Search results for "EXPA"

showing 10 items of 820 documents

Adoptive transfer of ex vivo expanded SARS‐CoV‐2‐specific cytotoxic lymphocytes: A viable strategy for COVID‐19 immunosuppressed patients?

2021

Cellular and humoral response to acute respiratory syndrome coronavirus 2 (SARS‐CoV‐2) infections is on focus of research. We evaluate herein the feasibility of expanding virus‐specific T cells (VST) against SARS‐CoV‐2 ex vivo through a standard protocol proven effective for other viruses. The experiment was performed in three different donors' scenarios: (a) SARS‐CoV‐2 asymptomatic infection/negative serology, (b) SARS‐CoV‐2 symptomatic infection/positive serology, and (c) no history of SARS‐CoV‐2 infection/negative serology. We were able to obtain an expanded VST product from donors 1 and 2 (1.6x and 1.8x increase of baseline VST count, respectively) consisting in CD3 + cells (80.3% and 6…

CD4-Positive T-LymphocytesAdoptive cell transferviruses030230 surgerymedicine.disease_causevirus-specific T cellsAsymptomaticSARS‐CoV‐2Serology03 medical and health sciences0302 clinical medicineCOVID‐19medicineCytotoxic T cellHumansRespiratory systemthird‐party donorsCoronavirusTransplantationbusiness.industrySARS-CoV-2COVID-19Original Articlesvirus‐specific T cellsAdoptive Transferlymphocyte expansionrespiratory virusInfectious DiseasesImmunologyRespiratory virus030211 gastroenterology & hepatologyOriginal Articlethird-party donorsmedicine.symptombusinessadoptive immunotherapyEx vivo
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Effects of temperature and pressure on microcantilever resonance response.

2003

Abstract The variation in resonance response of microcantilevers was investigated as a function of pressure (10 −2 –10 6  Pa) and temperature (290–390 K) in atmospheres of helium (He) and dry nitrogen (N 2 ). Our results for a silicon cantilever under vacuum show that the frequency varies in direct proportion to the temperature. The linear response is explained by the decrease in Young's modulus with increasing the temperature. However, when the cantilever is bimaterial, the response is nonlinear due to differential thermal expansion. Resonance response as a function of pressure shows three different regions, which correspond to molecular flow regime, transition regime, and viscous regime. …

CantileverChemistryMean free pathThermodynamicschemistry.chemical_elementYoung's modulusMolecular physicsAtomic and Molecular Physics and OpticsThermal expansionElectronic Optical and Magnetic Materialssymbols.namesakeFree molecular flowDeflection (engineering)symbolsKnudsen numberInstrumentationHeliumUltramicroscopy
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Volumetric changes of articular cartilage during stress relaxation in unconfined compression

2000

The time-dependent lateral expansion and load relaxation of cartilage cylinders subjected to unconfined compression were simultaneously recorded. These measurements were used to (1) test the assumption of incompressibility for articular cartilage, (2) measure the Poisson's ratio of articular cartilage in compression and (3) investigate the relationship between stress relaxation and volumetric change. Mechanical tests were performed on fetal, calf, and adult humeral head articular cartilage. The instantaneous Poisson's ratio of adult cartilage was 0.49+/-0.08 (mean+S.D.), thus confirming the assumption of incompressibility for this tissue. The instantaneous Poisson's ratio was significantly …

Cartilage ArticularAgingTime FactorsMaterials scienceBiomedical EngineeringBiophysicsArticular cartilageIn Vitro TechniquesLateral expansionPoisson distributionStress (mechanics)symbols.namesakeFetusPressuremedicineStress relaxationAnimalsOrthopedics and Sports MedicineCartilageRehabilitationAnatomyHumerusCompression (physics)Poisson's ratioBiomechanical Phenomenamedicine.anatomical_structureAnimals NewbornsymbolsCattleStress MechanicalBiomedical engineeringJournal of Biomechanics
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Application of the star-product method to the angular momentum quantization

1992

We define a *-product on ℝ3 and solve the polarization equation f*C=0 where C is the Casimir of the coadjoint representation of SO(3). We compute the action of SO(3) on the space of solutions. We then examine the case of non-zero eigenvalues of C, in order to find finite-dimensional representations of SO(3). Finally, we compute \(\sqrt C *\sqrt C \) as an asymptotic series of C. This gives an explanation of the use of the star square root of C in a paper by Bayen et al. instead of its natural square root.

