2005
DOI: 10.1061/(asce)0899-1561(2005)17:3(353)
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Application of Probabilistic Neural Networks for Prediction of Concrete Strength

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Cited by 65 publications
(29 citation statements)
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“…Lai and Serra 1997;Yeh 1998;Oh et al 1999;Ni and Wang 2000;Hong-Guang and Ji-Zong 2000;Lee 2003;Kim et al 2004;Chiang and Yang 2005) where a back propagation algorithm (BPNN) is used to train the network existing datasets. Kim et al (2005) have further enhanced the previously reported (Kim et al 2004) ANN using probabilistic neural network method to handle uncertainty and save computational time. Jain et al (2005) forwarded further insight into the implementation and discussions on the efficiency of neural network models for concrete mix.…”
Section: Fmentioning
confidence: 84%
“…Lai and Serra 1997;Yeh 1998;Oh et al 1999;Ni and Wang 2000;Hong-Guang and Ji-Zong 2000;Lee 2003;Kim et al 2004;Chiang and Yang 2005) where a back propagation algorithm (BPNN) is used to train the network existing datasets. Kim et al (2005) have further enhanced the previously reported (Kim et al 2004) ANN using probabilistic neural network method to handle uncertainty and save computational time. Jain et al (2005) forwarded further insight into the implementation and discussions on the efficiency of neural network models for concrete mix.…”
Section: Fmentioning
confidence: 84%
“…In comparison, NNs use a mathematically flexible platform to construct the relationships for various applications (Lou et al 2001, Attalla and Hegazy 2003, Osman et al 2005. As an improvement to NN in modelling uncertainty within the requirements of probabilistic outcomes, the PNN, which was originally developed by Specht (1990), has been recently adopted for the prediction of concrete strength (Kim et al 2005) and in the reliability assessment of oil and gas pipelines (Sinha and Pandey 2002).…”
Section: Existing Deterioration Modelsmentioning
confidence: 99%
“…The purpose of equation (1) is to minimise the expected risk (Kim et al 2005) in classification, and the product of h i and f i (X) is a posterior probability from Bayesian theorem that allows the updating of existing knowledge h i with new information f i (X). The existing knowledge h i could be obtained from a previous sample or expert opinion and f i (X) is determined by applying an established mathematical foundation (Parzen 1962) to estimate the univariate pdf of a population from its sample, by taking an average sum of suitably chosen kernel (pdf) values for each observation in the sample.…”
Section: Pnn Classificationmentioning
confidence: 99%
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