Search results for "functions"

showing 10 items of 1066 documents

Comparison of measured brightness temperatures from SMOS with modelled ones from ORCHIDEE and H-TESSEL over the Iberian Peninsula

2017

19 pges, 10 figures, 6 tables

BrightnessState variable010504 meteorology & atmospheric sciences0211 other engineering and technologies[SDU.STU]Sciences of the Universe [physics]/Earth SciencesEmpirical orthogonal functions02 engineering and technologyAtmospheric scienceslcsh:Technology01 natural scienceslcsh:TD1-1066Atmospheric radiative transfer codesPeninsulalcsh:Environmental technology. Sanitary engineeringlcsh:Environmental sciencesRetrieval algorithm021101 geological & geomatics engineering0105 earth and related environmental scienceslcsh:GE1-350geographygeography.geographical_feature_categorylcsh:Tlcsh:Geography. Anthropology. RecreationCiències de la terralcsh:G[SDU]Sciences of the Universe [physics]Brightness temperatureRadiometryEnvironmental scienceImatges Processament Tècniques digitals
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Structural and functional changes in the gut microbiota associated to Clostridium difficile infection

2014

Antibiotic therapy is a causative agent of severe disturbances in microbial communities. In healthy individuals, the gut microbiota prevents infection by harmful microorganisms through direct inhibition (releasing antimicrobial compounds), competition, or stimulation of the host’s immune defenses. However, widespread antibiotic use has resulted in short- and long-term shifts in the gut microbiota structure, leading to a loss in colonization resistance in some cases. Consequently, some patients develop Clostridium difficile infection (CDI) after taking an antibiotic (AB) and, at present, this opportunistic pathogen is one of the main causes of antibiotic-associated diarrhea in hospitalized p…

C. difficile infectionMicrobiology (medical)biologymetabolic functionsmedicine.drug_classFirmicutesAntibioticslcsh:QR1-502Gut microbiotaColonisation resistanceClostridium difficileGut florabiology.organism_classificationMicrobiologylcsh:MicrobiologyMicrobiologyClostridiumcolonization resistancemedicinebacterial compositionOriginal Research ArticleBacteroidaceaePathogenFrontiers in Microbiology
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Measurement of the lifetime of tau-lepton

1996

The tau lepton lifetime is measured with the L3 detector at LEP using the complete data taken at centre-of-mass energies around the Z pole resulting in tau_tau = 293.2 +/- 2.0 (stat) +/- 1.5 (syst) fs. The comparison of this result with the muon lifetime supports lepton universality of the weak charged current at the level of six per mille. Assuming lepton universality, the value of the strong coupling constant, alpha_s is found to be alpha_s(m_tau^2) = 0.319 +/- 0.015(exp.) +/- 0.014 (theory). The tau lepton lifetime is measured with the L3 detector at LEP using the complete data taken at centre-of-mass energies around the Z pole resulting in τ τ =293.2 ± 2.0 (stat) ± 1.5 (syst) fs . The c…

COLLISIONSNuclear and High Energy PhysicsParticle physicsLUND MONTE-CARLOPAIR PRODUCTIONElectron–positron annihilationFOS: Physical sciencesElementary particleddc:500.201 natural sciences7. Clean energyResonance (particle physics)JET FRAGMENTATIONDECAYSHigh Energy Physics - ExperimentNuclear physicsParticle decayHigh Energy Physics - Experiment (hep-ex)0103 physical sciences[PHYS.HEXP]Physics [physics]/High Energy Physics - Experiment [hep-ex]SILICON MICROVERTEX DETECTORPRECISE MEASUREMENTLimit (mathematics)QCD ANALYSIS010306 general physicsL3 EXPERIMENTCoupling constantPhysicsMuonAnnihilationTEST BEAME+E-PHYSICS010308 nuclear & particles physicsALPHA(S)High Energy Physics::PhenomenologyDetectorPair productionSPECTRAL FUNCTIONSComputingMethodologies_DOCUMENTANDTEXTPROCESSINGHigh Energy Physics::ExperimentParticle Physics - ExperimentLeptonNuclear and Particle Physics Proceedings
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From resurgent functions to real resummation through combinatorial Hopf algebras

2014

Pas de résumé en anglais.

Calcul moulienAlgèbres quasianalytiquesDifféomorphismes tangents à l’identitéAlgèbres de Hopf combinatoiresCombinatorial Hopf algebrasStructures o-minimales[MATH.MATH-GM] Mathematics [math]/General Mathematics [math.GM]Géométrie analytique réelleMoyennes uniformisantesAutomorphismeResurgent functionsReal resummationFonctions résurgentesResommation réelleChamps de vecteurs(co-)arborification
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Short- and Long-Term Quality of Life and Bowel Function in Patients With MRI-Defined, High-Risk, Locally Advanced Rectal Cancer Treated With an Inten…

2015

Objective Intensified preoperative treatments have been increasingly investigated in locally advanced rectal cancer (LARC), but limited data are available for the impact of these regimens on quality of life (QoL) and bowel function (BF). We assessed these outcome measures in EXPERT-C, a randomized phase 2 trial of neoadjuvant capecitabine combined with oxaliplatin (CAPOX), followed by chemoradiation therapy (CRT), total mesorectal excision, and adjuvant CAPOX with or without cetuximab in magnetic resonance imaging-defined, high-risk LARC. Methods and Materials QoL was assessed using the European Organization for Research and Treatment of Cancer QLQ-C30 and QLQ-CR29 questionnaires. Bowel inc…

