Explorations in complex analysis
A guide to help undergraduate students who have studied some complex analysis and want to explore additional topics in the field. It focuses on discovery, self-driven investigation, and creative problem posing.
I tiakina i:
| Kaituhi rangatōpū: | |
|---|---|
| Ētahi atu kaituhi: | |
| Hōputu: | Tāhiko īPukapuka |
| Reo: | Ingarihi |
| I whakaputaina: |
[Washington, D.C.] :
Mathematical Association of America,
c2012.
|
| Rangatū: | Classroom resource materials (Unnumbered)
|
| Ngā marau: | |
| Urunga tuihono: | An electronic book accessible through the World Wide Web; click to view |
| Ngā Tūtohu: |
Tāpirihia he Tūtohu
Kāore He Tūtohu, Me noho koe te mea tuatahi ki te tūtohu i tēnei pūkete!
|
Rārangi ihirangi:
- Complex dynamics: chaos, fractals, the Mandelbrot set, and more / Richard L. Stankewitz and James S. Rolf
- Soap films, differential geometry, and minimal surfaces / Michael J. Dorf and James S. Rolf
- Applications to flow problems / Michael Brilleslyper, James S. Rolf
- Anamorphosis, mapping problems, and harmonic univalent functions / Michael J. Dorff, James S. Rolf
- Mappings to polygonal domains / Jane McDougall and Lisbeth Schaubroeck, James S. Rolf
- Circle packing / Ken Stephenson
- Background
- The Riemann sphere.