Search results for "OMEGA"

showing 10 items of 1174 documents

Evidence in the formation of conjugated linoleic acids from thermally induced 9t12t linoleic acid: a study by gas chromatography and infrared spectro…

2009

Accepted version of article published in the journal: Chemistry and Physics of Lipids. Published version available on Science Direct: http://dx.doi.org/10.1016/j.chemphyslip.2009.07.002 Thermally induced isomerisation leading to the formation of conjugated linoleic acids (CLAs) has been observed for the first time during the thermal treatment of 9t12t fatty acid triacylglycerol, and methyl ester. Fifteen microlitre portions of the triacylglycerol sample containing 9t12t fatty acid (trilinoelaidin) were placed in micro glass ampoules and sealed under nitrogen, then subjected to thermal treatment at 250 degrees C. The glass ampoules were removed at regular time intervals, cut open, and the co…

Chromatography GasSpectrophotometry InfraredLinoleic acidInfrared spectroscopyThermal treatmentBiochemistryAmpoulechemistry.chemical_compoundVDP::Mathematics and natural science: 400::Basic biosciences: 470::Biochemistry: 476SpectrophotometryFatty Acids Omega-3medicineOrganic chemistryLinoleic Acids ConjugatedMolecular BiologyTriglycerideschemistry.chemical_classificationHeptaneChromatographymedicine.diagnostic_testFatty AcidsOrganic ChemistryFatty acidCell BiologyDietary FatschemistryFermentationGas chromatography
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Immune evasion proteins of murine cytomegalovirus preferentially affect cell surface display of recently generated peptide presentation complexes.

2009

CD8 T cells recognize infected cells by interaction of their T-cell receptor (TCR) with a cell surface presentation complex composed of a cognate antigenic peptide bound to a presenting allelic form of a major histocompatibility complex class I (MHC-I) glycoprotein (77, 85, 97, 98). The number of such “peptide receptors” per cell has been estimated to be on the order of 105 to 106 for each MHC-I allomorph (for a review, see reference 82). Viral antigenic peptides are generated within infected cells by proteolytic processing of viral proteins, usually in the proteasome, and associate with nascent MHC-I proteins in the endoplasmic reticulum (ER) before the peptide-MHC (pMHC) complexes travel …

Chromosomes Artificial BacterialMuromegalovirusImmunologyAntigen presentationchemical and pharmacologic phenomenaBiologyMajor histocompatibility complexMicrobiologyEpitopeMiceViral ProteinsAntigenVirologyCytotoxic T cellAnimalsCells CulturedDNA PrimersImmune EvasionBase SequenceAntigen processingT-cell receptorHistocompatibility Antigens Class IVirologyMice Inbred C57BLMutagenesisInsect Sciencebiology.proteinPathogenesis and ImmunityPeptidesCD8Journal of virology
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Products of formations of finite groups

2006

[EN] In this paper criteria for a product of formations to be X-local, X a class of simple groups, are obtained. Some classical results on products of saturated formations appear as particular cases.

Class (set theory)Finite groupAlgebra and Number TheoryGrups Teoria deX-local formationOmega-local formationAlgebraProduct (mathematics)Simple groupÀlgebraFinite groupMATEMATICA APLICADAFormation productMathematics
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On X-saturated formations of finite groups

2005

[EN] In the paper, a Frattini-like subgroup associated with a class X of simple groups is introduced and analysed. The corresponding X-saturated formations are exactly the X-local ones introduced by Förster. Our techniques are also very useful to highlight the properties and behaviour of omega-local formations. In fact, extensions and improvements of several results of Shemetkov are natural consequences of our study.

Class (set theory)Finite groupAlgebra and Number TheorySaturated formationGrups Teoria deP-saturated formationX-local formationLocal formationOmega-local formationGeneralized frattini subgroupOmega-saturated formationAlgebraSimple groupX-saturated formationÀlgebraFinite groupAlgebra over a fieldMATEMATICA APLICADAMathematics
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Nonlocal Cheeger and Calibrable Sets

2019

Given a non-null, measurable and bounded set \(\Omega \subset \mathbb {R}^N\), we define its J-Cheeger constant

CombinatoricsBounded setConstant (mathematics)OmegaMathematics
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Extensions of Representable Positive Linear Functionals to Unitized Quasi *-Algebras: A New Method

2014

In this paper we introduce a topological approach for extending a representable linear functional \({\omega}\), defined on a topological quasi *-algebra without unit, to a representable linear functional defined on a quasi *-algebra with unit. In particular, we suppose that \({\omega}\) is continuous and the positive sesquilinear form \({\varphi_\omega}\), associated with \({\omega}\), is closable and prove that the extension \({\overline{\varphi_\omega}^e}\) of the closure \({\overline{\varphi_\omega}}\) is an i.p.s. form. By \({\overline{\varphi_\omega}^e}\) we construct the desired extension.

