Dettagli del libro
Formato
Copertina rigida
Lingua
Inglese
Editore
Springer
Descrizione
In the second edition of a classic work, the contributions of Branko Grünbaum on convex polytopes continue to resonate deeply within the realm of geometry. Originally published in 1967, this text laid the foundational principles and intricacies surrounding polytopes that are still relevant today. It serves as a crucial resource for both seasoned mathematicians and newcomers alike, offering a treasure trove of insights into the structure and properties of these fascinating geometrical figures.
This edition, curated by renowned mathematicians Volker Kaibel, Victor Klee, and Gunter Ziegler, presents updated perspectives and advancements in the field, enhancing Grünbaum's original work. Readers may find themselves captivated not only by the mathematical rigor but also by the elegance with which complex concepts are laid out. The authors aim to keep the spirit of the original text alive while ensuring it remains accessible and engaging for modern audiences.
The exploration of polytopes in this volume allows readers to appreciate their multifaceted nature, encouraging further inquiry and understanding. Whether one seeks to comprehend the basics or delve into advanced topics, this book serves as a valuable companion, bridging the gap between classic geometry and contemporary mathematical thought. The legacy of Grünbaum's work continues to inspire and educate new generations of geometers.
This edition, curated by renowned mathematicians Volker Kaibel, Victor Klee, and Gunter Ziegler, presents updated perspectives and advancements in the field, enhancing Grünbaum's original work. Readers may find themselves captivated not only by the mathematical rigor but also by the elegance with which complex concepts are laid out. The authors aim to keep the spirit of the original text alive while ensuring it remains accessible and engaging for modern audiences.
The exploration of polytopes in this volume allows readers to appreciate their multifaceted nature, encouraging further inquiry and understanding. Whether one seeks to comprehend the basics or delve into advanced topics, this book serves as a valuable companion, bridging the gap between classic geometry and contemporary mathematical thought. The legacy of Grünbaum's work continues to inspire and educate new generations of geometers.