Suggestions for Graduate-Level Combinatorics/Graph Theory Texts

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SUMMARY

The discussion centers on recommendations for graduate-level texts in combinatorics and graph theory. Key suggestions include "Enumerative Combinatorics" (vol. 1 & 2) by Richard Stanley, noted for its rigorous approach, though it is challenging. Additionally, "A Course in Combinatorics" by van Lint and Wilson is mentioned as a potentially more accessible alternative, depending on the specific course material.

PREREQUISITES
  • Understanding of undergraduate-level combinatorics
  • Familiarity with graph theory concepts
  • Ability to engage with rigorous mathematical texts
  • Self-study skills in advanced mathematics
NEXT STEPS
  • Research "Enumerative Combinatorics" by Richard Stanley for advanced combinatorial techniques
  • Explore "A Course in Combinatorics" by van Lint and Wilson for a balanced approach to combinatorics and graph theory
  • Investigate additional graduate-level combinatorics texts for comparative study
  • Look into online resources or courses that complement these texts for self-study
USEFUL FOR

Graduate students in mathematics, educators in combinatorics and graph theory, and self-learners seeking rigorous mathematical texts.

ehrenfest
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I have taken an undergraduate course in combinatorics (and graph theory). I am looking for a graduate-level text at that does everything completely rigorouslym and is suitable for self-study. Any suggestions?
 
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Enumerative Combinatorics (vol. 1 & 2) by Richard Stanely

But, its not for the faint of heart.
 
Maybe van lint's and wilson's book will suit you better, well it depends on the material covered in the course.
 

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