Search results for "c space"

showing 10 items of 552 documents

Dynamic of the genetic structure of bacterial and fungal communities at different developmental stages of Medicago truncatula Gaertn. cv. Jemalong li…

2006

International audience; The genetic structure of bacterial and fungal communities was characterized in the rhizosphere of Medicago truncatula Gaertn. cv. Jemalong line J5 at five developmental stages (three vegetative and two reproductive stages), and in three compartments (bulk soil, rhizosphere soil and root tissues). The genetic structure of microbial communities was determined by cultivation-independent methods using directly extracted DNA that was characterized by automated ribosomal intergenic spacer analysis (ARISA). Principal component analyses (PCA) indicate that, for all developmental stages, the genetic structure of microbial communities differed significantly by compartment, wit…

PhysiologyRibosomal Intergenic Spacer analysisBulk soilPopulation geneticsPlant ScienceBiologyPlant RootsRhizobiaSoil03 medical and health sciencesSymbiosisMycorrhizaeMedicago truncatulaBotanyMICROBIAL COMMUNITIESEcosystem030304 developmental biology2. Zero hunger0303 health sciencesRhizosphereGENETIC STRUCTUREBacteriaSYMBIOTIC ASSOCIATIONSMEDICAGO TRUNCULATAPLANT DEVELOPMENTFungiANALYSE COMPOSANTE PRINCIPALE04 agricultural and veterinary sciences15. Life on landbiology.organism_classificationMedicago truncatula[SDV.BV.PEP]Life Sciences [q-bio]/Vegetal Biology/Phytopathology and phytopharmacySTADE DEVELOPPEMENTGenetic structure040103 agronomy & agriculture0401 agriculture forestry and fisheriesRhizome
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On complete metric spaces containing the Sierpinski curve

1998

It is proved that a complete metric space topologically contains the Sierpiński universal plane curve if and only if it has a subset with so-called bypass property, i.e. it has a subset K K containing an arc such that for each a ∈ K a\in K and for each open arc A ⊂ K A\subset K with a ∈ A a\in A , there exists an arbitrary small arc in K ∖ { a } K\setminus \{a\} joining the two components of A ∖ { a } A\setminus \{a\} .

Plane curveApplied MathematicsGeneral MathematicsMathematical analysisComplete metric spaceCombinatoricssymbols.namesakeMetric spaceMathematics Subject ClassificationHomogeneoussymbolsEmbeddingSierpiński curveConnectivityMathematicsProceedings of the American Mathematical Society
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La formazione come strumento di crescita : narrazione di un’esperienza didattica a Palermo

2020

In un momento storico in cui, in Italia, le scuole di pianificazione sono oggetto di importanti, e pesanti, ripensamenti strutturali il paper vuole ragionare sulla necessità sì di una riformulazione di tali scuole, ma in un’ottica di potenziamento e certamente maggiore relazione con le pratiche che quotidianamente influiscono sulla vita delle persone, siano esse tecniche che spontanee. La tesi che si vuole esporre nasce da alcune esperienze personali come docente di pianificazione che da alcuni anni, in modo coordinato con altri docenti e all’interno dell’intero sistema di didattica del corso di laurea magistrale in Pianificazione Territoriale Urbanistica e Ambientale dell’Università degli …

Planning Palermo Public Space Participation EducationSettore ICAR/21 - UrbanisticaFormazione Pianificazione Palermo Spazio pubblico Partecipazione
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Re-Building Public (Plural) Spaces Through Inclusionary Participative Processes in 'Tresholds' Places

2010

Planning Public spaces participationPlural spaces participation inclusionSettore ICAR/21 - Urbanistica
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COMMON FIXED POINTS FOR psi-CONTRACTIONS ON PARTIAL METRIC SPACES

2013

We prove some generalized versions of an interesting result of Matthews using conditions of different type in 0-complete partial metric spaces. We give, also, a homotopy result for operators on partial metric spaces.

Points of coincidence0-complete partial metric spaceSettore MAT/05 - Analisi Matematicapsi-contractionscommon fixed point
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VARIANTS OF A SELECTION PRINCIPLE FOR SEQUENCES OF REGULATED AND NON-REGULATED FUNCTIONS

2008

Let $T$ be a nonempty subset of $\RB$, $X$ a metric space with metric $d$ and $X^T$ the set of all functions mapping $T$ into $X$. Given $\vep>0$ and $f\in X^T$, we denote by $N(\vep,f,T)$ the least upper bound of those $n\in\NB$, for which there exist numbers $s_1,\dots,s_n,t_1,\dots,t_n$ from $T$ such that $s_1\vep$ for all $i=1,\dots,n$ ($N(\vep,f,T)=0$ if there are no such $n$'s). The following pointwise selection principle is proved: {\em If a sequence of functions\/ $\{f_j\}_{j=1}^\infty\subset X^T$ is such that the closure in $X$ of the sequence\/ $\{f_j(t)\}_{j=1}^\infty$ is compact for each $t\in T$ and\/ $\limsup_{j\to\infty}N(\vep,f_j,T)0$, then\/ $\{f_j\}_{j=1}^\infty$ contains …

