kw.\*:("Fonction erreur")
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A method for evaluation of the error function of real and complex variable with high relative accuracyMORI, M.Publications of the Research Institute for Mathematical Sciences. Series A. 1983, Vol 19, Num 3, pp 1081-1094, issn 0034-5318Article
COMPLEX ZEROS OF THE ERROR FUNCTION AND OF THE COMPLEMENTARY ERROR FUNCTIONFETTIS HE; CASLIN JC; CRAMER KR et al.1973; MATH. OF COMPUT.; U.S.A.; DA. 1973; VOL. 27; NO 122; PP. 401-407; BIBL. 10 REF.Serial Issue
SADDLE POINTS OF THE COMPLEMENTARY ERROR FUNCTIONFETTIS H; CASLIN JC; CRAMER KR et al.1973; MATH. OF COMPUT.; U.S.A.; DA. 1973; VOL. 27; NO 122; PP. 409-412; BIBL. 1 REF.Serial Issue
A STABLE ALGORITHM FOR COMPUTING THE INVERSE ERROR FUNCTION IN THE "TAIL-END" REGION.FETTIS HE.1974; MATH. OF COMPUT.; U.S.A.; DA. 1974; VOL. 28; NO 126; PP. 585-587; BIBL. 3 REF.Article
Resolution capability and the mask error enhancement function (MEEF) for ArF and KrF lithographyPLAT, Marina; SPENCE, Christopher; LYONS, Christopher et al.SPIE proceedings series. 2001, pp 851-857, isbn 0-8194-4032-9, 2VolConference Paper
Overlapping Stokes smoothings : survival of the error function and canonical catastrophe integralsBERRY, M. V; HOWLS, C. J.Proceedings - Royal Society. Mathematical and physical sciences. 1994, Vol 444, Num 1920, pp 201-216, issn 0962-8444Article
Advanced motion estimation and motion compensated deinterlacingBELLERS, E. B; DE HAAN, G.SMPTE journal (1976). 1997, Vol 106, Num 11, pp 777-786, issn 0036-1682Conference Paper
Quelques aspects mathématiques de l'auto-organisation neuronale et des perceptions multicouches = Some mathematical views on neuronal self-organization and multilayered perceptronsDevouge, Claire; Azencott, Robert.1992, 230 p.Thesis
Power-law-lapse time gaugesJANTZEN, R. T.Physical review. D. Particles and fields. 1988, Vol 37, Num 12, pp 3472-3483, issn 0556-2821Article
Interval choice under constraints on error functionsAGAEV, R. P.Information sciences. 1994, Vol 80, Num 1-2, pp 1-14, issn 0020-0255Article
A priori truncation error bounds for continued fractionsLORENTZEN, Lisa.The Rocky Mountain journal of mathematics. 2003, Vol 33, Num 2, pp 409-474, issn 0035-7596, 66 p.Article
Competition and multiple cause modelsDAYAN, P; ZEMEL, R. S.Neural computation. 1995, Vol 7, Num 3, pp 565-579, issn 0899-7667Article
Elementary approximation for erf(x)LETHER, F. G.Journal of quantitative spectroscopy & radiative transfer. 1993, Vol 49, Num 5, pp 573-577, issn 0022-4073Article
A simple series for personal computer computation of the error function Q(•)BEAULIEU, N. C.IEEE transactions on communications. 1989, Vol 37, Num 9, pp 989-991, issn 0090-6778, 3 p.Article
Quelques propriétés des intégrales de probabilité répétéesBLATOV, V. V.Radiotehnika i elektronika. 1984, Vol 29, Num 5, pp 928-931Article
A trained filter de-interlacer based on complex classificationZNAMENSKIY, Dmitry; KRUSE, Marco.Proceedings of SPIE, the International Society for Optical Engineering. 2009, Vol 7257, issn 0277-786X, isbn 978-0-8194-7507-7, 72571C.1-72571C.9Conference Paper
Pose Estimation Based on the Constraints of Inner Angles and Areas of TrianglesRUJIN ZHAO; QIHENG ZHANG; MINGJUN WU et al.Proceedings of SPIE, the International Society for Optical Engineering. 2009, Vol 7384, issn 0277-786X, isbn 978-0-8194-7665-4 0-8194-7665-X, 738411.1-738411.9, 2Conference Paper
Propagator for narrow potential barriersMORETTI, Paolo.Journal of physics. A, mathematical and general. 2005, Vol 38, Num 21, pp 4697-4704, issn 0305-4470, 8 p.Article
Limitations of iterative least squares methods in phase shifting interferometry in the presence of vibrationsSCHMIT, Joanna; MUNTEANU, Florin.Proceedings of SPIE, the International Society for Optical Engineering. 2005, pp 59650Z.1-59650Z.11, issn 0277-786X, isbn 0-8194-5983-6, 1VolConference Paper
An HMM learning algorithm for minizing an error function on all training dataIMAI, T; ANDO, A.Journal of the Acoustical Society of Japan. E. 1992, Vol 13, Num 6, pp 369-378, issn 0388-2861Article
Uniform, esponentially improved, asymptotic expansions for the generalized exponential integralOLVER, F. W. J.SIAM journal on mathematical analysis. 1991, Vol 22, Num 5, pp 1460-1474, issn 0036-1410Article
Monotonicity results and inequalities for the gamma and error functionsLAFORGIA, A; SISMONDI, S.Journal of computational and applied mathematics. 1988, Vol 23, Num 1, pp 25-33, issn 0377-0427Article
The error function for fitting of models to immittance dataZOLTOWSKI, P.Journal of electroanalytical chemistry and interfacial electrochemistry. 1984, Vol 178, Num 1, pp 11-19, issn 0022-0728Article
Exponentially asymptotical synchronization in uncertain complex dynamical networks with time delayQUN LUO; HAN YANG; JIANGXUE HAN et al.Journal of physics. A, Mathematical and theoretical (Print). 2010, Vol 43, Num 49, issn 1751-8113, 495101.1-495101.12Article
Bäcklund transformations and solution hierarchies for the fourth Painlevé equationBASSOM, A. P; CLARKSON, P. A; HICKS, A. C et al.Studies in applied mathematics (Cambridge). 1995, Vol 95, Num 1, pp 1-71, issn 0022-2526Article