CombinatoricsClosure (mathematics)Sesquilinear formSettore MAT/05 - Analisi MatematicaGeneral MathematicsLinear formExtension (predicate logic)Algebra over a fieldinvariant sesquilinear positive forms closable positive sesquilinear forms unitized quasi *-algebrasOmegaUnit (ring theory)Mathematics
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Parabolic Equations Minimizing Linear Growth Functionals: L1-Theory

2004

Let Ω be a bounded set in ℝN with boundary of class C1. We are interested in the problem $$ \left\{ \begin{gathered} \frac{{\partial u}} {{\partial t}} = diva\left( {x,Du} \right)in Q = \left( {0,\infty } \right) \times \Omega , \hfill \\ u\left( {t,x} \right) = \phi \left( x \right)on S = \left( {0,\infty } \right) \times \partial \Omega , \hfill \\ u\left( {0,x} \right) = u_0 \left( x \right)in x \in \Omega \hfill \\ \end{gathered} \right. $$ (1) where ϕ ∈ L1(∂Ω), u0 ∈ L2(Ω) and a(x, ξ) = ∇ξ f(x, ξ, f being a function with linear growth in ‖ξ‖ as ‖ξ‖ → ∞. One of the classical examples is the nonparametric area integrand for which \( f(x,\xi ) = \sqrt {1 + \left\| \xi \right\|^2 } \). Prob…

CombinatoricsDirichlet problemPhysicssymbols.namesakeMinimal surfacesymbolsLinear growthParabolic partial differential equationOmegaLagrangian
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Fractional master equations and fractal time random walks

1995

Fractional master equations containing fractional time derivatives of order 0\ensuremath{\le}1 are introduced on the basis of a recent classification of time generators in ergodic theory. It is shown that fractional master equations are contained as a special case within the traditional theory of continuous time random walks. The corresponding waiting time density \ensuremath{\psi}(t) is obtained exactly as \ensuremath{\psi}(t)=(${\mathit{t}}^{\mathrm{\ensuremath{\omega}}\mathrm{\ensuremath{-}}1}$/C)${\mathit{E}}_{\mathrm{\ensuremath{\omega}},\mathrm{\ensuremath{\omega}}}$(-${\mathit{t}}^{\mathrm{\ensuremath{\omega}}}$/C), where ${\mathit{E}}_{\mathrm{\ensuremath{\omega}},\mathrm{\ensuremat…

CombinatoricsDistribution (mathematics)FractalMaster equationErgodic theoryOrder (ring theory)Function (mathematics)Random walkOmegaMathematicsPhysical Review E
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Hölder inequality for functions that are integrable with respect to bilinear maps

2008

Let $(\Omega, \Sigma, \mu)$ be a finite measure space, $1\le p<\infty$, $X$ be a Banach space $X$ and $B:X\times Y \to Z$ be a bounded bilinear map. We say that an $X$-valued function $f$ is $p$-integrable with respect to $B$ whenever $\sup_{\|y\|=1} \int_\Omega \|B(f(w),y)\|^p\,d\mu<\infty$. We get an analogue to Hölder's inequality in this setting.

CombinatoricsHölder's inequalityGeneral MathematicsBounded functionMathematical analysisBanach spaceFunction (mathematics)Bilinear mapSpace (mathematics)OmegaMeasure (mathematics)MathematicsMATHEMATICA SCANDINAVICA
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ON THE INDEX OF VECTOR FIELDS TANGENT TO HYPERSURFACES WITH NON-ISOLATED SINGULARITIES

2002

Let $F$ be a germ of a holomorphic function at $0$ in ${\bb C}^{n+1}$ , having $0$ as a critical point not necessarily isolated, and let $\tilde{X}:= \sum^n_{j=0} X^j(\partial/\partial z_j)$ be a germ of a holomorphic vector field at $0$ in ${\bb C}^{n+1}$ with an isolated zero at $0$ , and tangent to $V := F^{-1}(0)$ . Consider the ${\cal O}_{V,0}$ -complex obtained by contracting the germs of Kahler differential forms of $V$ at $0$ \renewcommand{\theequation}{0.\arabic{equation}} \begin{equation} \Omega^i_{V,0}:=\frac{\Omega^i_{{\bb C}^{n+1},0}}{F\Omega^i_{{\bb C}^{n+1},0}+dF\wedge{\Omega^{i-1}}_{{\bb C}^{n+1}},0} \end{equation} with the vector field $X:=\tilde{X}|_V$ on $V$ : \begin{equa…

CombinatoricsKähler differentialGeneral MathematicsMathematical analysisHolomorphic functionTangentVector fieldGravitational singularityTangent vectorvector fieldOmegaCritical point (mathematics)MathematicsJournal of the London Mathematical Society
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