Casimir effectAngular momentumQuantization (physics)Coadjoint representationSquare rootStar productStatistical and Nonlinear PhysicsGeometryAsymptotic expansionMathematical PhysicsEigenvalues and eigenvectorsMathematicsMathematical physicsLetters in Mathematical Physics
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On the use of fractional calculus for the probabilistic characterization of random variables

2009

In this paper, the classical problem of the probabilistic characterization of a random variable is re-examined. A random variable is usually described by the probability density function (PDF) or by its Fourier transform, namely the characteristic function (CF). The CF can be further expressed by a Taylor series involving the moments of the random variable. However, in some circumstances, the moments do not exist and the Taylor expansion of the CF is useless. This happens for example in the case of $\alpha$--stable random variables. Here, the problem of representing the CF or the PDF of random variables (r.vs) is examined by introducing fractional calculus. Two very remarkable results are o…

Characteristic function (probability theory)FOS: Physical sciencesAerospace EngineeringMathematics - Statistics TheoryOcean EngineeringProbability density functionComplex order momentStatistics Theory (math.ST)Fractional calculusymbols.namesakeIngenieurwissenschaftenFOS: MathematicsTaylor seriesApplied mathematicsCharacteristic function serieMathematical PhysicsCivil and Structural EngineeringMathematicsGeneralized Taylor serieMechanical EngineeringStatistical and Nonlinear PhysicsProbability and statisticsMathematical Physics (math-ph)Condensed Matter PhysicsFractional calculusFourier transformNuclear Energy and EngineeringPhysics - Data Analysis Statistics and ProbabilitysymbolsFractional calculus; Generalized Taylor series; Complex order moments; Fractional moments; Characteristic function series; Probability density function seriesddc:620Series expansionFractional momentProbability density function seriesSettore ICAR/08 - Scienza Delle CostruzioniRandom variableData Analysis Statistics and Probability (physics.data-an)
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A method for the probabilistic analysis of nonlinear systems

1995

Abstract The probabilistic description of the response of a nonlinear system driven by stochastic processes is usually treated by means of evaluation of statistical moments and cumulants of the response. A different kind of approach, by means of new quantities here called Taylor moments, is proposed. The latter are the coefficients of the Taylor expansion of the probability density function and the moments of the characteristic function too. Dual quantities with respect to the statistical cumulants, here called Taylor cumulants, are also introduced. Along with the basic scheme of the method some illustrative examples are analysed in detail. The examples show that the proposed method is an a…

Characteristic function (probability theory)Stochastic processMechanical EngineeringAerospace EngineeringOcean EngineeringStatistical and Nonlinear PhysicsProbability density functionCondensed Matter Physicssymbols.namesakeNonlinear systemNuclear Energy and EngineeringTaylor seriessymbolsCalculusApplied mathematicsProbabilistic analysis of algorithmsCumulantCivil and Structural EngineeringMathematicsTaylor expansions for the moments of functions of random variables
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High-pressure study of substrate material ScAlMgO4

2011

We report on the structural properties of ScAlMgO4 studied under quasi-hydrostatic pressure using synchrotron high-pressure x-ray diffraction up to 40 GPa. We also report on single-crystal studies of ScAlMgO4 performed at 300 K and 100 K. We found that the low-pressure phase remains stable up to 24 GPa. At 28 GPa, we detected a reversible phase transformation. The high-pressure phase is assigned to a monoclinic distortion of the low-pressure phase. No additional phase transition is observed up to 40 GPa. In addition, the equation of state, compressibility tensor, and thermal expansion coefficients of ScAlMgO4 are determined. The bulk modulus of ScAlMgO4 is found to be 143(8) GPa, with a str…