Cancer Researchmedicine.medical_specialtyOrganoplatinum CompoundsColorectal cancerHealth StatusCetuximabAntineoplastic AgentsUrinary incontinenceBowel incontinenceSeverity of Illness Indexlaw.inventionRandomized controlled trialQuality of lifelawSurveys and QuestionnairesInternal medicineAntineoplastic Combined Chemotherapy ProtocolsmedicineHumansFecal incontinenceRadiology Nuclear Medicine and imagingSexual Dysfunctions PsychologicalCapecitabineRadiationRectal Neoplasmsbusiness.industryRectumChemoradiotherapy Adjuvantmedicine.diseaseMagnetic Resonance ImagingTotal mesorectal excisionNeoadjuvant TherapyhumanitiesSurgeryOxaliplatinOncologyChemotherapy AdjuvantQuality of Lifemedicine.symptombusinessFecal IncontinenceChemoradiotherapyInternational Journal of Radiation Oncology*Biology*Physics
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A Lagrangian method for deriving new indefinite integrals of special functions

2015

A new method is presented for obtaining indefinite integrals of common special functions. The approach is based on a Lagrangian formulation of the general homogeneous linear ordinary differential equation of second order. A general integral is derived which involves an arbitrary function, and therefore yields an infinite number of indefinite integrals for any special function which obeys such a differential equation. Techniques are presented to obtain the more interesting integrals generated by such an approach, and many integrals, both previously known and completely new are derived using the method. Sample results are given for Bessel functions, Airy functions, Legendre functions and hype…

Carlson symmetric formApplied MathematicsMathematical analysisTrigonometric integralVolume integralOrder of integration (calculus)Legendre formMathematics - Classical Analysis and ODEsSpecial functionsIntegro-differential equationSlater integralsClassical Analysis and ODEs (math.CA)FOS: MathematicsAnalysisMathematicsIntegral Transforms and Special Functions
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Indefinite integrals of incomplete elliptic integrals from Jacobi elliptic functions

2017

Integration formulas are derived for the three canonical Legendre elliptic integrals. These formulas are obtained from the differential equations satified by these elliptic integrals when the indep...

Carlson symmetric formPure mathematicsQuarter periodApplied Mathematics010102 general mathematicsMathematical analysisElliptic function010103 numerical & computational mathematics01 natural sciencesJacobi elliptic functionsLegendre formArithmetic–geometric meanElliptic rational functionsElliptic integral0101 mathematicsAnalysisMathematicsIntegral Transforms and Special Functions
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Indefinite integrals involving the Jacobi Zeta and Heuman Lambda functions

2017

ABSTRACTJacobian elliptic functions are used to obtain formulas for deriving indefinite integrals for the Jacobi Zeta function and Heuman's Lambda function. Only sample results are presented, mostly obtained from powers of the twelve Glaisher elliptic functions. However, this sample includes all such integrals in the literature, together with many new integrals. The method used is based on the differential equations obeyed by these functions when the independent variable is the argument u of elliptic function theory. The same method was used recently, in a companion paper, to derive similar integrals for the three canonical incomplete elliptic integrals.

Carlson symmetric formPure mathematicsQuarter periodApplied Mathematics010102 general mathematicsMathematical analysisElliptic functionTrigonometric integral010103 numerical & computational mathematics01 natural sciencesJacobi elliptic functionsLegendre formElliptic rational functionsElliptic integral0101 mathematicsAnalysisMathematicsIntegral Transforms and Special Functions
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The role of transcranial magnetic stimulation in the study of cerebellar cognitive function.

2007

Transcranial magnetic stimulation (TMS) allows non-invasive stimulation of brain structures. This technique can be used either for stimulating the motor cortex, recording motor evoked potentials from peripheral muscles, or for modulating the excitability of other non-motor areas in order to establish their necessity for a given task. TMS of the cerebellum can give interesting insights on the cerebellar functions. Paired-TMS techniques, delivering stimuli over the cerebellum followed at various interstimulus intervals by stimuli over the motor cortex, allow studying the pattern of connectivity between the cerebellum and the contralateral motor cortex in physiological as well as in pathologic…

CerebellumElementary cognitive taskAnimals; Humans; Cerebellum; Transcranial Magnetic Stimulation; Cognitionmedicine.medical_treatmentCerebellum; Cognitive functions; TMS;Muscle memorybehavioral disciplines and activitiesProcedural memoryNOCognitionCerebellummedicineAnimalsHumanscerebellum; cognitive functions; tmsWorking memoryCognitionTranscranial Magnetic StimulationCognitive functionsTranscranial magnetic stimulationmedicine.anatomical_structurenervous systemNeurologyTMSSettore MED/26 - NeurologiaNeurology (clinical)PsychologyNeuroscienceMotor cortexCerebellum (London, England)
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Further monotonicity and convexity properties of the zeros of cylinder functions

1992

AbstractLet cvk be the kth positive zero of the cylinder function Cv(x,α)=Jv(x) cos α−Yv sin α, 0⩽α<π, where Jv(x) and Yv(x) are the Bessel functions of the first and the second kind, respectively. We prove that the function v(d2cvkddv2+δ)cvk increases with v⩾0 for suitable values of δ and k−απ⩾ 0.7070… . From this result under the same conditions we deduce, among other things, that cvk+12δv2 is convex as a function of v⩾0. Moreover, we show some monotonicity properties of the function c2vkv. Our results improve known results.

CerobiologyApplied MathematicsMathematical analysisRegular polygonZero (complex analysis)Monotonic functionFunction (mathematics)biology.organism_classificationConvexityCombinatoricsComputational Mathematicssymbols.namesakeZeros of Bessel functionssymbolsConvex functionBessel functionMathematicsJournal of Computational and Applied Mathematics
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