Search results for "obol"

showing 10 items of 228 documents

Addition of reducing agent dithiothreitol improves 4-decanolide synthesis by the genus Sporidiobolus.

2000

Two species of the genus Sporidiobolus, S. johnsonii and S. ruinenii, were used to study the effect of the reducing agent, dithiothreitol (DTT), on 4-decanolide production using ricinoleic acid as the substrate. The results indicate that the addition of DTT into the cultures significantly enhanced 4-decanolide biosynthesis by the two species.

chemistry.chemical_classificationbiologyChemistryReducing agentStereochemistryRicinoleic acidfood and beveragesSubstrate (chemistry)BioengineeringSporidiobolusbiology.organism_classificationApplied Microbiology and BiotechnologyDithiothreitolcarbohydrates (lipids)chemistry.chemical_compoundBiochemistryBiosynthesisGenusLactoneBiotechnologyJournal of bioscience and bioengineering
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Differential structure associated to axiomatic Sobolev spaces

2020

The aim of this note is to explain in which sense an axiomatic Sobolev space over a general metric measure space (à la Gol’dshtein–Troyanov) induces – under suitable locality assumptions – a first-order differential structure. peerReviewed

cotangent moduleLocality of differentialsPure mathematicsGeneral MathematicsAxiomatic Sobolev spaceDifferential structureSpace (mathematics)01 natural sciencesMeasure (mathematics)Settore MAT/05 - Analisi MatematicaFOS: Mathematicsaxiomatic Sobolev space0101 mathematics46E35 51FxxdifferentiaalilaskentaCotangent moduleAxiomMathematicsAxiomatic Sobolev space; Cotangent module; Locality of differentials010102 general mathematicsLocalitymetriset avaruudetFunctional Analysis (math.FA)locality of differentialsSobolev spaceMathematics - Functional AnalysisMetric (mathematics)
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Testing the Sobolev property with a single test plan

2020

We prove that in a vast class of metric measure spaces (namely, those whose associated Sobolev space is separable) the following property holds: a single test plan can be used to recover the minimal weak upper gradient of any Sobolev function. This means that, in order to identify which are the exceptional curves in the weak upper gradient inequality, it suffices to consider the negligible sets of a suitable Borel measure on curves, rather than the ones of the $p$-modulus. Moreover, on $\sf RCD$ spaces we can improve our result, showing that the test plan can be also chosen to be concentrated on an equi-Lipschitz family of curves.

differentiaaligeometriaMathematics - Functional AnalysisMathematics - Metric GeometryGeneral MathematicsFOS: MathematicsMetric Geometry (math.MG)RCD space53C23 46E35Sobolev spacetest planfunktionaalianalyysiComputer Science::DatabasesFunctional Analysis (math.FA)
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Generalized dimension distortion under Sobolev mappings

2011

dimensionmatematiikkaSobolev spacesHausdorff dimensionOrlicz spaces
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Sperm quality, secondary sexual characters and parasitism in roach (Rutilus rutilus L.)

2004

According to sperm competition models, a male spawning in a disfavoured role should have spermatozoa with higher velocity but shorter longevity compared with a male spawning in a favoured role. Moreover, immunosuppressive androgens are needed to produce both secondary sexual characters and sperm cells. The ‘sperm protection’ hypothesis suggests that the immunosuppressive action of androgens has evolved to protect haploid spermatozoa, which are antigenic, from autoimmune attacks. Therefore, a male with high sexual ornamentation may be more susceptible to diseases but may possess better quality ejaculate than his less ornamented rival. We studied sexual ornamentation (breeding tubercles), eja…

endocrine systemurogenital systemEjaculationEcologymedia_common.quotation_subjectLongevityParasitismZoologyBiologybiology.organism_classificationSpermMyxobolusPloidyRutilusSperm competitionreproductive and urinary physiologyEcology Evolution Behavior and Systematicsmedia_commonBiological Journal of the Linnean Society
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Planar Sobolev extension domains

