When you want to find boundary value problems powers, you may need to consider between many choices. Finding the best boundary value problems powers is not an easy task. In this post, we create a very short list about top 9 the best boundary value problems powers for you. You can check detail product features, product specifications and also our voting for each product. Let’s start with following top 9 boundary value problems powers:
Reviews
1. Boundary Value Problems: and Partial Differential Equations
Description
Boundary Value Problems, Sixth Edition, is the leading text on boundary value problems and Fourier series for professionals and students in engineering, science, and mathematics who work with partial differential equations. In this updated edition, author David Powers provides a thorough overview of solving boundary value problems involving partial differential equations by the methods of separation of variables. Additional techniques used include Laplace transform and numerical methods.
The book contains nearly 900 exercises ranging in difficulty from basic drills to advanced problem-solving exercises.
Professors and students agree that Powers is a master at creating examples and exercises that skillfully illustrate the techniques used to solve science and engineering problems.
Ancillary list:
- Online SSM- http://www.elsevierdirect.com/product.jsp?isbn=9780123747198
- Online ISM- http://textbooks.elsevier.com/web/manuals.aspx?isbn=9780123747198
- Companion site, Ebook- http://www.elsevierdirect.com/companion.jsp?ISBN=9780123747198
- Student Solution Manual forSixth Edition- https://www.elsevier.com/books/student-solutions-manual-boundary-value-problems/powers/978-0-12-375664-0
- New animations and graphics of solutions, additional exercises and chapter review questions on the web
- Nearly 900 exercises ranging in difficulty from basic drills to advanced problem-solving exercises
- Many exercises based on current engineering applications
2. Student Solutions Manual to Boundary Value Problems: and Partial Differential Equations
Description
This student solutions manual accompanies the text, Boundary Value Problems and Partial Differential Equations, 5e. The SSM is available in print via PDF or electronically, and provides the student with the detailed solutions of the odd-numbered problems containedthroughout the book.- Provides students with exercises that skillfully illustrate the techniques used in the text to solve science and engineering problems
- Nearly 900 exercises ranging in difficulty from basic drills to advanced problem-solving exercises
- Many exercises based on current engineering applications
3. Boundary Value Problems, Sixth Edition: and Partial Differential Equations by David L. Powers (2009-08-07)
4. Boundary Value Problems: and Partial Differential Equations
Description
Boundary Value Problems, Fifth Edition, is the leading text on boundary value problems and Fourier series. The author, David Powers, has written a thorough theoretical overview of solving boundary value problems involving partial differential equations by the methods of separation of variables.
Professors and students agree that Powers is a master at creating linear problems that adroitly illustrate the techniques of separation of variables used to solve science and engineering. His expertise is fully apparent in this updated text. The text progresses at a comfortable pace for undergraduates in engineering and mathematics, illustrating the classical methods with clear explanations and hundreds of exercises.
This updated edition contains many new features, including nearly 900 exercises ranging in difficulty, chapter review questions, and many fully worked examples. This text is ideal for professionals and students in mathematics and engineering, especially those working with partial differential equations.
- Nearly 900 exercises ranging in difficulty
- Many fully worked examples
5. Boundary Value Problems
Description
6. Boundary Value Problems
Description
Boundary Value Problems is a text material on partial differential equations that teaches solutions of boundary value problems. The book also aims to build up intuition about how the solution of a problem should behave. The text consists of seven chapters. Chapter 1 covers the important topics of Fourier Series and Integrals. The second chapter deals with the heat equation, introducing separation of variables. Material on boundary conditions and Sturm-Liouville systems is included here. Chapter 3 presents the wave equation; estimation of eigenvalues by the Rayleigh quotient is mentioned briefly. The potential equation is the topic of Chapter 4, which closes with a section on classification of partial differential equations. Chapter 5 briefly covers multidimensional problems and special functions. The last two chapters, Laplace Transforms and Numerical Methods, are discussed in detail. The book is intended for third and fourth year physics and engineering students.7. Differential Equations with Applications and Historical Notes (Textbooks in Mathematics)
Feature
CRC PressDescription
Fads are as common in mathematics as in any other human activity, and it is always difficult to separate the enduring from the ephemeral in the achievements of ones own time. An unfortunate effect of the predominance of fads is that if a student doesnt learn about such worthwhile topics as the wave equation, Gausss hypergeometric function, the gamma function, and the basic problems of the calculus of variationsamong othersas an undergraduate, then he/she is unlikely to do so later.
The natural place for an informal acquaintance with such ideas is a leisurely introductory course on differential equations. Specially designed for just such a course, Differential Equations with Applications and Historical Notes takes great pleasure in the journey into the world of differential equations and their wide range of applications. The authora highly respected educatoradvocates a careful approach, using explicit explanation to ensure students fully comprehend the subject matter.
With an emphasis on modeling and applications, the long-awaited Third Edition of this classic textbook presents a substantial new section on Gausss bell curve and improves coverage of Fourier analysis, numerical methods, and linear algebra. Relating the development of mathematics to human activityi.e., identifying why and how mathematics is usedthe text includes a wealth of unique examples and exercises, as well as the authors distinctive historical notes, throughout.
- Provides an ideal text for a one- or two-semester introductory course on differential equations
- Emphasizes modeling and applications
- Presents a substantial new section on Gausss bell curve
- Improves coverage of Fourier analysis, numerical methods, and linear algebra
- Relates the development of mathematics to human activityi.e., identifying why and how mathematics is used
- Includes a wealth of unique examples and exercises, as well as the authors distinctive historical notes, throughout
- Uses explicit explanation to ensure students fully comprehend the subject matter
Outstanding Academic Title of the Year, Choice magazine, American Library Association.
8. Discrete Fractional Calculus
Description
This text provides the first comprehensive treatment of the discrete fractional calculus. Experienced researchers will find the text useful as a reference for discrete fractional calculus and topics of current interest. Students who are interested in learning about discrete fractional calculus will find this text to provide a useful starting point. Several exercises are offered at the end of each chapter and select answers have been provided at the end of the book.
The presentation of the content is designed to give ample flexibility for potential use in a myriad of courses and for independent study. The novel approach taken by the authors includes a simultaneous treatment of the fractional- and integer-order difference calculus (on a variety of time scales, including both the usual forward and backwards difference operators). The reader will acquire a solid foundation in the classical topics of the discrete calculus while being introduced to exciting recent developments, bringing them to the frontiers of the subject.
Most chapters may be covered or omitted, depending upon the background of the student. For example, the text may be used as a primary reference in an introductory course for difference equations which also includes discrete fractional calculus. Chapters 12 provide a basic introduction to the delta calculus including fractional calculus on the set of integers. For courses where students already have background in elementary real analysis, Chapters 12 may be covered quickly and readers may then skip to Chapters 67 which present some basic results in fractional boundary value problems (FBVPs). Chapters 67 in conjunction with some of the current literature listed in the Bibliography can provide a basis for a seminar in the current theory of FBVPs. For a two-semester course, Chapters 15 may be covered in depth, providing a very thorough introduction to both the discrete fractional calculus as well as the integer-order calculus.9. Numerical Analysis of Electromagnetic Fields (Electric Energy Systems and Engineering Series)