Written by one of the leading authors in the field, this text provides a student-friendly approach to graph theory for undergraduates. Much care has been given to present the material at the most effective level for students taking a first course in graph theory. Gary Chartrand and Ping Zhang's lively and engaging style, historical emphasis, unique examples and clearly-written proof techniques make it a sound yet accessible text that stimulates interest in an evolving subject and exploration in its many applications. This text is part of the Walter Rudin Student Series in Advanced Mathematics.

Introduction to Graph Theory International Edition

Science & Math

Gary Chartrand

Mathematics

McGraw=Hill

Mathematical Proofs: A Transition to Advanced Mathematics (Second Edition) (Pearson International Edition)

Romance

Romantic Suspense

Pearson/Addison-Wesley

Mathematical Proofs: A Transition to Advanced Mathematics, Third Edition, prepares students for the more abstract mathematics courses that follow calculus. Appropriate for self-study or for use in the classroom, this text introduces students to proof techniques, analyzing proofs, and writing proofs of their own. Written in a clear, conversational style, this book provides a solid introduction to such topics as relations, functions, and cardinalities of sets, as well as the theoretical aspects of fields such as number theory, abstract algebra, and group theory. It is also a great reference text that students can look back to when writing or reading proofs in their more advanced courses.

Mathematical Proofs: A Transition to Advanced Mathematics: International Edition

Pearson Educacion

This is the third edition of the popular text on graph theory. As in previous editions, the text presents graph theory as a mathematical discipline and emphasizes clear exposition and well-written proofs. New in this edition are expanded treatments of graph decomposition and external graph theory, a study of graph vulnerability and domination, and introductions to voltage graphs, graph labelings, and the probabilistic method in graph theory.

Graphs and Digraphs (Textbooks in Mathematics)

Computers & Technology

Programming

Springer

This comprehensive text offers undergraduates a remarkably student-friendly introduction to graph theory. Written by two of the field's most prominent experts, it takes an engaging approach that emphasizes graph theory's history. Unique examples and lucid proofs provide a sound yet accessible treatment that stimulates interest in an evolving subject and its many applications. Optional sections designated as "excursion" and "exploration" present interesting sidelights of graph theory and touch upon topics that allow students the opportunity to experiment and use their imaginations. Three appendixes review important facts about sets and logic, equivalence relations and functions, and the methods of proof. The text concludes with solutions or hints for odd-numbered exercises, in addition to references, indexes, and a list of symbols.

A First Course in Graph Theory (Dover Books on Mathematics)

Ping Zhang

Dover Publications

Book by Gary Chartrand, Linda Lesniak

Graphs & Digraphs

Linda Lesniak

Graphics & Design

Wadsworth & Brooks

Unreasonable Leadership is Chartrand's personal saga of what can be accomplished no matter the odds or what conventional wisdom labels as impossible. It will succeed in any organization, Chartrand insists, including those in the public sector, non-profits and academia. Unreasonable leadership, Chartrand urges, is a mindset and a call for action. The unreasonable leader is the ever-determined eternal optimist who eagerly faces challenges head-on, usually with a smile and always with an intense desire to win and win big. The unreasonable leader will always challenge the status quo. The unreasonable leader ventures outside of his/her comfort zone, sees what others do not see, and rallies colleagues to help turn the laughable into first the impossible and then, in short order, the improbable, the possible, the probable, the achievable, and finally the achieved. Chartrand s success as an unreasonable leader testifies to the value of never being afraid to ask and the critical importance of molding a corporate culture that endures. Acosta grew from more than 100 mergers that united as many as 200 companies and now operates a payroll of more than 16,000 associates in offices throughout the U.S. and Canada. 
Acosta Sales &amp; Marketing is hardly a household name, but there is scarcely a household in America that doesn't benefit daily from the services they provide. Healthy portions of the food served on dining room tables across the land wind up there because of the effort and vision of this billion-dollar sales and marketing agency. 
Acosta's startling growth is all the more remarkable given its roots: For nearly 50 years it remained a tiny, family-owned firm, content to represent a handful of clients in one mid-sized city in the South, and equally content to adhere to the status quo. That, of course, was to change and change dramatically. 
Unreasonable Leadership stands as a 21st century affirmation of George Bernard Shaw's famous observation that all progress comes from unreasonable people. What sounds contentious really describes a leader who envisions the future, finds and articulates the seemingly unattainable goals, holds fast to convictions, inspires colleagues to move beyond their comfort zones, silences the naysayers, and achieves the impossible. 
In chronicling his now 83-year-old company's dramatic journey to the pinnacle of its industry, Chartrand describes the traits of the unreasonable leader, and uses the Acosta growth story to demonstrate how to develop the traits to capture the passion, heart and talent of any organization.

Unreasonable Leadership

Unreasonable Leadership LLC

unreasonable leadership books

Discrete Mathematics

Waveland Pr Inc.

Introduction to Graph Theory

Posts and Telecom Press

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Books by Gary Chartrand