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Littlewood polynomial
Known as:
Littlewood's problem
In mathematics, a Littlewood polynomial is a polynomial all of whose coefficients are +1 or −1.Littlewood's problem asks how large the values of such…
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Related topics
Related topics
4 relations
Autocorrelation
Dragon curve
Polynomial
Shapiro polynomials
Papers overview
Semantic Scholar uses AI to extract papers important to this topic.
2016
2016
On Newman and Littlewood multiples of Borwein polynomials
Paulius Drungilas
,
Jonas Jankauskas
,
Jonas vSiurys Vilniaus Universitetas
,
Montanuniversitat Leoben
2016
Corpus ID: 119669821
A Newman polynomial has all the coefficients in $\{ 0,1\}$ and constant term 1, whereas a Littlewood polynomial has all…
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2011
2011
Weighted Boundedness for Multilinear Littlewood-Paley Commutator on Some Block-Hardy Spaces
Zeng Jia-sheng
2011
Corpus ID: 124111402
Some multilinear operators related to the Littlewood-Paley operators are defined,and the weighted boundedness for the multilinear…
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2010
2010
Dyck Paths with Forced and Forbidden Touch Points and q,t-Catalan building blocks
J. Haglund
,
J. Morse
,
M. Zabrocki
2010
Corpus ID: 53980318
We introduce a q, t-enumeration of Dyck paths which touch the main diagonal at specific points and conjecture that it describes…
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2008
2008
Weighted Boundedness for Multilinear Littlewood-Paley Commutator on Some Block-Hardy Spaces
YI Di-chen
2008
Corpus ID: 123863439
In this paper, some multilinear operators related to the Littlewood-Paley operators are defined, and the weighted boundedness for…
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2007
2007
Adding \pm 1 to the argument of an Hall-Littlewood polynomial
A. Lascoux
2007
Corpus ID: 115164690
Shifting by \pm 1 powers sums: p_i \to p_i \pm 1 induces a transformation on symmetric functions that we detail in the case of…
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2006
2006
Unimodular Roots of Special Littlewood Polynomials
I. Mercer
Canadian mathematical bulletin
2006
Corpus ID: 55814400
Abstract We call $\alpha \left( z \right)={{a}_{0}}+{{a}_{1}}z+\cdot \cdot \cdot +{{a}_{n-1}}{{z}^{n-1}}$ a Littlewood polynomial…
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2005
2005
Autocorrelation and flatness of height one polynomials
I. Mercer
2005
Corpus ID: 55323255
This thesis is concerned with two classes of polynomials whose height (meaning the largest absolute value of a coefficient) is 1…
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2000
2000
A filtration of the symmetric function space and a refinement of the Macdonald positivity conjecture
L. Lapointe
,
A. Lascoux
,
J. Morse
2000
Corpus ID: 15860762
Let Λ be the space of symmetric functions and Vk be the subspace spanned by the modified Schur functions {Sλ[X/(1 − t)]}λ1≤k. We…
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1999
1999
q-Identities and Affinized Projective Varieties¶II. Flag Varieties
P. Bouwknegt
,
Nick Halmagyi
1999
Corpus ID: 16321990
Abstract: In a previous paper we defined the concept of an affinized projective variety and its associated Hilbert series. We…
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