Yayın:
On Approximation Properties of Stancu Type Post-Widder Operators Preserving Exponential Functions

Basit Görünüm
dc.contributor.authorTORUN, Gülten
dc.date.accessioned2026-01-04T16:58:17Z
dc.date.issued2022-06-30
dc.description.abstractIn this article, Stancu type Post-Widder operators are introduced, which are a modification of the Post-Widder operators that preserve the functions constant and e^2ax for fixed a>0. The uniform convergence of these modified operators for the function f on [0,∞) is examined and then the convergence rate is investigated with the help of the continuity module. The Voronovskaja type asymptotic formula is obtained to examine the asymptotic behavior of these operators. Finally, numerical examples and graphs are given to show the convergence of Stancu type Post- Widder operators and compared with Post Widder operators.
dc.description.urihttps://doi.org/10.54287/gujsa.1113567
dc.description.urihttps://dergipark.org.tr/tr/pub/gujsa/issue/70939/1113567
dc.identifier.doi10.54287/gujsa.1113567
dc.identifier.eissn2147-9542
dc.identifier.endpage186
dc.identifier.openairedoi_dedup___::72ef489567c5d888d315c02866b44c89
dc.identifier.orcid0000-0002-1897-0174
dc.identifier.startpage173
dc.identifier.urihttps://hdl.handle.net/20.500.12597/39807
dc.identifier.volume9
dc.publisherGazi University
dc.relation.ispartofGazi University Journal of Science Part A: Engineering and Innovation
dc.rightsOPEN
dc.subjectPost-Widder Operators
dc.subjectStancu Type Post-Widder Pperators
dc.subjectModulus of Continuity
dc.subjectVoronovskaja Type Theorem
dc.titleOn Approximation Properties of Stancu Type Post-Widder Operators Preserving Exponential Functions
dc.typeArticle
dspace.entity.typePublication
local.api.response{"authors":[{"fullName":"Gülten TORUN","name":"Gülten","surname":"TORUN","rank":1,"pid":{"id":{"scheme":"orcid","value":"0000-0002-1897-0174"},"provenance":null}}],"openAccessColor":"gold","publiclyFunded":false,"type":"publication","language":{"code":"und","label":"Undetermined"},"countries":null,"subjects":[{"subject":{"scheme":"keyword","value":"Post-Widder Operators;Stancu Type Post-Widder Pperators;Modulus of Continuity;Voronovskaja Type Theorem"},"provenance":null},{"subject":{"scheme":"FOS","value":"0101 mathematics"},"provenance":null},{"subject":{"scheme":"FOS","value":"01 natural sciences"},"provenance":null}],"mainTitle":"On Approximation Properties of Stancu Type Post-Widder Operators Preserving Exponential Functions","subTitle":null,"descriptions":["<jats:p xml:lang=\"en\">In this article, Stancu type Post-Widder operators are introduced, which are a modification of the Post-Widder operators that preserve the functions constant and e^2ax for fixed a&amp;gt;0. The uniform convergence of these modified operators for the function f on [0,∞) is examined and then the convergence rate is investigated with the help of the continuity module. The Voronovskaja type asymptotic formula is obtained to examine the asymptotic behavior of these operators. Finally, numerical examples and graphs are given to show the convergence of Stancu type Post- Widder operators and compared with Post Widder operators.</jats:p>"],"publicationDate":"2022-06-30","publisher":"Gazi University","embargoEndDate":null,"sources":["Crossref","Volume: 9, Issue: 2 173-186","2147-9542","Gazi University Journal of Science Part A: Engineering and Innovation"],"formats":["application/pdf"],"contributors":null,"coverages":null,"bestAccessRight":{"code":"c_abf2","label":"OPEN","scheme":"http://vocabularies.coar-repositories.org/documentation/access_rights/"},"container":{"name":"Gazi University Journal of Science Part A: Engineering and Innovation","issnPrinted":null,"issnOnline":"2147-9542","issnLinking":null,"ep":"186","iss":null,"sp":"173","vol":"9","edition":null,"conferencePlace":null,"conferenceDate":null},"documentationUrls":null,"codeRepositoryUrl":null,"programmingLanguage":null,"contactPeople":null,"contactGroups":null,"tools":null,"size":null,"version":null,"geoLocations":null,"id":"doi_dedup___::72ef489567c5d888d315c02866b44c89","originalIds":["10.54287/gujsa.1113567","50|doiboost____|72ef489567c5d888d315c02866b44c89","oai:dergipark.org.tr:article/1113567","50|tubitakulakb::c8393a1dc883409ddeab7aafc95183ce"],"pids":[{"scheme":"doi","value":"10.54287/gujsa.1113567"}],"dateOfCollection":null,"lastUpdateTimeStamp":null,"indicators":{"citationImpact":{"citationCount":2,"influence":2.6848561e-9,"popularity":3.4436636e-9,"impulse":2,"citationClass":"C5","influenceClass":"C5","impulseClass":"C5","popularityClass":"C5"}},"instances":[{"pids":[{"scheme":"doi","value":"10.54287/gujsa.1113567"}],"type":"Article","urls":["https://doi.org/10.54287/gujsa.1113567"],"publicationDate":"2022-06-30","refereed":"peerReviewed"},{"alternateIdentifiers":[{"scheme":"doi","value":"10.54287/gujsa.1113567"}],"type":"Article","urls":["https://dergipark.org.tr/tr/pub/gujsa/issue/70939/1113567"],"publicationDate":"2022-05-07","refereed":"nonPeerReviewed"}],"isGreen":false,"isInDiamondJournal":false}
local.import.sourceOpenAire

Dosyalar

Koleksiyonlar

Publications