2022年1月31日 · We combine these reflection principles with Smith's techniques to prove Stevenhagen's conjecture on the solubility of the negative Pell equation.

2023年12月18日 · Peter Stevenhagen. Professor of Mathematics, in particular algebra and number theory algebra; geometry; mathematics; number theory; Name Prof.dr. P. Stevenhagen Telephone +31 71 527 7125 E-mail [email protected]

For information on my person, have a look at the Leiden scientists site or at the text of my inaugural lecture. math papers [coming soon...] miscellaneous [coming soon...] AMS Special Session on Field Extensions and Algorithms, San Antonio, Texas, January 12-15, 2006.

Peter STEVENHAGEN | Cited by 719 | of Leiden University, Leiden (LEI) | Read 59 publications | Contact Peter STEVENHAGEN

2018年6月16日 · We discuss the origin, an improved definition and the key reciprocity property of the trilinear symbol introduced by Rédei in the study of 8-ranks of narrow class groups of quadratic number fields.

The historical entry for Stevenhagen, Naugard, Stettin, Pommern, Preussen, including parish and jurisdiction information, in the Meyers Gazetteer of the German Empire also known as Meyers Orts- und Verkehrs-Lexikon des Deutschen Reichs.

Unbeknownst of Bhaskara's work, Fermat challenged English mathematicians Brouncker and Wallis to solve the notorious case d = 61. The smallest non-trivial solution is. rst to give an algorithm with proof of correctness. In modern terms, we know that. always has a non-trivial solution by Dirichlet's Unit Theorem. In modern terms, we know that.

Peter Stevenhagen Class field theory is the study of extensions Q ⊂K ⊂L ⊂Kab ⊂K = Q, where L/K is a finite abelian extension with Galois group G. 1. Class Field Theory for Q First we discuss the situation where K = Q. In this case, we have the cyclotomic extension K = Q ⊂L = Q(ζ m), and (Z/mZ)∗ ∼=Gal(L/Q) a mod n 7→(σ a: ζ ...

1996年3月1日 · Semantic Scholar profile for P. Stevenhagen, with 174 highly influential citations and 57 scientific research papers.

2022年11月3日 · 20 世纪 90 年代初期，荷兰莱顿大学的数学家 Peter Stevenhagen 猜想佩尔方程可以使用群论来推测方程整数解的间隔。 现在 Stevenhagen 惊讶地说：「我没想到这个猜想这么快就被证明了。