Search results for "Complex."

showing 10 items of 5824 documents

Cytotoxicities of Polysubstituted Chlorodicarbonyl(cyclopentadienyl) and (Indenyl)ruthenium Complexes

2013

Polysubstituted cyclopentadienyl and indenyl complexes of ruthenium were synthesized and investigated to elucidate their potential cytotoxic activities. In particular, substituted (indenyl)ruthenium complexes inhibited the proliferation of a panel of human adherent cancer cells with comparable activity to reference agent cisplatin. One of the active compounds exerted a concentration dependent inhibition of cell cycle at G1–S transiton as evidenced by flow cytometry.

Cisplatinmedicine.diagnostic_testStereochemistryOrganic Chemistrychemistry.chemical_elementCell cycleFlow cytometryRutheniumInorganic ChemistryConcentration dependentchemistryCyclopentadienyl complexCancer cellmedicineCytotoxic T cellPhysical and Theoretical Chemistryta116medicine.drugOrganometallics
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Wastewaters from citrus processing industry as natural biostimulants for soil microbial community

2020

Abstract Citrus fruit processing wastewaters (CWWs), being rich in organic matter, may be a valuable resource for agricultural irrigation and, possibly, for the improvement of soil organic carbon (TOC). This issue is becoming crucial for soils of arid and semiarid environments increasingly experiencing water scarcity and continuous decline of TOC towards levels insufficient to sustain crop production. However, before using CWWs in agriculture their effects on the soil living component have to be clarified. Therefore, in this study we assessed the impact of CWWs on soil chemical and biochemical properties. Under laboratory conditions, lemon, orange and tangerine wastewaters were separately a…

CitrusEnvironmental EngineeringNitrogenMicroorganismSoil acidification0208 environmental biotechnology02 engineering and technologyWastewater010501 environmental sciencesManagement Monitoring Policy and Lawcomplex mixtures01 natural sciencesSoilSoil pHOrganic matterBiomassWaste Management and DisposalSoil Microbiology0105 earth and related environmental scienceschemistry.chemical_classificationCitrus wastewaters Soil microbial biomass and activity Phospholipid fatty acids Metabolic quotient Microbial quotientMicrobiotaAgricultureGeneral MedicineSoil carbonCarbon020801 environmental engineeringAgronomychemistryMicrobial population biologySoil waterSoil fertilitySettore AGR/16 - Microbiologia Agraria
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Volatile Compounds of Lemon and Grapefruit IntegroPectin

2020

An HS-SPME GC-MS analysis of the volatile compounds adsorbed at the outer surface of lemon and grapefruit pectins obtained via the hydrodynamic cavitation of industrial waste streams of lemon and grapefruit peels in water suggests important new findings en route to understanding the powerful and broad biological activity of these new pectic materials. In agreement with the ultralow degree of esterification of these pectins, the high amount of highly bioactive &alpha

Citrusfood.ingredientPectinlemonPhytochemicalsPharmaceutical SciencegrapefruitArticleIndustrial wasteGas Chromatography-Mass SpectrometryAnalytical Chemistrylcsh:QD241-441chemistry.chemical_compoundAdsorptionfoodLinaloolCitrus paradisilcsh:Organic chemistryDrug Discoveryhydrodynamic cavitation?-terpineolFood sciencePhysical and Theoretical ChemistryIntegroPectinpectinResidue (complex analysis)LimoneneVolatile Organic CompoundsMolecular Structureapplied_chemistryOrganic Chemistrycircular economywaste citrus peelBiosynthetic PathwaysTerpineolchemistryChemistry (miscellaneous)FruitMolecular Medicineα-terpineolGas chromatography–mass spectrometryCitric acidCitrus paradisi
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Pseudocomplements in sum-ordered partial semirings

2007

We study a particular way of introducing pseudocomplementation in ordered semigroups with zero, and characterise the class of those pseudocomplemented semigroups, termed g-semigroups here, that admit a Glivenko type theorem (the pseudocomplements form a Boolean algebra). Some further results are obtained for g-semirings – those sum-ordered partially additive semirings whose multiplicative part is a g-semigroup. In particular, we introduce the notion of a partial Stone semiring and show that several well-known elementary characteristics of Stone algebras have analogues for such semirings.

Class (set theory)Algebra and Number TheorySemigroupApplied MathematicsBoolean algebra (structure)Multiplicative functionZero (complex analysis)Type (model theory)SemiringKleene algebraCombinatoricssymbols.namesakesymbolsComputer Science::Formal Languages and Automata TheoryMathematicsDiscussiones Mathematicae - General Algebra and Applications
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Positive Versions of Polynomial Time

1998

Abstract We show that restricting a number of characterizations of the complexity class P to be positive (in natural ways) results in the same class of (monotone) problems, which we denote by posP . By a well-known result of Razborov, posP is a proper subclass of the class of monotone problems in P . We exhibit complete problems for posP via weak logical reductions, as we do for other logically defined classes of problems. Our work is a continuation of research undertaken by Grigni and Sipser, and subsequently Stewart; indeed, we introduce the notion of a positive deterministic Turing machine and consequently solve a problem posed by Grigni and Sipser.

