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Results 1 to 25 of 1319

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Hysteresis parameter identification with limited experimental dataIYER, Ram V; SHIRLEY, Matthew E.IEEE transactions on magnetics. 2004, Vol 40, Num 5, pp 3227-3239, issn 0018-9464, 13 p.Article

Liouville theorems for III-posed problemsRAMANKUTTY, P.Journal of mathematical analysis and applications. 1984, Vol 100, Num 1, pp 292-301, issn 0022-247XArticle

A posteriori stopping rule for regularized fixed point iterationsBAKUSHINSKY, Anatoly; SMIMOVA, Alexandra.Nonlinear analysis. 2006, Vol 64, Num 6, pp 1255-1261, issn 0362-546X, 7 p.Article

A classification scheme for regularizing preconditioners, with application to Toeplitz systemsESTATICO, Claudio.Linear algebra and its applications. 2005, Vol 397, pp 107-131, issn 0024-3795, 25 p.Article

Optimization in the regularization of ill-posed problemsDAVIES, A. R; ANDERSSEN, R. S.Journal of the Australian Mathematical Society. Series B. Applied mathematics. 1986, Vol 28, Num 1, pp 114-133, issn 0334-2700Article

Méthodes itératives de résolution des problèmes incorrects linéaires avec une information précise. IINEMIROVSKIJ, A. S; POLYAK, B. T.Izvestiâ Akademii nauk SSSR. Tehničeskaâ kibernetika. 1984, Num 3, pp 18-25, issn 0002-3388Article

Nichtkorrekte Aufgaben in der Rheometrie = Problèmes mal posés en rhéométrie = Ill-posed problems in rheometryFRIEDRICH, C; HOFMANN, B.Rheologica acta. 1983, Vol 22, Num 5, pp 425-434, issn 0035-4511Article

Asymptotic convergence rate of Arcangeli's methode for ill-posed problemsGROETSCH, C. W; SCHOCK, E.Applicable analysis (Print). 1984, Vol 18, Num 3, pp 175-182, issn 0003-6811Article

Fast methods for quantitative eddy-current tomography of conductive materialsTAMBURRINO, Antonello; RUBINACCI, Guglielmo.IEEE transactions on magnetics. 2006, Vol 42, Num 8, pp 2017-2028, issn 0018-9464, 12 p.Article

Mahalanobis distance-based traffic matrix estimationDINGDEJIANG; XINGWEI WANG; LEI GUO et al.European transactions on telecommunications. 2010, Vol 21, Num 3, pp 195-201, issn 1124-318X, 7 p.Article

Orthonormal polynomials in one and two dimensions: application to calibration problems in high energy physicsBOGDANOVA, N. B.Journal of computational and applied mathematics. 1986, Vol 14, Num 3, pp 345-351, issn 0377-0427Article

Sur la solution des problèmes linéaires mal posés, basée sur une modification du critère de quasi optimalitéLEONOV, A. S.Matematičeskij sbornik (Moskva). 1983, Vol 122, Num 3, pp 405-415, issn 0368-8666Article

The Lepskii principle revisitedMATHE, Peter.Inverse problems. 2006, Vol 22, Num 3, issn 0266-5611, L11-L15Article

Computational tomographic reconstruction for limited ill-posed interferometrid dataSUN, H; CHA, S. S.Optics and lasers in engineering. 1992, Vol 17, Num 3-5, pp 167-178, issn 0143-8166Article

Sur les méthodes itératives dans les problèmes incorrects avec des erreurs aléatoiresVERETENNIKOV, A. YU.Avtomatika i telemehanika. 1984, Num 12, pp 34-39, issn 0005-2310Article

THE EFFECT OF POORLY CONDITIONED DATA ON MULTIPLE REGRESSION PROCEDURES.GOLDSTEIN M.1978; BRIT. J. MATH. STATIST. PSYCHOL.; GBR; DA. 1978; VOL. 31; NO 1; PP. 102-105; BIBL. 3 REF.Article

Implementations of range restricted iterative methods for linear discrete ill-posed problemsNEUMAN, A; REICHEL, L; SADOK, H et al.Linear algebra and its applications. 2012, Vol 436, Num 10, pp 3974-3990, issn 0024-3795, 17 p.Article

An extrapolated TSVD method for linear discrete ill-posed problems with Kronecker structureBOUHAMIDI, A; JBILOU, K; REICHEL, L et al.Linear algebra and its applications. 2011, Vol 434, Num 7, pp 1677-1688, issn 0024-3795, 12 p.Article

A meshless method based on RBFs method for nonhomogeneous backward heat conduction problemMING LI; TONGSONG JIANG; HON, Y. C et al.Engineering analysis with boundary elements. 2010, Vol 34, Num 9, pp 785-792, issn 0955-7997, 8 p.Article

A NEW ZERO-FINDER FOR TIKHONOV REGULARIZATIONREICHEL, Lothar; SHYSHKOV, Andriy.BIT (Nordisk Tidskrift for Informationsbehandling). 2008, Vol 48, Num 3, pp 627-643, issn 0006-3835, 17 p.Article

The active-set method for nonnegative regularization of linear ill-posed problemsLANDI, G; ZAMA, F.Applied mathematics and computation. 2006, Vol 175, Num 1, pp 715-729, issn 0096-3003, 15 p.Article

An optimal regularized projection method for solving ill-posed problems via dynamical systems methodXINGJUN LUO; FANCHUN LI.Journal of mathematical analysis and applications. 2010, Vol 370, Num 2, pp 379-391, issn 0022-247X, 13 p.Article

An efficient discretization scheme for solving ill-posed problemsRAJAN, M. P.Journal of mathematical analysis and applications. 2006, Vol 313, Num 2, pp 654-677, issn 0022-247X, 24 p.Article

A numerical technique for backward inverse heat conduction problems in one-dimensional spaceSHIDFAR, Abdollah; ZAKERI, Ali.Applied mathematics and computation. 2005, Vol 171, Num 2, pp 1016-1024, issn 0096-3003, 9 p.Article

An ill-posed operator for secure image authenticationIZQUIERDO, Ebroul; GUERRA, Valia.IEEE transactions on circuits and systems for video technology. 2003, Vol 13, Num 8, pp 842-852, issn 1051-8215, 11 p.Article

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