Results 51 to 60 of about 2,465,255 (121)
Spot tests: past and present. [PDF]
ChemTexts, 2022 Doménech-Carbó MT, Doménech-Carbó A.
europepmc +1 more source
Orthogonal least squares algorithm for training multi-output radial basis function networks
, 1992 A constructive learning algorithm for multioutput radial basis function networks is presented. Unlike most network learning algorithms, which require a fixed network structure, this algorithm automatically determines an adequate radial basis function ...
Cowan, C. F. N., Grant, P. M., Chen, S.
core
UEG Week 2025 Oral Presentations
United European Gastroenterology Journal, Volume 13, Issue S8, Page S7-S188, October 2025.
wiley +1 more source
Overview of total least squares methods
, 2007 We review the development and extensions of the classical total least squares method and describe algorithms for its generalization to weighted and structured approximation problems.
Markovsky, Ivan, Van Huffel, Sabine
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UEG Week 2025 Moderated Posters
United European Gastroenterology Journal, Volume 13, Issue S8, Page S189-S802, October 2025.
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UEG Week 2025 Poster Presentations
United European Gastroenterology Journal, Volume 13, Issue S8, Page S803-S1476, October 2025.
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Robust identification for linear-in-the-parameters models
, 2003 In this paper new robust nonlinear model construction algorithms for a large class of linear-in-the-parameters models are introduced to enhance model robustness, including three algorithms using combined A- or D-optimality or PRESS statistic (Predicted ...
Harris, C. J. +5 more
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Chemically modified nucleic acids and DNA intercalators as tools for nanoparticle assembly.
Chem Soc Rev, 2021 De Fazio AF +5 more
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Computing random $r$-orthogonal Latin squares [PDF]
Two Latin squares of order $n$ are $r$-orthogonal if, when superimposed, there are exactly $r$ distinct ordered pairs. The spectrum of all values of $r$ for Latin squares of order $n$ is known. A Latin square $A$ of order $n$ is $r$-self-orthogonal if $A$
Bereg, Sergey
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, 1971 In this expository paper we have demonstrated the importance of the theory of Latin squares and mutually orthogonal Latin squares in the field of design of experiments and combinatorial analysis. It is shown that many well-known and important designs and/
Shrikhande, S. S., Hedayat, A.
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