Results 41 to 50 of about 75 (71)
Divisibility of trinomials by irreducible polynomials over F2
Irreducible trinomials of given degree n over F 2 do not always exist and in the cases that there is no irreducible trinomial of degree n it may be effective to use trinomials with an irreducible factor of degree n.
Ryul Kim, Wolfram Koepf
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Results from 2014 Vegetation Monitoring in Prairie and Old Field Habitats Following Shrub Removal at the North Chicago Wetland Mitigation Site, Lake County, Illinois [PDF]
This report focuses on results from vegetation monitoring in terrestrial plant communities during 2014 and compares trends among reference prairie, transect prairie, and old field habitats. There are four main questions: 1.
Taft, John B. +2 more
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New Algorithms for Finding Irreducible Polynomials over Finite Fields
. We present a new algorithm for finding an irreducible polynomial of specified degree over a finite field. Our algorithm is deterministic, and it runs in polynomial time for fields of small characteristic.
Victor Shoup
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Fractured Fairy Tales: Slightly Twisted Invention And Arrangement [PDF]
In many lower-level courses, including writing and speaking courses, one goal is to improve students' skills of invention and arrangement. Invention is the classical rhetoric term for the process of selecting what concepts, ideas, or information to ...
Clark, Norman E. +1 more
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Periodic harmonic functions on lattices and points count in positive characteristic
Zaidenberg Mikhail
doaj +1 more source
When Are Weak Permutation Polynomials Strong?
. For a commutative finite ring with identity R, the two definitions of permutation polynomial in several indeterminates over R coincide if and only if R is a direct sum of finite fields. Amer. Math. Soc.
Sophie Frisch
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Control or overcontrol for covariates? [PDF]
Streiner DL.
europepmc +1 more source
The Snow and Ice Mass Balance Array (SIMBA) is a thermistor string type IMB (Jackson et al., 2013) which measures the environmental temperature SIMBA-ET and a temperature change around the thermistors after a weak heating is applied to each sensor (SIMBA-
Nicolaus, Marcel +2 more
core +1 more source
On Computing Factors of Cyclotomic Polynomials
For odd square-free n ? 1 the cyclotomic polynomial \Phi n (x) satisfies the identity of Gauss 4\Phi n (x) = A 2 n \Gamma (\Gamma1) (n\Gamma1)=2 nB 2 n : A similar identity of Aurifeuille, Le Lasseur and Lucas is \Phi n ((\Gamma1) (n\Gamma1)=2 x)
Derrick H. Lehmer, Richard P. Brent
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The Snow and Ice Mass Balance Array (SIMBA) is a thermistor string type IMB (Jackson et al., 2013) which measures the environmental temperature SIMBA-ET and a temperature change around the thermistors after a weak heating is applied to each sensor (SIMBA-
Nicolaus, Marcel +2 more
core +1 more source

