Nearby in the stack

Continuous rational functions on real and p-adic varieties · arXivDesk

1101.3737Jan 19, 2011This paper, while correct, is superseded by 1301.5048: Kollár--Nowak: Continuous rational functions on real and $p$-adic varieties II

Continuous rational functions on real and $p$ -adic varieties

János Kollár

Algebraic Geometry

Abstract

This note studies, and partially solves, 3 elementary questions about continuous rational functions on real (and p-adic) algebraic varieties: Can one restrict such a function to a subvariety? Can one extend such a function from a subvariety? Which linear equations can be solved using such functions?

Briefing

What this paper is actually doing

Sign in and connect a model key to generate a briefing for this paper.

Claims

Methods

Limitations

Socratic margin

Ask the abstract

Questions are grounded in the title and abstract. If the PDF is required, arXivDesk will say so.

Sign in to ask questions about this paper.

Nearby in the stack

1901.01957

over 7 years ago

( $p$ -adic) $L$ -functions and ( $p$ -adic) (multiple) zeta values

Nikolaj Glazunov

1204.3878

over 14 years ago

Analytic constructions of p-adic L-functions and Eisenstein series

Alexei Pantchichkine

math-ph/0512018

over 20 years ago

On Phase Transitions for $P$ -Adic Potts Model with Competing Interactions on a Cayley Tree

Farrukh Mukhamedov, Utkir Rozikov, Jose Fernando F. Mendes

Mathematical Physics Number Theory

1508.07185

almost 11 years ago

Fundamentals of p-adic multiple L-functions and evaluation of their special values

Hidekazu Furusho, Yasushi Komori, Kohji Matsumoto +1

0707.3682

about 19 years ago

On the p-adic Beilinson conjecture for number fields

Amnon Besser, Paul Buckingham, Rob de Jeu +1

K-Theory and Homology Number Theory

2608.13405

3 days ago

Sites and Grothendieck Topologies, Sites and Sheaves

Arvid Siqveland

Algebraic Geometry