Quantum computing based deep learning for detection, diagnosis and other applications
US-2023094389-A1 · Mar 30, 2023 · US
US12436205B2 · US · B2
| Field | Value |
|---|---|
| Publication number | US-12436205-B2 |
| Application number | US-202218059965-A |
| Country | US |
| Kind code | B2 |
| Filing date | Nov 29, 2022 |
| Priority date | Jun 7, 2022 |
| Publication date | Oct 7, 2025 |
| Grant date | Oct 7, 2025 |
A practical reading order for non-experts. Skip the full description unless you need deep technical detail.
What the patent document calls the invention.
A short plain-language summary of the technical disclosure.
Who owns or filed the patent and who is credited as inventor.
Filing, priority, publication, and grant dates set the timeline.
The legal scope of protection — read this for what is actually claimed.
Technology tags used to group this patent with similar filings.
Prior art links and similar publications in this corpus.
Official abstract text for this publication.
A method for diagnosing transformer fault based on a deep coupled dense convolutional neural network, includes: obtaining datasets of dissolved gas in oil of a transformer in normal and fault states; expanding the datasets by using an adaptive synthetic oversampling method; performing, in a form of a two-dimensional matrix, feature reconstruction on characteristic gas dissolved in the oil; building a transformer fault diagnosis model based on a deep coupled dense convolutional neural network; and dividing an expanded dataset into a training set and a test set, and taking the two-dimensional matrix as an input of the deep coupled dense convolutional neural network and a set label as an output to train the network to obtain a fault diagnosis model. The present disclosure can resolve a problem that a fault diagnosis accuracy rate of the transformer is low due to insufficient and unbalanced fault samples in the dissolved gas in the oil.
Opening claim text (preview).
What is claimed is: 1. A method for diagnosing a transformer fault based on a deep coupled dense convolutional neural network, comprising the following steps: step 1: obtaining datasets of dissolved gas in oil of a transformer in normal and fault states, normalizing the datasets of the dissolved gas in the oil, and setting a label; step 2: expanding the obtained datasets of the dissolved gas in the oil in step 1 by using an adaptive synthetic oversampling method, to form a new dataset; step 3: performing, in a form of a two-dimensional matrix, feature reconstruction on characteristic gas dissolved in the oil; step 4: building a transformer fault diagnosis model based on a deep coupled dense convolutional neural network; and step 5: dividing the new expanded dataset in step 2 into a training set and a test set, taking the two-dimensional matrix in step 3 as an input of the deep coupled dense convolutional neural network and the set label in step 1 as an output to train the deep coupled dense convolutional neural network, and calculating an accuracy rate based on the test set to obtain a trained transformer fault diagnosis model; wherein: the transformer fault diagnosis model in step 4 comprises a quantity of coupled dense modules; the coupled dense modules comprise a quantity of convolutional layers; the number of coupled dense modules is 1 to 4; the number of convolutional layers is 2 to 6; the coupled dense modules are configured to train a sample and measurement accuracy rate of test sets; the convolutional layers are configured to train the dataset and measurement accuracy rate of test sets; the transformer fault diagnosis model is configured to fuse values calculated by two previous convolutional layers in a depth direction as the input value of a next convolutional layer: x m =F m ([ x m−2 ,x m−1 ]) wherein x m represents an input value of a network at an m th layer, namely, an output value of a network at an (m−1) th layer, and F m represents a calculation function of the m th layer; the calculation function mainly comprises five basic calculation processes: convolution calculation, standardization, activation functions, pooling, and discarding; a simplified formula of the convolution calculation is as follows: y=ΣWX+b wherein x represents an input value, w represents a weight, b represents an offset, and y represents an output; the standardization is configured to making data conform to a standard normal distribution with an average value of 0 and a standard deviation of 1; the activation functions mainly comprise a Relu function, a Tanh function, and a softmax function; and the convolutional layer uses the relu function, a fully connected layer uses the tanh function, and an output layer uses the softmax function; Relu f ( x ) = max ( 0 , x ) Than f ( x ) = e x - e - x e x + e - x soft max f ( x ) = e x i ∑ i = 0 n e x i wherein x represents an input value of the layer, and f(x) represents an output value of the layer; and the pooling is configured to reducing an amount of characteristic data in a convolutional neural network, and mainly comprises maximum pooling and average pooling; and a discarding layer is mainly used to discard some neurons, so as to effectively prevent overfitting of the convolutional neural network. 2. The method according to claim 1 , wherein step 1 comprises: obtaining the dataset of the dissolved gas in the oil according to the following formula: sample i={x i,1 ,x i,2 , . . . ,x i,j ,y i }i∈[ 1 ,N] wherein samplei represents data of the dissolved gas in the oil in an i th sample, and there are N data samples in total; x i,j represents a content of j th characteristic gas in the i th sample; and y i represents a state of the transformer in the i th sample; performing normalization according to the following formula: X i , j ′ = X i , j ∑ j = 0 X i , j setting the label for the state of the transformer in a form of a numerical serial number. 3. The method according to claim 1 , wherein the adaptive synthetic oversampling method in step 2 comprises: (1) assuming that a quantity of samples to be synthesized for a minority-class sample is G, and for each minority-class sample samplei, finding K adjacent samples by using a Euclidean distance formula in n-dimensional space: d = ∑
for evaluating statistical data {, e.g. average values, frequency distributions, probability functions, regression analysis (forecasting specially adapted for a specific administrative, business or logistic context G06Q10/04)} · CPC title
Supervised learning · CPC title
Combinations of networks · CPC title
Convolutional networks [CNN, ConvNet] · CPC title
Testing of transformers · CPC title
Related publications grouped by family.
Answers are generated from the same data shown on this page.