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Fundamenta nova theoriae functionum ellipticarum. Published online: 05 October 2013. Print publication: 15 November 2012, pp i-ii. First published in: 1829. Chapter. Get access. Export citation. TRANSFORMATIONES REALES FUNCTIONUM ELLIPTICARUM EARUMQUE COMPLEMENTARIAE ET SUPPLEMENTARIAE. (§. 25.) Carl Gustav Jacob Jacobi. Book:
2 de may. de 2024 · Fundamenta nova theoriae functionum ellipticarum. Search within full text. Get access. Cited by 3. Carl Gustav Jacob Jacobi. Publisher: Cambridge University Press. Online publication date: October 2013. Print publication year: 2012. First published in: 1829. Online ISBN: 9781139344081. DOI: https://doi.org/10.1017/CBO9781139344081. Subjects:
- Carl Gustav Jacob Jacobi
- 1829
Fundamenta nova theoriae functionum ellipticarum (from Latin: New Foundations of the Theory of Elliptic Functions) is a treatise on elliptic functions by German mathematician Carl Gustav Jacob Jacobi.
- Carl Gustav Jacob Jacobi
- 1829
27 de ene. de 2009 · Fundamenta nova theoriae functionum ellipticarum : Carl Gustav Jacob Jacobi : Free Download, Borrow, and Streaming : Internet Archive. by. Carl Gustav Jacob Jacobi. Publication date. 1829. Publisher. Sumtibus fratrumBorntraeger. Collection. americana. Book from the collections of. University of Michigan. Language. English.
The Fundamenta nova are marking a stage of maturation of the theory of elliptic functions (Grattan-Guinness 2005, 428). Jacobi has put their study in its proper context by clarifying that they are functions of complex variables and thereby revealing their characteristic property of double periodicity (the later defining property).
On the Representations of a Positive Integer by the Forms x 2 + y 2 + z 2 + 2t 2 and x 2 + 2y 2 + 2z 2 + 2t 2. K. Williams. Mathematics. 2008. In this paper we present elementary arithmetic proofs of Liouville’s formulae for the number of representations of a positive integer by the forms x 2 + y 2 + z 2 + 2t 2 and. 5.
New Foundations of the Theory of Elliptic Functions* Carl Gustav Jacob Jacobi PROOEMIUM Almost two years ago, when it was customary to examine the theory of elliptic functions in greater detail, I stumbled upon certain most important questions which seemed both to create a new branch of this theory and promote the art of analysis significantly.