Pointwise convergence selection principle regulated function generalized variation metric space metric semigroup Banach space double sequence weak convergence almost everywhere convergence.Settore MAT/05 - Analisi MatematicaSelection principleComputational biologyMathematics
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Regularity properties for quasiminimizers of a $(p,q)$-Dirichlet integral

2021

Using a variational approach we study interior regularity for quasiminimizers of a $(p,q)$-Dirichlet integral, as well as regularity results up to the boundary, in the setting of a metric space equipped with a doubling measure and supporting a Poincar\'{e} inequality. For the interior regularity, we use De Giorgi type conditions to show that quasiminimizers are locally H\"{o}lder continuous and they satisfy Harnack inequality, the strong maximum principle, and Liouville's Theorem. Furthermore, we give a pointwise estimate near a boundary point, as well as a sufficient condition for H\"older continuity and a Wiener type regularity condition for continuity up to the boundary. Finally, we cons…

PointwiseApplied MathematicsMathematical analysisPoincaré inequalityBoundary (topology)Hölder conditionMetric Geometry (math.MG)Functional Analysis (math.FA)Dirichlet integralMathematics - Functional Analysissymbols.namesakeMetric spaceMaximum principleMathematics - Analysis of PDEsMathematics - Metric GeometrySettore MAT/05 - Analisi MatematicasymbolsFOS: Mathematics(p q)-Laplace operator Measure metric spaces Minimal p-weak upper gradient Minimizer31E05 30L99 46E35AnalysisHarnack's inequalityMathematicsAnalysis of PDEs (math.AP)
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Sharp capacity estimates for annuli in weighted $$\mathbf {R}^n$$ R n and in metric spaces

2016

We obtain estimates for the nonlinear variational capacity of annuli in weighted $$\mathbf {R}^n$$ and in metric spaces. We introduce four different (pointwise) exponent sets, show that they all play fundamental roles for capacity estimates, and also demonstrate that whether an end point of an exponent set is attained or not is important. As a consequence of our estimates we obtain, for instance, criteria for points to have zero (resp. positive) capacity. Our discussion holds in rather general metric spaces, including Carnot groups and many manifolds, but it is just as relevant on weighted $$\mathbf {R}^n$$ . Indeed, to illustrate the sharpness of our estimates, we give several examples of …

PointwiseMathematics(all)Pure mathematicsEnd pointGeneral Mathematics010102 general mathematicsZero (complex analysis)01 natural sciences010101 applied mathematicsSet (abstract data type)Metric spaceNonlinear systemsymbols.namesakesymbolsExponent0101 mathematicsCarnot cycleMathematicsMathematische Zeitschrift
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Pointwise k-Pseudo Metric Space

2021

In this paper, the concept of a k-(quasi) pseudo metric is generalized to the L-fuzzy case, called a pointwise k-(quasi) pseudo metric, which is considered to be a map d:J(LX)×J(LX)⟶[0,∞) satisfying some conditions. What is more, it is proved that the category of pointwise k-pseudo metric spaces is isomorphic to the category of symmetric pointwise k-remote neighborhood ball spaces. Besides, some L-topological structures induced by a pointwise k-quasi-pseudo metric are obtained, including an L-quasi neighborhood system, an L-topology, an L-closure operator, an L-interior operator, and a pointwise quasi-uniformity.

PointwisePure mathematicsGeneral Mathematicspointwise <i>k</i>-(quasi) pseudo metricComputer Science::Digital Libraries<i>L</i>-quasi neighborhood systemMetric spaceOperator (computer programming)Metric (mathematics)Computer Science (miscellaneous)QA1-939<i>L</i>-topologyBall (mathematics)pointwise <i>k</i>-remote neighborhood ball systempointwise <i>k</i>-(quasi) pseudo metric; pointwise <i>k</i>-remote neighborhood ball system; <i>L</i>-quasi neighborhood system; <i>L</i>-topologyEngineering (miscellaneous)MathematicsMathematicsMathematics
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σ-Continuous and Co-σ-continuous Maps

2009

In this chapter we isolate the topological setting that is suitable for our study. We first present 2.1–2.3 to follow an understandable logical scheme nevertheless the main contribution are presented in 2.4–2.7 and our main tool will be Theorem 2.32. An important concept will be the σ-continuity of a map Φ from a topological space (X, T) into a metric space (Y, g). The σ-continuity property is an extension of continuity suitable to deal with countable decompositions of the domain space X as well as with pointwise cluster points of sequences of functions Φn : X → Y, n = 1,2,… When (X,T) is a subset of a locally convex linear topological space we shall refine our study to deal with σ-slicely …

PointwisePure mathematicsMetric spaceWeak topologyBanach spaceCountable setTopological spaceTopological vector spaceMathematicsNormed vector space
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