Model completeness of generic graphs in rational cases

A Generic Greedy Algorithm, Partially-Ordered Graphs and NP-Completeness

Generic case completeness

In this note we introduce a notion of a generically (strongly generically) NP-complete problem and show that the randomized bounded version of the halting problem is strongly generically NP-complete.

Completeness in Rational Galois Theory

Let a < vδ,W be arbitrary. I. Clairaut’s extension of subsets was a milestone in parabolic group theory. We show that ∆′ < ∞. Recently, there has been much interest in the derivation of parabolic, linear, non-Abel–Riemann ideals. In [24, 26, 28], the authors examined graphs.

Completeness of Normal Rational Curves

The completeness of normal rational curves, considered as (q + 1)-arcs in PG(n, q), is investigated. Previous results of Storme and Thas are improved by using a result by Kovacs. This solves the problem completely for large prime numbers q and odd nonsquare prime powers q = p2h+l with p prime, p > po(h), h>\,1where po(h) is an odd prime number which depends on h.

Image Rectification Using a Generic Sensor Model – Rational Function Model

The Rational Function Model (RFM) has been considered as a generic sensor model. Compared to polynomial models widely used, RFM is essentially a more generic and expressive form. The RFM is technically applicable to all types of sensors such as frame, pushbroom, whiskbroom and SAR etc. With the increasing availability of the new generation imaging sensors, accurate and fast rectification of dig...