Affective Priming for Associatively Unrelated Primes and Targets
Affective priming studies showed that responses to targets are faster when they are preceded by a prime with the same affective valence rather than the opposite valence. In virtually all these studies, primes were randomly assigned to different targets, the only restriction being that there should be a predetermined number of affectively congruent and ...
Hermans, Dirk.+3 more
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Unconscious response priming during continuous flash suppression. [PDF]
Continuous flash suppression (CFS) has become a popular tool for studying unconscious processing, but the level at which unconscious processing of visual stimuli occurs under CFS is not clear.
Mika Koivisto, Simone Grassini
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Intuitionistic fuzzy normed prime and maximal ideals
Motivated by the new notion of intuitionistic fuzzy normed ideal, we present and investigate some associated properties of intuitionistic fuzzy normed ideals.
Nour Abed Alhaleem, Abd Ghafur Ahmad
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Torsion theories induced from commutative subalgebras [PDF]
We begin a study of torsion theories for representations of an important class of associative algebras over a field which includes all finite W-algebras of type A, in particular the universal enveloping algebra of gl(n) (or sl(n)) for all n. If U is such
Futorny, Vyacheslav+2 more
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On the possibility to detect the Higgs decay $H\to b\bar b$ in the associated $Z + b\bar b$ production at the LHC [PDF]
We investigate the possibility to detect the scalar Higgs boson decay $H\to b\bar b$ in the associated $Z$ and $b\bar b$ production at the LHC using the $k_T$-factorization QCD approach. Our consideration is based on the off-shell (i.e.
Lipatov, A. V., Zotov, N. P.
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Some new results on the prime order Cayley graph of given groups
In this paper, we study the prime order Cayley graph assigned to the group ℤn for different values of n. We specify some of the graph theoretical properties such as chromatic and perfect matching numbers.
Asrari A., Tolue B.
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On a superlinear periodic boundary value problem with vanishing Green's function
We prove the existence of positive solutions for the boundary value problem \[ \begin{cases} y^{\prime \prime }+a(t)y=\lambda g(t)f(y),\quad 0\leq t\leq 2\pi, \\ y(0)=y(2\pi ),\quad y^{\prime }(0)=y^{\prime }(2\pi ), \end{cases} \] where $\lambda $ is ...
Dang Dinh Hai
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Extra $Z^\prime$s and $W^\prime$s in Heterotic--String Derived Models [PDF]
The ATLAS collaboration recently recorded possible excess in the di--boson production at the di--boson invariant mass at around 2 TeV. Such an excess may be produced if there exist additional $Z^\prime$ and/or $W^\prime$ at that scale.
Faraggi, Alon E., Guzzi, Marco
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A third-order 3-point BVP. Applying Krasnosel'skii's theorem on the plane without a Green's function
Consider the three-point boundary value problem for the 3$^{rd}$ order differential equation: \begin{equation*}\left\{ \begin{aligned} & x^{^{\prime \prime \prime }}(t)=\alpha \left( t\right) f(t,x(t),x^{\prime}\left( t\right) ,x^{\prime \prime }\left ...
P. K. Palamides, A. P. Palamides
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A log-free zero-density estimate and small gaps in coefficients of $L$-functions [PDF]
Let $L(s, \pi\times\pi^\prime)$ be the Rankin--Selberg $L$-function attached to automorphic representations $\pi$ and $\pi^\prime$. Let $\tilde{\pi}$ and $\tilde{\pi}^\prime$ denote the contragredient representations associated to $\pi$ and $\pi^\prime$.
Akbary, Amir, Trudgian, Timothy S.
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