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On singular primes in function fields

Archiv der Mathematik, 1988
Sei F ein separabel erzeugter Funktionenkörper in einer Variablen mit Konstantenkörper K der Charakteristik p. Sei \(F'=K'\cdot F\) eine Konstantenkörpererweiterung. Ein Primdivisor von F heißt K'- regulär, wenn der ganze Abschluß seines lokalen Ringes in F' durch Konstantenkörpererweiterung hervorgeht, andernfalls heißt er K'- singulär.
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Prime Tuples in Function Fields

2016
How many prime numbers are there? How are they distributed among other numbers? These are questions that have intrigued mathematicians since ancient times. However, many questions in this area have remained unsolved, and seemingly unsolvable in the forseeable future.
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Reduction of an Algebraic Function Field Modulo a Prime in the Constant Field

The Annals of Mathematics, 1958
\(K\) sei ein algebraischer Funktionenkörper mit dem Konstantenkörper \(k\) und \(h\) eine diskrete nicht-archimedische Bewertung von \(k\). Ist \(x\) eine über \(k\) transzendente Größe von \(K\), so werde \(h\) durch \[ \left[\left(\sum_{\nu=0}^r a_\nu x^\nu\right) \left(\sum_{\nu=0}^s b_\nu x^\nu\right)^{-1}\right] = (\max \{h(a_\nu)\}) (\max \{h(b_\
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Covering sumsets of a prime field and class numbers

Research in Mathematical Sciences, 2023
Emre Alkan, Alkan Emre
exaly  

The prime ideals of a polynomial ideal under extension of the base field

Annali Di Matematica Pura Ed Applicata, 1975
A Seidenberg, Seidenberg A
exaly  

Formalization of Definitions and Theorems Related to an Elliptic Curve Over a Finite Prime Field by Using Mizar

Journal of Automated Reasoning, 2012
Yuichi Futa   +2 more
exaly  

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