Visible to the public Biblio

Filters: Keyword is data points  [Clear All Filters]
2021-03-22
Penugonda, S., Yong, S., Gao, A., Cai, K., Sen, B., Fan, J..  2020.  Generic Modeling of Differential Striplines Using Machine Learning Based Regression Analysis. 2020 IEEE International Symposium on Electromagnetic Compatibility Signal/Power Integrity (EMCSI). :226–230.
In this paper, a generic model for a differential stripline is created using machine learning (ML) based regression analysis. A recursive approach of creating various inputs is adapted instead of traditional design of experiments (DoE) approach. This leads to reduction of number of simulations as well as control the data points required for performing simulations. The generic model is developed using 48 simulations. It is comparable to the linear regression model, which is obtained using 1152 simulations. Additionally, a tabular W-element model of a differential stripline is used to take into consideration the frequency-dependent dielectric loss. In order to demonstrate the expandability of this approach, the methodology was applied to two differential pairs of striplines in the frequency range of 10 MHz to 20 GHz.
2020-05-22
Song, Fuyuan, Qin, Zheng, Liu, Qin, Liang, Jinwen, Ou, Lu.  2019.  Efficient and Secure k-Nearest Neighbor Search Over Encrypted Data in Public Cloud. ICC 2019 - 2019 IEEE International Conference on Communications (ICC). :1—6.
Cloud computing has become an important and popular infrastructure for data storage and sharing. Typically, data owners outsource their massive data to a public cloud that will provide search services to authorized data users. With privacy concerns, the valuable outsourced data cannot be exposed directly, and should be encrypted before outsourcing to the public cloud. In this paper, we focus on k-Nearest Neighbor (k-NN) search over encrypted data. We propose efficient and secure k-NN search schemes based on matrix similarity to achieve efficient and secure query services in public cloud. In our basic scheme, we construct the traces of two diagonal multiplication matrices to denote the Euclidean distance of two data points, and perform secure k-NN search by comparing traces of corresponding similar matrices. In our enhanced scheme, we strengthen the security property by decomposing matrices based on our basic scheme. Security analysis shows that our schemes protect the data privacy and query privacy under attacking with different levels of background knowledge. Experimental evaluations show that both schemes are efficient in terms of computation complexity as well as computational cost.