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Height of a polynomial
Known as:
Length (disambiguation)
, Length of a polynomial
, Polynomial height
In mathematics, the height and length of a polynomial P with complex coefficients are measures of its "size".
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Related topics
Related topics
2 relations
Mahler measure
Polynomial
Papers overview
Semantic Scholar uses AI to extract papers important to this topic.
2016
2016
Sets of lengths of powers of a variable
Richard G. Belshoff
,
Daniel Kline
,
M. W. Rogers
Rocky Mountain Journal of Mathematics
2016
Corpus ID: 119155301
A positive integer k is a length of a polynomial if that polynomial factors into a product of k irreducible polynomials. We find…
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2015
2015
HOMOGENEOUS REPRESENTATIONS OF TYPE A KLR-ALGEBRAS AND DYCK PATHS
Gabriel Feinberg
,
Kyu-Hwan Lee
2015
Corpus ID: 39371220
The Khovanov-Lauda-Rouquier (KLR) algebra arose out of attempts to cat- egorify quantum groups. Kleshchev and Ram proved a result…
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2012
2012
Flat Cyclotomic Polynomials: A New Approach
Sam Elder
2012
Corpus ID: 117091150
We build a new theory for analyzing the coefficients of any cyclotomic polynomial by considering it as a gcd of simpler…
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2009
2009
The reduced length of a polynomial with complex or real coefficients (Analytic Number Theory and Related Areas)
A. Schinzel
2009
Corpus ID: 118158393
2009
2009
The reduced length of a polynomial with complex or real coefficients (解析的整数論とその周辺--RIMS研究集会報告集)
A. Schinzel
2009
Corpus ID: 117103487
2008
2008
The reduced length of a polynomial with complex coefficients
A. Schinzel
2008
Corpus ID: 54180479
l(P ) = inf L(PG), l̂(P ) = min{l(P ), l(P ∗)}, where G runs through all monic polynomials in C[x]. This notation is consistent…
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2007
2007
Arithmetical properties of linear recurrent sequences
A. Dubickas
2007
Corpus ID: 123450080
2006
2006
Littlewood polynomials with high order zeros
D. Berend
,
Shahar Golan
Mathematics of Computation
2006
Corpus ID: 10717321
Let N*(m) be the minimal length of a polynomial with ±1 coefficients divisible by (x-1) m . Byrnes noted that N*(m) < 2 m for…
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1993
1993
Algebraically rectifiable parametric curves
T. Sakkalis
,
R. Farouki
Computer Aided Geometric Design
1993
Corpus ID: 205070624
1981
1981
On the Height of Syntactical Graphs
F. Brandenburg
Theoretical Computer Science
1981
Corpus ID: 38627763
Syntactical graphs are representations of derivations of arbitrary grammars. The height of syntactical graphs is introduced here…
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