2017

This doctoral thesis deals with geometric characterizations of bounded planar simply connected Sobolev extension domains. It consists of three papers. In the first and third papers we give full geometric characterizations of W 1, p-extension domains for 1 < p < 2 and p = 1, respectively. The second paper establishes a density result for Sobolev functions on planar domains, necessary for the solution for the case p = 1. Combining with the known results, we obtain a full geometric characterization of W 1, p-extension domains for every 1 ≤ p ≤ ∞.

extensionSobolev spacefunktionaalianalyysiuniform domainSobolev avaruudetSobolov space
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Fractional Maximal Functions in Metric Measure Spaces

2013

Abstract We study the mapping properties of fractional maximal operators in Sobolev and Campanato spaces in metric measure spaces. We show that, under certain restrictions on the underlying metric measure space, fractional maximal operators improve the Sobolev regularity of functions and map functions in Campanato spaces to Hölder continuous functions. We also give an example of a space where fractional maximal function of a Lipschitz function fails to be continuous.

fractional sobolev spacePure mathematicsQA299.6-433Applied MathematicsMathematics::Classical Analysis and ODEsMathematics::Analysis of PDEsSpace (mathematics)Lipschitz continuityMeasure (mathematics)Functional Analysis (math.FA)Sobolev spaceMathematics - Functional Analysiscampanato space42B25 46E35metric measure spaceMetric (mathematics)FOS: Mathematicsfractional maximal function46e35Maximal functionGeometry and Topology42b25AnalysisMathematicsAnalysis and Geometry in Metric Spaces
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Sobolev homeomorphic extensions onto John domains

2020

Given the planar unit disk as the source and a Jordan domain as the target, we study the problem of extending a given boundary homeomorphism as a Sobolev homeomorphism. For general targets, this Sobolev variant of the classical Jordan-Schoenflies theorem may admit no solution - it is possible to have a boundary homeomorphism which admits a continuous $W^{1,2}$-extension but not even a homeomorphic $W^{1,1}$-extension. We prove that if the target is assumed to be a John disk, then any boundary homeomorphism from the unit circle admits a Sobolev homeomorphic extension for all exponents $p&lt;2$. John disks, being one sided quasidisks, are of fundamental importance in Geometric Function Theory.

funktioteoriaMathematics::Dynamical SystemsSobolev extensionsMathematics - Complex Variables46E35 58E20quasidisksFOS: MathematicsMathematics::General TopologySobolev homeomorphismsComplex Variables (math.CV)John domainsfunktionaalianalyysiMathematics::Geometric Topology
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Strong Exchange Coupling in a Trimetallic Radical-Bridged Cobalt(II)-Hexaazatrinaphthylene Complex

2016

: Reducing hexaazatrinaphthylene (HAN) with potassium in the presence of 18-c-6 produces [{K(18-c-6)}HAN], which contains the S = 1/2 radical [HAN]C ¢ . The [HAN]C ¢ radical can be transferred to the cobalt(II) amide [Co{N- (SiMe3 )2 }2 ], forming [K(18-c-6)][(HAN){Co(N’’)2 }3 ]; magnetic measurements on this compound reveal an S = 4 spin system with strong cobalt–ligand antiferromagnetic exchange and J ¢290 cm¢1 (¢2 J formalism). In contrast, the CoII centres in the unreduced analogue [(HAN){Co(N’’)2}3] are weakly coupled (J ¢4.4 cm¢1 ). The finding that [HAN]C ¢ can be synthesized as a stable salt and transferred to cobalt introduces potential new routes to magnetic materials based on str…

hexaazatrinaphthylenekemiakaliumkoboltti
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Selective gas adsorption by calixarene-based porous octahedral M32 coordination cages

2022

Giant octahedral M32 coordination cages were prepared via self-assembly of sulfonylcalix[4]arene-supported tetranuclear M(II) clusters (M = Co, Ni) with hybrid linker based on tris(dipyrrinato)cobalt(III) complexes appended with peripherical carboxylic groups. Due to intrinsic and extrinsic porosity, the obtained solid-state supramolecular architectures demonstrated good performance as adsorbents for the separation of industrially important gases mixtures. peerReviewed

huokoisuuskaasutkarboksyylihapotsupramolekulaarinen kemiakompleksiyhdisteetkobolttiadsorptio
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