Chemical Physics (physics.chem-ph)Condensed Matter - Materials SciencePhase transitionBulk modulusMaterials scienceCondensed matter physicsMaterials Science (cond-mat.mtrl-sci)FOS: Physical sciencesCondensed Matter PhysicsThermal expansionElectronic Optical and Magnetic MaterialsCondensed Matter::Materials SciencePhysics - Chemical PhysicsX-ray crystallographyCompressibilityAnisotropyMonoclinic crystal systemWurtzite crystal structurePhysical Review B
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Microstructure–property relation and machine learning prediction of hole expansion capacity of high-strength steels

2021

Abstract The relationship between microstructure features and mechanical properties plays an important role in the design of materials and improvement of properties. Hole expansion capacity plays a fundamental role in defining the formability of metal sheets. Due to the complexity of the experimental procedure of testing hole expansion capacity, where many influencing factors contribute to the resulting values, the relationship between microstructure features and hole expansion capacity and the complexity of this relation is not yet fully understood. In the present study, an experimental dataset containing the phase constituents of 55 microstructures as well as corresponding properties, su…

Chemical contentMaterials scienceRelation (database)business.industryProperty (programming)Mechanical EngineeringMachine learningcomputer.software_genreMicrostructuremicrostructure constituents hole expansion capacity statistical analysis machine learningMechanics of MaterialsPhase (matter)Solid mechanicsFormabilityGeneral Materials ScienceStatistical analysisArtificial intelligencebusinesscomputerJournal of Materials Science
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Relations between compression and thermal contraction in 1,2,4-trichlorobenzene and melting of trichlorobenzene isomers

2015

The compression and thermal expansion of crystalline 1,2,4-trichlorobenzene, C6H3Cl3, 124TCB, investigated under isobaric and isothermal conditions, are in reverse relation, as for most of crystals, however, the isochoric strain along direction c is clearly different from those along a and b. Single crystals of 124TCB have been in situ grown under isochoric and isobaric conditions, at 270 K/0.1 MPa and 295 K/0.16 GPa, and also at 100 K/0.1 MPa and 295 K/0.64 GPa, when the unit-cell volume is similar. All crystallizations yielded the same phase, of monoclinic space group P21/n, with two symmetry-independent molecules (Z′ = 2). The structure is governed by Cl⋯Cl and Cl⋯H interactions and the …

ChemistryIsochoric processThermodynamicsTrichlorobenzeneGeneral ChemistryCondensed Matter PhysicsThermal expansionIsothermal processPhase (matter)medicineIsobaric processGeneral Materials Sciencemedicine.drugPhase diagramMonoclinic crystal systemCrystEngComm
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Negative thermal expansion of quartz glass at low temperatures: An ab initio simulation study

2017

Abstract Using a mixed classical Molecular dynamics (MD)/ab initio simulation scheme combined with a quasi-harmonic approximation, we calculate the linear thermal expansion coefficient αL(T) in vitreous silica glasses. The systems are first cooled down by classical MD simulations. Then they are structurally relaxed by ab initio DFT calculations. The vibrational properties are calculated employing the frozen phonon method, and these results are finally used to calculate the Helmholtz free energy as a function of volume. In agreement with experiments, our simulations predict that αL(T) is negative at low temperatures up to T ≈ 150 K. In this low-temperature regime, the simulation results are …

ChemistryPhononAb initioThermodynamics02 engineering and technologyFunction (mathematics)021001 nanoscience & nanotechnologyCondensed Matter Physics01 natural sciencesThermal expansionElectronic Optical and Magnetic Materialssymbols.namesakeMolecular dynamicsVolume (thermodynamics)Negative thermal expansionHelmholtz free energy0103 physical sciencesMaterials ChemistryCeramics and CompositessymbolsPhysical chemistry010306 general physics0210 nano-technologyJournal of Non-Crystalline Solids
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