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[1]Yu-XuanHe,LiangLi,StéphaneLanteriandTing-ZhuHuang,OptimizedSchwarzalgo-rithmsforsolvingtime-harmonicMaxwell’sequationsdiscretizedbyahybridizablediscon-tinuousGalerkinmethod,ComputerPhysicsCommunications,200:176-181,2016.
[2]LiangLi,StéphaneLanteriandRonanPerrussel,Aclassoflocallywell-posedhybridizablediscontinuousGalerkinmethodsforthesolutionoftime-harmonicMaxwell’sequations,ComputerPhysicsCommunications,192:23-31,2015.
[3]Xian-MingGu,Ting-ZhuHuang,BrunoCarpentieri,LiangLiandChunWen,Ahy-bridizediterativealgorithmoftheBiCORSTABandGPBiCORmethodsforsolvingnon-Hermitianlinearsystems,Computers&MathematicswithApplications,70(12):3019-3031,2015.
[4]LiangLi,Ting-ZhuHuang,Yan-FeiJingandZhi-GangRen,Effectivepreconditioningthroughminimumdegreeorderinginterleavedwithincompletefactorization,JournalofComputationalandAppliedMathematics,279:225-232,2015.
[5]Xian-MingGu,MarkusClemens,Ting-ZhuHuang,LiangLi,TheSCBiCGclassofalgo-rithmsforcomplexsymmetriclinearsystemswithapplicationsinseveralelectromagneticmodelproblems,ComputerPhysicsCommunications,191:52-64,2015.
[6]Xian-MingGu,Ting-ZhuHuang,Xi-LeZhao,Hou-BiaoLiandLiangLi,Fastiterativesolversfornumericalsimulationsofscatteringandradiationonthinwires,J.Electromag-neticWavesandAppl.,29(10):1281-1296,2015.
[7]LiangLi,StéphaneLanteriandRonanPerrussel,AhybridizablediscontinuousGalerkinmethodcombinedtoaSchwarzalgorithmforthesolutionof3dtime-harmonicMaxwell’sequation,JournalofComputationalPhysics,256(1):563-581,2014.
[8]Xian-MingGu,Ting-ZhuHuang,LiangLi,Hou-BiaoLi,TomohiroSogabeandMarkusClemens,Quasi-MinimalResidualVariantsoftheCOCGandCOCRMethodsforCom-plexSymmetricLinearSystemsinElectromagneticSimulations,IEEETransactionsonMicrowaveTheoryandTechniques,62(12):2859-2867,2014.
[9]Wei-HuaLuo,Ting-ZhuHuang,LiangLi,YongZhangandXian-MingGu,Ting-ZhuHuang,LiangLi,YongZhang,Xian-MingGu,Efficientpreconditionerupdatesforunsym-metricshiftedlinearsystems,Computers&MathematicswithApplications,67(9):1643-1655,2014.
[10]LiangLi,StéphaneLanteriandRonanPerrussel,NumericalinvestigationofahighorderhybridizablediscontinuousGalerkinmethodfor2dtime-harmonicMaxwell’sequations,COMPEL,32(3):1112-1138,2013.
[11]LiangLi,Ting-ZhuHuang,Guang-HuiCheng,Yan-FeiJing,Zhi-GangRenandHou-BiaoLi,Solutionto3-DelectromagneticproblemsdiscretizedbyahybridFEM/MOMmethod,ComputerPhysicsCommunications,184:73-78,2013.
[12]YongZhang,Ting-ZhuHuang,Yan-FeiJing,LiangLi,FlexibleincompleteCholeskyfac-torizationwithmulti-parameterstocontrolthenumberofnonzeroelementsinprecondi-tioners,NumericalLinearAlgebrawithApplications,19:555-569,2012.
[13]GuangHuiCheng,XiaoXueLuoandLiangLi,Theboundsofthesmallestandlargesteigenvaluesforrank-onemodificationoftheHermitianeigenvalueproblem,AppliedMath-ematicsLetters,25(9):1191-1196,2012.
[14]Zhi-GangRen,Ting-ZhuHuang,andLiangLi,Aperturbedpreconditioningtechniqueforsolvingcomplexlinearsystemsarisingfromscatteringproblem,ChineseJournalofEngineeringMathematics,29(3):430-436,2012.
[15]Dan-DanChen,Ting-ZhuHuangandLiangLi,Comparisonofalgebraicmultigridprecon-ditionersforsolvingHelmholtzequations,JournalofAppliedMathematics,Volume2012,ArticleID367909,12pages,doi:10.1155/2012/367909,2012.
[16]Dan-DanChen,Ting-ZhuHuang,andLiangLi,Analgorithmforsymmetricindefinitelinearsystems,J.ofComputationalAnalysisandApplications,14(1):767-784,2012.
[17]Zhi-GangRen,Ting-ZhuHuang,andLiangLi,ATwo-LevelPreconditioningTechniqueforWireAntennasAttachedwithDielectricObjects,JournalofElectronicScienceandTechnology,9(1):90-94,2011.
