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Finite-element analysis of space-charge suppression of electrostatic-induction spray charging

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dc.contributor.author Robert Cooke, J en
dc.contributor.author Edward Law, S en
dc.date.accessioned 2014-06-06T06:44:26Z
dc.date.available 2014-06-06T06:44:26Z
dc.date.issued 2001 en
dc.identifier.issn 00939994 en
dc.identifier.uri http://dx.doi.org/10.1109/28.924755 en
dc.identifier.uri http://62.217.125.90/xmlui/handle/123456789/1870
dc.subject Charged droplets en
dc.subject Charged spray en
dc.subject Electrostatic deposition en
dc.subject Electrostatic induction en
dc.subject Electrostatic spraying en
dc.subject Faraday cage en
dc.subject Finite-element analysis en
dc.subject Poisson's equation en
dc.subject Space-charge electric field en
dc.subject.other Charged droplets en
dc.subject.other Charged spray en
dc.subject.other Electrostatic deposition en
dc.subject.other Electrostatic induction en
dc.subject.other Electrostatic spraying en
dc.subject.other Faraday cage en
dc.subject.other Electric space charge en
dc.subject.other Electrostatic coatings en
dc.subject.other Finite element method en
dc.subject.other Mathematical models en
dc.subject.other Nozzles en
dc.subject.other Poisson equation en
dc.subject.other Electrostatic devices en
dc.title Finite-element analysis of space-charge suppression of electrostatic-induction spray charging en
heal.type journalArticle en
heal.identifier.primary 10.1109/28.924755 en
heal.publicationDate 2001 en
heal.abstract A finite-element analysis of the space-charge suppression encountered during the electrostatic-induction spray-charging process will be presented. This paper provides a theoretical framework in support of the experimental studies reported elsewhere of the space-charge-limiting barriers of nozzle design. Poisson's equation is solved using a finite-element axisymmetric model consisting of 3704 triangular elements and 1946 nodes for various placements of nearby earthed surfaces. Plots of constant potential surfaces in and around the dielectric embedded-electrode charging nozzle are presented. The axial droplet-charging potential gradient at the tip of the liquid jet (along the axis of symmetry) depends upon both the positive induction electrode potential and upon the presence, and substantially upon the spatial extent of the negatively charged cloud of dispensed droplets. en
heal.journalName IEEE Transactions on Industry Applications en
dc.identifier.issue 3 en
dc.identifier.volume 37 en
dc.identifier.doi 10.1109/28.924755 en
dc.identifier.spage 751 en
dc.identifier.epage 758 en


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