Description
- Topics Covered:
- Extremal Problems in Mathematics
- Optimization Strategies
- Historical Perspectives on Minima and Maxima
- Real-World Applications of Mathematical Principles
- Experimentation and Exploration in Mathematical
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Explore mathematical optimization with “When Least Is Best.” Discover how mathematicians have solved extremal problems—minimizing and maximizing values in real life, from forest mazes to light paths. Paul J. Nahin explores historical challenges (Dido’s problem) and modern techniques, making complex math approachable for all readers.
1 in stock
| Weight | 1.63 lbs |
|---|---|
| Dimensions | 8 × 11 × 1 in |
| Book Title | When Least Is Best: How Mathematicians Discovered |
| Country of Origin | United States |
| Number of Pages | 392 Pages |
| Publication Name | When Least Is Best : How Mathematicians Discovered Many Clever Ways to Make Things As Small (or As Large) As Possible |
| Language | English |
| Publisher | Princeton University Press |
| Publication Year | 2003 |
| Subject | History & Philosophy, Mathematical Analysis |
| Features | Revised |
| Type | Textbook |
| Item Weight | 24.1 Oz |
| Item Length | 9.2 in |
| Subject Area | Mathematics |
| Author | Paul J. Nahin |
| Item Width | 6 in |
| Format | Hardcover |
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