Search results for "vector"

showing 10 items of 2660 documents

The Mu1 transposable element of maize contains two promoter signals recognized by the Escherichia coli RNA polymerase.

1990

The galactokinase (GalK) expression plasmid vector system pKO-1 has been used to screen for promoter elements in the maize transposable element Mu1 that function in Escherichia coli. Two transcriptional start points, named S1 and S2, were identified, which are located in the two direct repeats of the transposable element. This paper demonstrates that sequence elements exist in a plant transposable element which function as prokaryotic promotors.

Transposable elementTranscription GeneticMolecular Sequence DataRestriction MappingBiologymedicine.disease_causeZea mayschemistry.chemical_compoundRNA polymeraseGeneticsmedicineEscherichia coliDirect repeatInsertion sequenceCloning MolecularPromoter Regions GeneticMolecular BiologyEscherichia coliGeneticsExpression vectorBase SequencePromoterDNA-Directed RNA PolymerasesGalactokinasechemistryDNA Transposable ElementsMoleculargeneral genetics : MGG
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Development of an Efficient In Vivo System (P-junc-TpaseIS(1223)) for Random Transposon Mutagenesis of Lactobacillus casei

2012

ABSTRACT The random transposon mutagenesis system P junc -TpaseIS 1223 is composed of plasmids pVI129, expressing IS 1223 transposase, and pVI110, a suicide transposon plasmid carrying the P junc sequence, the substrate of the IS 1223 transposase. This system is particularly efficient in Lactobacillus casei , as more than 10,000 stable, random mutants were routinely obtained via electroporation.

Transposable element[SDV.SA]Life Sciences [q-bio]/Agricultural sciencesTn3 transposonLactobacillus casei[SDV]Life Sciences [q-bio]TransposasesVECTORGenetics and Molecular BiologyDELBRUECKII SUBSP BULGARICUSApplied Microbiology and BiotechnologyBACILLUS-SUBTILIS03 medical and health sciencesPlasmidEscherichia coliSTREPTOCOCCUS[ SDV.SA ] Life Sciences [q-bio]/Agricultural sciencesTransposaseDNA Primers030304 developmental biologyGenetics0303 health sciencesEcologybiologyRandom030306 microbiologyINSERTION SEQUENCESElectroporationbiology.organism_classificationSleeping Beauty transposon systemMolecular biologyGENETRANSFORMATIONGROUP-BBlotting SouthernLacticaseibacillus caseiLactobacillusMutagenesisDNA Transposable ElementsbacteriaTransposon mutagenesisELECTROPORATIONPLASMIDPlasmidsFood ScienceBiotechnology
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Normal and Abnormal Tissue Classification in Positron Emission Tomography Oncological Studies

2018

Positron Emission Tomography (PET) imaging is increasingly used in radiotherapy environment as well as for staging and assessing treatment response. The ability to classify PET tissues, as normal versus abnormal tissues, is crucial for medical analysis and interpretation. For this reason, a system for classifying PET area is implemented and validated. The proposed classification is carried out using k-nearest neighbor (KNN) method with the stratified K-Fold Cross-Validation strategy to enhance the classifier reliability. A dataset of eighty oncological patients are collected for system training and validation. For every patient, lesion (abnormal tissue) and background (normal tissue around …

Treatment responsepositron emission tomographyK-nearest neighborKernel support vector machineComputer scienceNormal tissueK-Fold cross-validation030218 nuclear medicine & medical imagingk-nearest neighbors algorithmLesion03 medical and health sciences0302 clinical medicinetissue classificationmedicineRadiation treatment planningFuzzy C-Mean1707Settore ING-INF/05 - Sistemi Di Elaborazione Delle Informazionimedicine.diagnostic_testbusiness.industryPattern recognitionComputer Graphics and Computer-Aided DesignPredictive valueSupport vector machineFuzzy C-MeansPositron emission tomography030220 oncology & carcinogenesisComputer Vision and Pattern RecognitionArtificial intelligencemedicine.symptombusinessPattern Recognition and Image Analysis
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Algorithms for Pallet Building and Truck Loading in an Interdepot Transportation Problem

2016

This paper deals with the problem of a logistics company that has to serve its customers by first putting the products on pallets and then loading the pallets into trucks. Besides the standard geometric constraints of products not overlapping each other and not exceeding the dimensions of pallets and trucks, in this real problem, there are many other constraints, related to the total weight of the load, the maximum weight supported by each axle, and the distribution of the load inside the truck. Although the problem can be decomposed into two phases, pallet loading and truck loading, we have taken a combined approach, building and placing pallets at the same time. For each position in the t…

Truck050210 logistics & transportationEngineering021103 operations researchArticle Subjectbusiness.industryGeneral Mathematicslcsh:Mathematics05 social sciencesGRASP0211 other engineering and technologiesGeneral Engineering02 engineering and technologyTransportation theorylcsh:QA1-939Combined approachAxlePosition (vector)lcsh:TA1-2040Constructive algorithms0502 economics and businessPalletbusinesslcsh:Engineering (General). Civil engineering (General)AlgorithmMathematical Problems in Engineering
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Mathematical models for multicontainer loading problems

2017

Abstract This paper deals with the problem of a distribution company that has to serve its customers by putting first the products on pallets and then loading the pallets onto trucks. We approach the problem by developing and solving integer linear models. We start with basic models, that include the essential features of the problem, such as respecting the dimensions of the truck, and not exceeding the total weight capacity and the maximum weigh capacity on each axle. Then, we add progressively new conditions to consider the weight and volume of pallet bases and to include other desirable features for the solutions to be useful in practice, such as the position of the center of gravity and…

Truck050210 logistics & transportationMathematical optimization021103 operations researchInformation Systems and ManagementMathematical modelComputer scienceStrategy and Management05 social sciences0211 other engineering and technologiesLinear model02 engineering and technologyManagement Science and Operations ResearchContainers; Cutting stock problem; Integer programming; Optimization; Strategy and Management1409 Tourism Leisure and Hospitality Management; Information Systems and Management; Management Science and Operations ResearchAxlePosition (vector)0502 economics and businessPalletMinificationInteger (computer science)
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Distribution et abondance des mouches piqueuses (Glossinidae, Stomoxys et Tabanidae) dans deux parcs nationaux du Gabon.

