Title
A Textbook Of Graph Theory (Universitext)
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Here Is A Solid Introduction To Graph Theory, Covering Dirac'S Theorem On Kconnected Graphs, Hararynashwilliam'S Theorem On The Hamiltonicity Of Line Graphs, Toidamckee'S Characterization Of Eulerian Graphs, Fournier'S Proof Of Kuratowski'S Theorem On Planar Graphs, And More. The Book Does Not Presuppose Deep Knowledge Of Any Branch Of Mathematics, But Requires Only The Basics Of Mathematics.
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- Q: What is the page count of 'A Textbook of Graph Theory'? A: The book contains two hundred thirty-eight pages. This provides a comprehensive overview of graph theory topics.
- Q: What are the dimensions of this textbook? A: The dimensions are six point fourteen inches in length, zero point seventy-five inches in width, and nine point twenty-five inches in height. This makes it a manageable size for reading and reference.
- Q: What type of binding does this book have? A: This textbook is bound in hardcover. This durable format ensures longevity and protection for the content inside.
- Q: Who is the author of 'A Textbook of Graph Theory'? A: The author is R. Balakrishnan. He is known for his contributions to mathematics and graph theory.
- Q: What category does this book belong to? A: This book is categorized under Probability & Statistics. It serves as a foundational text for understanding graph theory.
- Q: Is this textbook suitable for beginners in mathematics? A: Yes, it is suitable for beginners. The book requires only basic knowledge of mathematics, making it accessible for new learners.
- Q: What topics are covered in this graph theory textbook? A: The book covers various topics including Dirac's theorem and Kuratowski's theorem. It provides a solid introduction to essential graph theory concepts.
- Q: How can I apply the concepts learned in this book? A: You can apply concepts from this book in various fields such as computer science, network design, and optimization problems. It builds a foundation for practical applications.
- Q: Is this book appropriate for advanced mathematics students? A: Yes, it can be useful for advanced students. While it is beginner-friendly, it also serves as a reference for more complex topics in graph theory.
- Q: How should I store this hardcover textbook? A: Store it upright on a shelf to prevent damage. Keeping it in a dry environment can also help preserve its condition.
- Q: Can this book be cleaned if it gets dirty? A: Yes, you can gently wipe the cover with a soft, dry cloth. Avoid using liquids that could damage the binding or pages.
- Q: What should I do if my copy arrives damaged? A: If your copy arrives damaged, you can return it for a replacement. Contact the seller to initiate the return process.
- Q: Is there a warranty on this textbook? A: Typically, textbooks do not come with a warranty. However, you can check with the seller for their specific return policy.
- Q: How can I find additional resources related to this textbook? A: You can search online for supplementary materials and exercises that complement the textbook. Academic websites often provide helpful resources.
- Q: Does this book include exercises or problems to solve? A: No, this book does not specifically mention exercises. It focuses on theory rather than problem-solving.