[18]Chi-YeWu,Ting-ZhuHuangandLiangLi,Inversesofblocktridiagonalmatricesandroundingerrors,BulletinoftheMalaysianMathematicalSciencesSociety,34(2):307-318,2011.
[19]LiangLi,andTing-ZhuHuang,Indefinitepreconditioningtechniquesforsolvingindefinitesymmetriclinearsystems,J.UESTC(Chineseseries),40(6):878-881,2011.
[20]LiangLi,Ting-ZhuHuang,Yan-FeiJingandYongzhang,ApplicationoftheincompleteCholeskyfactorizationpreconditionedKrylovsubspacemethodtothevectorfiniteelementmethodfor3-Delectromagneticscatteringproblems,ComputerPhysicsCommunications,181:271-276,2010.
[21]Jian-LeiLi,Ting-ZhuHuang,andLiangLi,Thespectralpropertiesofthepreconditionedmatrixfornonsymmetricsaddlepointproblems,J.Comput.Appl.Math.,235(1):270-285,2010.
[22]Jian-LeiLi,Ting-ZhuHuang,LiangLi,AnalysisoftheinexactUzawaalgorithmsfornonlinearsaddle-pointproblems,ANZIAMJournal,51:369-382,2010.
[23]Zhi-GangRen,Ting-ZhuHuang,LiangLi,BlockincompleteLUfactorizationforblock-tridiagonalM-matrices,J.ComputationalAnalysisandApplications,12(4):834-845,2010.
[24]LiangLiandTing-ZhuHuang,Estimationfortheinverseofthetridiagonalmatrices,NumericalMathematicsAJournalofChineseUniversities(Chineseseries),31(3):215-220,2009.
[25]Shi-LiangWu,Ting-ZhuHuang,LiangLiandLiang-LinXiong,Positivestableprecon-ditionersforsymmetricindefinitelinearsystemarisingfromHelmholtzequations,PhysicsLettersA,373:2401-2407,2009.
[26]Yan-FeiJing,Ting-ZhuHuang,YongZhang,LiangLi,Guang-HuiCheng,etc.,Lanczos-typevariantsoftheCOCRmethodforcomplexnonsymmetriclinearsystems,JournalofComputationalPhysics,228:6376-6394,2009.
[27]Ting-ZhuHuang,GuangHuiCheng,andLiangLi.Newblocktriangularpreconditionersforsaddlepointlinearsystemswithhighlysingular(1,1)blocks.MathematicalProblemsinEngineering,vol.2009,ArticleID468965,13pages.doi:10.1155/2009/468965,2009.
[28]LiangLiandTing-ZhuHuang,Zhi-GangRen,ApreconditionedCOCGmethodforsolvingcomplexsymmetriclinearsystemsarisingfromscatteringproblems,J.ElectromagneticWavesandAppl.,22:2023-2034,2008.
[29]Ting-ZhuHuangandLiangLi,RelaxedformsofBBKalgorithmandFBPalgorithmforsymmetricindefinitelinearsystems,Computers&MathematicswithApplications,55:801-807,2008.
[30]LiangLiandTing-ZhuHuang,Two-sidedboundsforthespectralradiusofnonnegativeirreduciblematrices,ActaMathematicaeApplicataeSinica(Chineseseries),31(2):271-277,2008.
[31]LiangLi,Ting-ZhuHuangandXing-PingLiu,ModifiedHermitianandskew-Hermitiansplittingmethodsfornon-Hermitianpositive-definitelinearsystems,NumericalLinearAl-gebrawithApplications,14(3):217-235,2007.
[32]LiangLi,Ting-ZhuHuangandXing-PingLiu,AsymmetricHermitianandskew-Hermitiansplittingmethodsforpositivedefinitelinearsystems,Computers&MathematicswithAp-plications,54:147-159,2007.
Peer-reviewedConferencePapers
[33]LiangLi,StéphaneLanteriandRonanPerrussel,AhybridizablediscontinuousGalerkinmethodforsolving3Dtime-harmonicMaxwell’sequations,Proceedingsofthe9thEu-ropeanConferenceonNumericalMathematicsandAdvancedApplications(ENUMATH2011),119-128,2013.
[34]LiangLi,Ting-ZhuHuangandZhi-GangRen,Aclassofpreconditionersfornon-Hermitianpositivedefinitelinearsystems,ProceedingsofthethirdInternationalWorkshoponMatrixAnalysisandApplications,2:28-31,2009.
TechniqueReports
[35]LiangLi,StéphaneLanteriandRonanPerrussel,AhybridizablediscontinuousGalerkinmethodcombinedtoaSchwarzalgorithmforthesolutionof3dtime-harmonicMaxwell’sequations,InriaRR-8251,pp.30,2013.
[36]StéphaneLanteri,LiangLiandRonanPerrussel,AhybridizablediscontinuousGalerkinmethodfortime-harmonicMaxwell’sequations,InriaRR-7649,pp.26,2011.