2015

11 pages; International audience; In order to minimize risks of pathogen transmission with the development of ecotourism in Gabon, a seasonal inventory has been performed in five contrasted biotopes in Ivindo (INP) and Moukalaba-Doudou (MDNP) National Parks. A total of 10,033 hematophagous flies were captured. The Glossinidae, with six different species identified, was the most abundant group and constitutes about 60% of the captured flies compared to the Stomoxys (6 species also identified) and Tabanidae with 28% and 12%, respectively. The Glossinidae showed a higher rate of capture in primary forest and in research camps. In INP, the Stomoxys showed a higher rate of capture in secondary f…

Tsetse FliesParks RecreationalPopulation DynamicsClimatic seasons[SDV.BID]Life Sciences [q-bio]/BiodiversityForestsDistributionlcsh:Infectious and parasitic diseasesSpecies SpecificityAnimalslcsh:RC109-216GabonEcosystemNational Parks[ SDV.BID ] Life Sciences [q-bio]/Biodiversity[ SDE.BE ] Environmental Sciences/Biodiversity and EcologyHematophagous fliesDipteraMuscidaeHumidityGrasslandGlossinidaeInsect VectorsTrypanosomiasis AfricanVirus DiseasesSeasons[SDE.BE]Environmental Sciences/Biodiversity and EcologyAnimal DistributionResearch Article
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Generalized Browder’s Theorem and SVEP

2007

A bounded operator \(T \in L(X), X\) a Banach space, is said to verify generalized Browder’s theorem if the set of all spectral points that do not belong to the B-Weyl’s spectrum coincides with the set of all poles of the resolvent of T, while T is said to verify generalized Weyl’s theorem if the set of all spectral points that do not belong to the B-Weyl spectrum coincides with the set of all isolated points of the spectrum which are eigenvalues. In this article we characterize the bounded linear operators T satisfying generalized Browder’s theorem, or generalized Weyl’s theorem, by means of localized SVEP, as well as by means of the quasi-nilpotent part H0(λI − T) as λ belongs to certain …

Unbounded operatorDiscrete mathematicsPure mathematicsGeneral MathematicsSpectrum (functional analysis)Banach spaceBounded operatorSettore MAT/05 - Analisi MatematicaBounded functionSVEP Fredholm theory generalized Weyl’s theorem and generalized Browder’s theoremMathematics::Representation TheoryBounded inverse theoremEigenvalues and eigenvectorsResolventMathematicsMediterranean Journal of Mathematics
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A bounded version of bosonic creation and annihilation operators and their related quasi-coherent states

2007

Coherent states are usually defined as eigenstates of an unbounded operator, the so-called annihilation operator. We propose here possible constructions of {\em quasi-coherent states}, which turn out to be {\em quasi} eigenstate of a \underline{bounded} operator related to an annihilation-like operator. We use this bounded operator to construct a sort of modified harmonic oscillator and we analyze the dynamics of this oscillator from an algebraic point of view.

Unbounded operatorPhysicsOperator (physics)Creation and annihilation operatorsFOS: Physical sciencesStatistical and Nonlinear PhysicsMathematical Physics (math-ph)bosonic operatorBounded operatorBounded functionCoherent statesCoherent statesSettore MAT/07 - Fisica MatematicaEigenvalues and eigenvectorsHarmonic oscillatorMathematical PhysicsMathematical physics
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Partial O*-Algebras

2002

This chapter is devoted to the investigation of partial O*-algebras of closable linear operators defined on a common dense domain in a Hilbert space. Section 2.1 introduces of O- and O*-families, O- and O*-vector spaces, partial O*-algebras and O*-algebras. Partial O*-algebras and strong partial O*-algebras are defined by the weak and the strong multiplication. Section 2.2 describes four canonical extensions (closure, full-closure, adjoint, biadjoint) of O*-families and defines the notions of closedness and full-closedness (self-adjointness, integrability) of O*-families in analogy with that of closed (self-adjoint) operators. Section 2.3 deals with two weak bounded commutants M′w and M′qw …

Unbounded operatorPure mathematicssymbols.namesakeSection (category theory)Bounded functionClosure (topology)Hilbert spacesymbolsBicommutantDomain (mathematical analysis)Vector spaceMathematics
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Homeomorphisms of finite distortion: discrete length of radial images

2008

AbstractWe study homeomorphisms of finite exponentially integrable distortion of the unit ball Bn onto a domain Ω of finite volume. We show that under such a mapping the images of almost all radii (in terms of a gauge dimension) have finite discrete length. We also show that our dimension estimate is essentially sharp.

Unit sphereDistortion (mathematics)Finite volume methodIntegrable systemDimension (vector space)General MathematicsMathematical analysisA domainGeometryGauge (firearms)MathematicsMathematical Proceedings of the Cambridge Philosophical Society
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