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Towser and the Monster Egg 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 Books Advanced Search Today's Deals New Releases Amazon Charts Best Sellers & More The Globe & Mail Best Sellers New York Times Best Sellers Best Books of the Month Children's Books Textbooks Kindle Books Audible Audiobooks Livres en français Transseries and Real Differential Algebra word download A
transseries is a generalization of a formal power series, constructed from the real numbers and an indeterminate , using exponentiation, logarithm and infinite summation.
Transseries may be used ...
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Transseries and Real Differential Algebra
(Lecture Notes in Mathematics Book 1888) - Kindle edition by Joris van der Hoeven. Download it once and read it on your Kindle device, PC, phones or tablets. Use features like bookmarks, note taking and highlighting while reading
Transseries and Real Differential Algebra
(Lecture Notes in Mathematics Book 1888). 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. Keywords Finite
Transseries algebra asymptotics differential algebra equation mathematics o-minimality proof surreal numbers theorem variable
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transseries is a generalization of a formal power series, constructed from the real numbers and an indeterminate , using exponentiation, logarithm and infinite summation.
Transseries may be used to model the asymptotic behaviour of non-oscillating solutions to non-linear differential equations and more general functional equations. Since the field of
transseries is a model for the theory of real numbers with exponentiation, it is natural to regard it as a non-standard version of the real line. However, contrary to the real numbers, the
transseries also come with a non-trivial derivation and composition.
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Transseries and real differential algebra. [J van der Hoeven] Home. WorldCat Home About WorldCat Help. Search. Search for Library Items Search for Lists Search for Contacts Search for a Library. Create lists, bibliographies and reviews: or Search WorldCat. Find items in libraries near you ...
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Transseries and real differential algebra. [J van der Hoeven] --
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 ...
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