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| Preface | ||
| Preface to the first edition | ||
| 1 | Introduction and definitions | 1 |
| 2 | Elementary developments | 38 |
| 3 | Pade approximants and numerical methods | 67 |
| 4 | Connection with continued fractions | 122 |
| 5 | Stieltjes series and Polya series | 193 |
| 6 | Convergence theory | 276 |
| 7 | Extensions of Pade approximations | 335 |
| 8 | Multiseries approximants | 415 |
| 9 | Connection with integral equations and quantum mechanics | 570 |
| 10 | Connection with numerical analysis | 628 |
| 11 | Connection with quantum field theory | 674 |
| Appendix: A FORTRAN FUNCTION | 690 | |
| Bibliography | 695 | |
| Index | 741 |
| Price | Condition | Delivery | Seller | Action |
| $220.00 | Digital |
| WonderClub |
Glenn Yewen
reviewed Pade Approximants, Vol. 59 on January 30, 2015
Pade Approximants
What an interesting book!
It took a while, but once it got a finger-hold in my skull, it ripped my mind wide open.
Never have numbers been so interesting: "Numbers no longer simply are, either in actuality or in some idealized potentiality: they are materio-symbolic or technosemiotic entities that have to be made by materio-symbolic creatures. They and their arithmetic are always part of the larger and open-ended human initiative of constant becoming - an enterprise never free from choice, contingency, the limits of our (always material) resources, and the arbitrariness of history."
The final chapter on Deleuze & Guattari really made the work resonate.
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