Results 51 to 60 of about 602 (167)

Scalar Extension of Bicoalgebroids [PDF]

Applied Categorical Structures, 2007
After recalling the definition of a bicoalgebroid, we define comodules and modules over a bicoalgebroid. We construct the monoidal category of comodules, and define Yetter--Drinfel'd modules over a bicoalgebroid. It is proved that the Yetter--Drinfel'd category is monoidal and pre--braided just as in the case of bialgebroids, and is embedded into the ...
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Scalar mesons and scalar gluonium

Zeitschrift für Physik C Particles and Fields, 1987
We investigate the mixing of scalar mesons (S*, ɛ) with gluonium in the context of a potential model. We calculate the masses of the scalars and the branching ratios to ππ,KK, ηη and ηη′. The model can accomodate the stateG(1.59) and explain its peculiar rates. We also investigate other possibilities for gluonium mass and branching ratios and find that
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Scalar supersymmetry

Physics Letters B, 2013
We describe a new realization of supersymmetry, called scalar supersymmetry, acting in spaces of differential forms (bi-spinors), where transformation parameters are Lorentz scalars instead of spinors. The realization is related but is not reducible to the standard supersymmetry.
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Leptonic Scalars versus Scalar Leptons [PDF]

Proceedings of Corfu Summer Institute 2019 "School and Workshops on Elementary Particle Physics and Gravity" — PoS(CORFU2019), 2020
The notion of scalars having lepton number, i.e. leptonic scalars, is discussed without supersymmetry, where scalar leptons reside. It is shown how dark parity comes from lepton parity, as well as its possible origin from grand unification. Two specific phenomenological applications to dark matter are described.
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Naturally light scalars [PDF]

Physical Review D, 1996
I argue that in certain chiral gauge theories composite scalars associated with chiral symmetry breaking can be light (i.e. lighter than naive scaling from QCD would suggest) without any fine-tuning. These scalars will be even lighter in chiral gauge theories that produce chiral symmetry breaking without confinement.
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Spectrum of scalar-scalar bound states [PDF]

Physical Review D, 1997
An exactly solvable, Barbieri-Remiddi-like equation for bound states of two scalar constituents interacting with massless vector particles is presented for both stable and unstable particles. With the help of this equation the bound state spectrum is calculated to O({alpha}{sup 4}) for a SU(N) non-Abelian gauge theory.
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Tachyonic instability and spontaneous scalarization in parameterized Schwarzschild-like black holes

European Physical Journal C: Particles and Fields
We study the phenomenon of spontaneous scalarization in parameterized Schwarzschild-like black holes. Two metrics are considered, the Konoplya–Zhidenko metric and the Johannsen–Psaltis metric.
Hengyu Xu, Yizhi Zhan, Shao-Jun Zhang
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Certified Adaptive Triangulation Sampling for Deterministic Pareto-Surface Reconstruction

Algorithms
Many deterministic multi-objective optimization methods generate Pareto outcomes by repeatedly solving scalarized subproblems for different preference or reference vectors.
Massimiliano Caramia
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Connectedness and Path Connectedness of Weak Efficient Solution Sets of Vector Optimization Problems via Nonlinear Scalarization Methods

Mathematics, 2019
The connectedness and path connectedness of the solution sets to vector optimization problems is an important and interesting study in optimization theories and applications.
Xin Xu, Yang Dong Xu
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Charged qOS-extremal black hole and its scalarization by entropy function approach

European Physical Journal C: Particles and Fields
We investigate scalarization of charged quantum Oppenheimer–Snyder extremal (cqOSe)-black hole described by mass M, quantum parameter $$\alpha $$ α and magnetic charge P in the Einstein–Gauss–Bonnet-scalar theory with a nonlinear electrodynamics term ...
Yun Soo Myung
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