Cory B. Scott
University of California, Irvine
20 Papers
32 Citations
Cory B. Scott is an academic researcher from University of California, Irvine. The author has contributed to research in topics: Computer science & Network model. The author has an hindex of 3, co-authored 16 publications.
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Papers
StressNet - Deep learning to predict stress with fracture propagation in brittle materials
Yinan Wang,Diane Oyen,Weihong Guo,Anishi Mehta,Cory B. Scott,Nishant Panda,M. Giselle Fernández-Godino,Gowri Srinivasan,Xiaowei Yue +8 more
- 10 Feb 2021
TL;DR: In this article, the authors used LANL Applied Machine Learning (AML) to train a classifier for machine learning tasks at the Los Alamos National Laboratory (LNL).
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StressNet: Deep Learning to Predict Stress With Fracture Propagation in Brittle Materials
Yinan Wang,Diane Oyen,Weihong,Anishi Mehta,Cory B. Scott,Nishant Panda,M. Giselle Fernández-Godino,Gowri Srinivasan,Xiaowei Yue +8 more
TL;DR: A deep learning model is proposed to predict the entire sequence of maximum internal stress based on fracture propagation and the initial stress data, using the Temporal Independent Convolutional Neural Network (TI-CNN) and the Bidirectional Long Short-term Memory (Bi-LSTM) Network, to reduce computational cost while preserving accuracy.
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Multilevel Artificial Neural Network Training for Spatially Correlated Learning
Cory B. Scott,Eric Mjolsness +1 more
TL;DR: In this paper, a multigrid modeling algorithm is used to accelerate iterative method models running on a hierarchy of similar graphlike structures, and a new method for traini...
Graph diffusion distance: Properties and efficient computation.
Cory B. Scott,Eric Mjolsness +1 more
TL;DR: In this article, the authors define a family of similarity and distance measures on graphs, and explore their theoretical properties in comparison to conventional distance metrics, which are defined by the solution(s) to an optimization problem which attempts find a map minimizing the discrepancy between two graph Laplacian exponential matrices, under norm-preserving and sparsity constraints.
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Algebraic properties of generalized Rijndael-like ciphers
TL;DR: In this paper, the authors provided conditions under which the group generated by Rijndael-like round functions based on operations of the finite field (GF (p^k)$ ($p\geq 2$) is equal to the symmetric group or the alternating group on the state space.