Thursday, May 30, 2013
Discrete Mathematics: Elementary and Beyond by Lovász
Discrete Mathematics: Elementary and Beyond PDF Download Ebook. L. Lovász, J. Pelikán and K. Vesztergombi offer excellent introduction to a lot of problems of discrete mathematics. It discusses a number of selected results and methods, mostly from areas of combinatorics and graph theory, and it uses proofs and problem solving to help students understand the solutions to problems.
Numerous examples, figures, and exercises are spread throughout the book. Discrete mathematics is quickly becoming one of the most important areas of mathematical research, with applications to cryptography, linear programming, coding theory and the theory of computing. This book is aimed at undergraduate mathematics and computer science students interested in developing a feeling for what mathematics is all about, where mathematics can be helpful, and what kinds of questions mathematicians work on.
The authors discuss a number of selected results and methods of discrete mathematics, mostly from the areas of combinatorics and graph theory, with a little number theory, probability, and combinatorial geometry. Wherever possible, the authors use proofs and problem solving to help students understand the solutions to problems.
In addition, there are numerous examples, figures, and exercises spread throughout the book. The authors develop most topics to the extent that they can describe the discrete mathematics behind an important application of mathematics.
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Discrete Mathematics by Kevin Ferland
Discrete Mathematics PDF Download Ebook. Kevin Ferland combines a balance of theory and applications with mathematical rigor and an accessible writing style. The author uses a range of examples to teach core concepts, while corresponding exercises allow students to apply what they learn.
Throughout the text, engaging anecdotes and topics of interest inform as well as motivate learners. The text is ideal for one- or two-semester courses and for students who are typically mathematics, mathematics education, or computer science majors. Part I teaches student how to write proofs; Part II focuses on computation and problem solving. The second half of the book may also be suitable for introductory courses in combinatorics and graph theory.
CL MATHSpace encompasses the interactive online products and services integrated with Houghton Mifflin mathematics programs. CL MATHSpace content--including PowerPoint slides and practice tests--can be accessed at any time through text-specific Student and Instructor Websites. Unique among similar texts, Part I features proofs as its central topic--taking the approach that basic set theory is the best area in which to first learn how to write proofs.
Extensive applications cover a broad range of topics and appeal to diverse student interests, while the depth and quantity of exercises meet instructor needs. Challenging problems are highlighted throughout the text to provide flexible assignment options. Hundreds of worked-out examples and highly appealing presentations capture and maintain student interest.
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