Asset Details
MbrlCatalogueTitleDetail
Do you wish to reserve the book?
Tensor Train Random Projection
by
Zhou, Pingqiang
, Liao, Qifeng
, Tang, Kejun
, Feng, Yani
, He, Lianxing
in
Data compression
/ Datasets
/ Decomposition
/ Fourier transforms
/ Linear algebra
/ Methods
/ Random variables
/ Synthetic data
/ Tensors
/ Variance
2023
Hey, we have placed the reservation for you!
By the way, why not check out events that you can attend while you pick your title.
You are currently in the queue to collect this book. You will be notified once it is your turn to collect the book.
Oops! Something went wrong.
Looks like we were not able to place the reservation. Kindly try again later.
Are you sure you want to remove the book from the shelf?
Oops! Something went wrong.
While trying to remove the title from your shelf something went wrong :( Kindly try again later!
Do you wish to request the book?
Tensor Train Random Projection
by
Zhou, Pingqiang
, Liao, Qifeng
, Tang, Kejun
, Feng, Yani
, He, Lianxing
in
Data compression
/ Datasets
/ Decomposition
/ Fourier transforms
/ Linear algebra
/ Methods
/ Random variables
/ Synthetic data
/ Tensors
/ Variance
2023
Please be aware that the book you have requested cannot be checked out. If you would like to checkout this book, you can reserve another copy
We have requested the book for you!
Your request is successful and it will be processed during the Library working hours. Please check the status of your request in My Requests.
Oops! Something went wrong.
Looks like we were not able to place your request. Kindly try again later.
Journal Article
Tensor Train Random Projection
2023
Request Book From Autostore
and Choose the Collection Method
Overview
This work proposes a Tensor Train Random Projection (TTRP) method for dimension reduction, where pairwise distances can be approximately preserved. Our TTRP is systematically constructed through a Tensor Train (TT) representation with TT-ranks equal to one. Based on the tensor train format, this random projection method can speed up the dimension reduction procedure for high-dimensional datasets and requires fewer storage costs with little loss in accuracy, compared with existing methods. We provide a theoretical analysis of the bias and the variance of TTRP, which shows that this approach is an expected isometric projection with bounded variance, and we show that the scaling Rademacher variable is an optimal choice for generating the corresponding TT-cores. Detailed numerical experiments with synthetic datasets and the MNIST dataset are conducted to demonstrate the efficiency of TTRP.
Publisher
Tech Science Press
Subject
This website uses cookies to ensure you get the best experience on our website.