Class (set theory)Computational complexity theoryAlgorithmic logicTheoretical Computer ScienceComputer Science ApplicationsCombinatoricsTuring machinesymbols.namesakeMonotone polygonNon-deterministic Turing machineComputational Theory and MathematicsComplexity classsymbolsTime complexityMathematicsInformation Systems
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Noise-tolerant efficient inductive synthesis of regular expressions from good examples

1997

We present an almost linear time method of inductive synthesis restoring simple regular expressions from one representative (good) example. In particular, we consider synthesis of expressions of star-height one, where we allow one union operation under each iteration, and synthesis of expressions without union operations from examples that may contain mistakes. In both cases we provide sufficient conditions defining precisely the class of target expressions and the notion of good examples under which the synthesis algorithm works correctly, and present the proof of correctness. In the case of expressions with unions the proof is based on novel results in the combinatorics of words. A genera…

Class (set theory)CorrectnessComputer programComputer Networks and CommunicationsComputer scienceComputer experimentTheoretical Computer ScienceHardware and ArchitectureSimple (abstract algebra)Regular expressionTime complexityAlgorithmSoftwareProgram synthesisNew Generation Computing
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Integrability of the one dimensional Schrödinger equation

2018

We present a definition of integrability for the one dimensional Schroedinger equation, which encompasses all known integrable systems, i.e. systems for which the spectrum can be explicitly computed. For this, we introduce the class of rigid functions, built as Liouvillian functions, but containing all solutions of rigid differential operators in the sense of Katz, and a notion of natural boundary conditions. We then make a complete classification of rational integrable potentials. Many new integrable cases are found, some of them physically interesting.

Class (set theory)Integrable systemFOS: Physical sciencesComplex analysisAlgebras01 natural sciencesSchrödinger equationsymbols.namesake[MATH.MATH-MP]Mathematics [math]/Mathematical Physics [math-ph]0103 physical sciencesBoundary value problem0101 mathematics010306 general physicsGauge field theoryMathematical PhysicsMathematical physicsMathematicsMSC: 34M46 34M50 37J30Liouville equation010102 general mathematicsSpectrum (functional analysis)Operator theory[ MATH.MATH-MP ] Mathematics [math]/Mathematical Physics [math-ph]Statistical and Nonlinear PhysicsMathematical Physics (math-ph)Differential operatorHamiltonian mechanicssymbols34M46 34M50 37J30
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The arithmetic decomposition of central Cantor sets

2018

Abstract Every central Cantor set of positive Lebesgue measure is the arithmetic sum of two central Cantor sets of Lebesgue measure zero. Under some mild condition this result can be strengthened by stating that the summands can be chosen to be C s regular if the initial set is of this class.

Class (set theory)Mathematics::Dynamical SystemsLebesgue measureApplied Mathematics010102 general mathematicsZero (complex analysis)Analysi02 engineering and technology01 natural sciencesCentral Cantor setCantor setCombinatoricsSet (abstract data type)Arithmetic progression0202 electrical engineering electronic engineering information engineeringDecomposition (computer science)Palis hypothesiArithmetic decomposition020201 artificial intelligence & image processing0101 mathematicsComputer Science::DatabasesAnalysisMathematicsJournal of Mathematical Analysis and Applications
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Solutions of nonlinear PDEs in the sense of averages

2012

Abstract We characterize p-harmonic functions including p = 1 and p = ∞ by using mean value properties extending classical results of Privaloff from the linear case p = 2 to all pʼs. We describe a class of random tug-of-war games whose value functions approach p-harmonic functions as the step goes to zero for the full range 1 p ∞ .

Class (set theory)Mean value theoremMathematics(all)Dynamic programming principleGeneral MathematicsAsymptotic expansion01 natural sciences1-harmonicApplied mathematics0101 mathematicsMathematicsp-harmonicApplied Mathematics010102 general mathematicsMathematical analysista111Zero (complex analysis)Sense (electronics)010101 applied mathematicsNonlinear systemRange (mathematics)Two-player zero-sum gamesMean value theorem (divided differences)Viscosity solutionsAsymptotic expansionValue (mathematics)Stochastic gamesJournal de Mathématiques Pures et Appliquées
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FROM DISCRETE KINETIC AND STOCHASTIC GAME THEORY TO MODELLING COMPLEX SYSTEMS IN APPLIED SCIENCES

2004

This paper deals with some methodological aspects related to the discretization of a class of integro-differential equations modelling the evolution of the probability distribution over the microscopic state of a large system of interacting individuals. The microscopic state includes both mechanical and socio-biological variables. The discretization of the microscopic state generates a class of dynamical systems defining the evolution of the densities of the discretized state. In general, this yields a system of partial differential equations replacing the continuous integro-differential equation. As an example, a specific application is discussed, which refers to modelling in the field of…

Class (set theory)Partial differential equationDiscretizationField (physics)Dynamical systems theoryApplied Mathematicspopulation modelsMathematical analysisStochastic gameBoltzmann modelsComplex systemnonlinearityModeling and SimulationApplied mathematicsProbability distributiondiscretizationKinetic theoryMathematicsMathematical Models and Methods in Applied Sciences
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