Publication data of Ridout, David: Link to Inspire

Created with Highcharts 9.0.1CitationsCitationsw/o self-citaionself-citaion2000200520102015202020250500100015002000
Created with Highcharts 9.0.1Publicationspublications per yearPublicationsPublications per yearCumulative publications20002005201020152020202501224364860012345
Created with Highcharts 9.0.1h-indexh-indexh-indexh-index w/o self-citaion200020052010201520202025051015202530
Created with Highcharts 9.0.1CitationsBreakdown of Most Cited PapersrestD branes on group manifolds and fusion ringsTensor categories arising from the Virasoro algebraThe Verlinde formula in logarithmic CFTRelaxed singular vectors, Jack symmetric functions and fractional level $widehat{mathfrak{sl}}(2)$ modelsRelaxed singular vectors, Jack symmetric functions and fractional level $wide…Relaxed highest-weight modules I: rank $1$ casesLogarithmic M(2,p) minimal models, their logarithmic couplings, and dualityBosonic Ghosts at c = 2 as a Logarithmic CFT$widehat {mathcal{sl}}$ $(2)_{-1/2}$ and the Triplet ModelStandard modules, induction and the structure of the Temperley-Lieb algebraFusion in Fractional Level $widehat{sl}$(2)-Theories with $k$ = - $^1_overline{2}$Fusion in Fractional Level $widehat{sl}$(2)-Theories with $k$ = - $^1_overli…Coset Constructions of Logarithmic (1, p) Models(hat)sl(2)(-1/2): A Case StudyRelating the Archetypes of Logarithmic Conformal Field TheoryOn Staggered Indecomposable Virasoro ModulesSchur–weyl Duality for Heisenberg CosetsFrom Percolation to Logarithmic Conformal Field TheoryModular Data and Verlinde Formulae for Fractional Level WZW Models IModular Data and Verlinde Formulae for Fractional Level WZW Models IILogarithmic Conformal Field Theory: Beyond an Introduction2000200520102015202020250500100015002000
Created with Highcharts 9.0.1Fraction [%]Breakdown of Most Cited Papers (Fraction)D branes on group manifolds and fusion ringsTensor categories arising from the Virasoro algebraThe Verlinde formula in logarithmic CFTRelaxed singular vectors, Jack symmetric functions and fractional level $widehat{mathfrak{sl}}(2)$ modelsRelaxed singular vectors, Jack symmetric functions and fractional level $wide…Relaxed highest-weight modules I: rank $1$ casesLogarithmic M(2,p) minimal models, their logarithmic couplings, and dualityBosonic Ghosts at c = 2 as a Logarithmic CFT$widehat {mathcal{sl}}$ $(2)_{-1/2}$ and the Triplet ModelStandard modules, induction and the structure of the Temperley-Lieb algebraFusion in Fractional Level $widehat{sl}$(2)-Theories with $k$ = - $^1_overline{2}$Fusion in Fractional Level $widehat{sl}$(2)-Theories with $k$ = - $^1_overli…Coset Constructions of Logarithmic (1, p) Models(hat)sl(2)(-1/2): A Case StudyRelating the Archetypes of Logarithmic Conformal Field TheoryOn Staggered Indecomposable Virasoro ModulesSchur–weyl Duality for Heisenberg CosetsFrom Percolation to Logarithmic Conformal Field TheoryModular Data and Verlinde Formulae for Fractional Level WZW Models IModular Data and Verlinde Formulae for Fractional Level WZW Models IILogarithmic Conformal Field Theory: Beyond an Introduction2000200520102015202020250255075100
Created with Highcharts 9.0.1Citations/1 YearCitations/PeriodCitations / 1 YearMoving average200020052010201520202025050100150200250