruyter, 9783110370355
    Additional Edition: ISBN 9783110374049
    Additional Edition: ISBN 9783110316650
    Language: English
    Subjects: Mathematics
    RVK:
    URL: Cover
    Library Location Call Number Volume/Issue/Year Availability
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