bssc
747d3443e319a22747fbb873e8b2f9f2-Supplemental.pdf
It can be derived that the posterior processf|O is also a GP, we denote its mean function and21 kernel function asµn and κn respectively. To reduce the time consumption and take advantage of parallelization, we train several different32 networks at a time. When selecting the first BSSC, equation 2 can be used directly. Therefore, we use the expectedvalue of EI function (EEI, [4])instead. ResNet18/50 consists of 6 stages as illustrated in Figure 1.
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- Information Technology > Artificial Intelligence > Machine Learning > Neural Networks (0.74)
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AutoBSS: An Efficient Algorithm for Block Stacking Style Search
Zhang, Yikang, Zhang, Jian, Zhong, Zhao
Neural network architecture design mostly focuses on the new convolutional operator or special topological structure of network block, little attention is drawn to the configuration of stacking each block, called Block Stacking Style (BSS). Recent studies show that BSS may also have an unneglectable impact on networks, thus we design an efficient algorithm to search it automatically. The proposed method, AutoBSS, is a novel AutoML algorithm based on Bayesian optimization by iteratively refining and clustering Block Stacking Style Code (BSSC), which can find optimal BSS in a few trials without biased evaluation. On ImageNet classification task, ResNet50/MobileNetV2/EfficientNet-B0 with our searched BSS achieve 79.29%/74.5%/77.79%, which outperform the original baselines by a large margin. More importantly, experimental results on model compression, object detection and instance segmentation show the strong generalizability of the proposed AutoBSS, and further verify the unneglectable impact of BSS on neural networks.
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Spatially Constrained Spectral Clustering Algorithms for Region Delineation
Yuan, Shuai, Tan, Pang-Ning, Cheruvelil, Kendra Spence, Collins, Sarah M., Soranno, Patricia A.
Regionalization is the task of dividing up a landscape into homogeneous patches with similar properties. Although this task has a wide range of applications, it has two notable challenges. First, it is assumed that the resulting regions are both homogeneous and spatially contiguous. Second, it is well-recognized that landscapes are hierarchical such that fine-scale regions are nested wholly within broader-scale regions. To address these two challenges, first, we develop a spatially constrained spectral clustering framework for region delineation that incorporates the tradeoff between region homogeneity and spatial contiguity. The framework uses a flexible, truncated exponential kernel to represent the spatial contiguity constraints, which is integrated with the landscape feature similarity matrix for region delineation. To address the second challenge, we extend the framework to create fine-scale regions that are nested within broader-scaled regions using a greedy, recursive bisection approach. We present a case study of a terrestrial ecology data set in the United States that compares the proposed framework with several baseline methods for regionalization. Experimental results suggest that the proposed framework for regionalization outperforms the baseline methods, especially in terms of balancing region contiguity and homogeneity, as well as creating regions of more similar size, which is often a desired trait of regions.
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