Algorithm REAL-NORMAL-PARAMETRIZATION Given a proper rational parametrization P(t) = χ1 1(t) χ1 2(t) , χ2 1(t) χ2 2(t) ∈ L(t) 2, in reduced form, where L is a computable subfield of R, of an affine rational real curve C, the algorithm decides whether C can be R-normally parametrized, and in the affirmative case computes an Rnormal parametrization of C.
Algorithm REAL-NORMAL-PARAMETRIZATION Given a proper rational parametrization P(t) = χ1 1(t) χ1 2(t) , χ2 1(t) χ2 2(t) ∈ L(t) 2, in reduced form, where L is a computable subfield of R, of an affine rational real curve C, the algorithm decides whether C can be R-normally parametrized, and in the affirmative case computes an Rnormal parametrization of C.
Database System Concepts
7th Edition
ISBN:9780078022159
Author:Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan
Publisher:Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan
Chapter1: Introduction
Section: Chapter Questions
Problem 1PE
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Question
Given a proper rational parametrization P(t) = χ1 1(t)
χ1 2(t)
,
χ2 1(t)
χ2 2(t)
∈
L(t)
2, in reduced form, where L is a computable subfield of R, of an
affine rational real curve C, the algorithm decides whether C can be
R-normally parametrized, and in the affirmative case computes an Rnormal parametrization of C.
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