Kamis, 03 September 2015

Ebook Download Selected Topics In Geometry With Classical Vs. Computer ProvingBy Pavel Pech

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Ebook Download Selected Topics In Geometry With Classical Vs. Computer ProvingBy Pavel Pech

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Selected Topics In Geometry With Classical Vs. Computer ProvingBy Pavel Pech

Selected Topics In Geometry With Classical Vs. Computer ProvingBy Pavel Pech


Selected Topics In Geometry With Classical Vs. Computer ProvingBy Pavel Pech


Ebook Download Selected Topics In Geometry With Classical Vs. Computer ProvingBy Pavel Pech

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Selected Topics In Geometry With Classical Vs. Computer ProvingBy Pavel Pech

This textbook presents various automatic techniques based on Gröbner bases elimination to prove well-known geometrical theorems and formulas. Besides proving theorems, these methods are used to discover new formulas, solve geometric inequalities, and construct objects which cannot be easily done with a ruler and compass.

Each problem is firstly solved by an automatic theorem proving method. Secondly, problems are solved classically without using computer where possible so that readers can compare the strengths and weaknesses of both approaches.

Contents: Automatic Theorem Proving; Generalization of the Formula of Heron; Simson Wallace Theorem; Transversals in a Polygon; Petr Douglas Neumann's Theorem; Geometric Inequalities; Regular Polygons.

  • Sales Rank: #7029721 in Books
  • Published on: 2007-11-12
  • Original language: English
  • Number of items: 1
  • Dimensions: 9.23" h x .73" w x 6.09" l, 1.09 pounds
  • Binding: Hardcover
  • 252 pages

Review
The selection of the theorems is very nice, making the book quite interesting even to those with no interest in computer-based proofs ... Beside being extremely useful to those who would like to benefit from automatic theorem proving and discovering, the book is also of great interest to anyone interested in geometry, thanks to the beautiful selection of topics it covers. --Zentralblatt MATH

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Selected Topics In Geometry With Classical Vs. Computer ProvingBy Pavel Pech PDF

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Selected Topics In Geometry With Classical Vs. Computer ProvingBy Pavel Pech PDF
Selected Topics In Geometry With Classical Vs. Computer ProvingBy Pavel Pech PDF

Get Free Ebook Advanced Engineering MathematicsBy Lawrence Turyn

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Get Free Ebook Advanced Engineering MathematicsBy Lawrence Turyn

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Advanced Engineering MathematicsBy Lawrence Turyn

Advanced Engineering MathematicsBy Lawrence Turyn


Advanced Engineering MathematicsBy Lawrence Turyn


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Advanced Engineering MathematicsBy Lawrence Turyn

Beginning with linear algebra and later expanding into calculus of variations, Advanced Engineering Mathematics provides accessible and comprehensive mathematical preparation for advanced undergraduate and beginning graduate students taking engineering courses. This book offers a review of standard mathematics coursework while effectively integrating science and engineering throughout the text. It explores the use of engineering applications, carefully explains links to engineering practice, and introduces the mathematical tools required for understanding and utilizing software packages.



  • Provides comprehensive coverage of mathematics used by engineering students

  • Combines stimulating examples with formal exposition and provides context for the mathematics presented

  • Contains a wide variety of applications and homework problems

  • Includes over 300 figures, more than 40 tables, and over 1500 equations

  • Introduces useful Mathematica™ and MATLAB® procedures

  • Presents faculty and student ancillaries, including an online student solutions manual, full solutions manual for instructors, and full-color figure sides for classroom presentations

Advanced Engineering Mathematics covers ordinary and partial differential equations, matrix/linear algebra, Fourier series and transforms, and numerical methods. Examples include the singular value decomposition for matrices, least squares solutions, difference equations, the z-transform, Rayleigh methods for matrices and boundary value problems, the Galerkin method, numerical stability, splines, numerical linear algebra, curvilinear coordinates, calculus of variations, Liapunov functions, controllability, and conformal mapping.


This text also serves as a good reference book for students seeking additional information. It incorporates Short Takes sections, describing more advanced topics to readers, and Learn More about It sections with direct references for readers wanting more in-depth information.

  • Sales Rank: #2078529 in eBooks
  • Published on: 2013-09-25
  • Released on: 2013-09-25
  • Format: Kindle eBook

Review

"… great expositions of many topics that are usually omitted in similar books but are important in applications. For instance, least square solutions are presented at great detail. Another strength of Turyn's book is a collection of exercises. … the selection of topics which makes the book very attractive."
―Vladimir A. Dobrushkin, University of Rhode Island

"The author has considerable experience teaching mathematical methods to engineers and he has produced an effective textbook based on that experience. The topics are broad, standard and appropriate. The exposition is aimed at the engineering student who has limited background in rigorous mathematics but who has experience in both application and computation."
―Paul Eloe, University of Dayton

"… well organized and its stuff is concisely presented. It covers almost every topic that should appear in an engineering textbook. It contains many examples to help students to understand. The material is presented in a conductive way and easy to follow. This book will be an ideal option for both first-time and advanced learners, thanks to its clarity in presentation and comprehensiveness in contents."
―Xiaojun Yuan, Institute of Network Coding, The Chinese University of Hong Kong

"The materials are well-written and self-contained. Examples are appropriate for better understanding of the theorems and definitions that are presented. Exercise problems are of varied difficulties, and they are suitable for the related topics presented in the book."
―Muhammad N. Islam, University of Dayton

About the Author

Dr. Larry Turyn is a professor of mathematics and statistics at Wright State University in Dayton, Ohio, where he has taught for 31 years. He earned degrees from Brown University and the Columbia University Fu Foundation School of Engineering and Applied Science. He has also been a Fellow and sessional instructor at the University of Calgary. At Wright State University he has developed several courses in engineering mathematics, differential equations, and applied analysis. Dr. Turyn has authored 26 articles in the fields of differential equations, eigenvalue problems, and applied mathematics.

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