#
Transseries and Real Differential Algebra
Resource Information
The work ** Transseries and Real Differential Algebra** represents a distinct intellectual or artistic creation found in **Boston University Libraries**. This resource is a combination of several types including: Work, Language Material, Books.

The Resource
Transseries and Real Differential Algebra
Resource Information

The work

**Transseries and Real Differential Algebra**represents a distinct intellectual or artistic creation found in**Boston University Libraries**. This resource is a combination of several types including: Work, Language Material, Books.- Label
- Transseries and Real Differential Algebra

- Statement of responsibility
- by Joris Hoeven

- Language
- eng

- Summary
- Transseries are formal objects constructed from an infinitely large variable x and the reals using infinite summation, exponentiation and logarithm. They are suitable for modeling "strongly monotonic" or "tame" asymptotic solutions to differential equations and find their origin in at least three different areas of mathematics: analysis, model theory and computer algebra. They play a crucial role in Écalle's proof of Dulac's conjecture, which is closely related to Hilbert's 16th problem. The aim of the present book is to give a detailed and self-contained exposition of the theory of transseries, in the hope of making it more accessible to non-specialists

- Image bit depth
- 0

- LC call number
- QA564-609

- Literary form
- non fiction

- Series statement
- Lecture Notes in Mathematics,

- Series volume
- 1888

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