Siyu Zhou

h-index11
2papers
366citations

2 Papers

1.2DCMar 17, 2023
Autonomic Architecture for Big Data Performance Optimization

Mikhail Genkin, Frank Dehne, Anousheh Shahmirza et al.

The big data software stack based on Apache Spark and Hadoop has become mission critical in many enterprises. Performance of Spark and Hadoop jobs depends on a large number of configuration settings. Manual tuning is expensive and brittle. There have been prior efforts to develop on-line and off-line automatic tuning approaches to make the big data stack less dependent on manual tuning. These, however, demonstrated only modest performance improvements with very simple, single-user workloads on small data sets. This paper presents KERMIT - the autonomic architecture for big data capable of automatically tuning Apache Spark and Hadoop on-line, and achieving performance results 30% faster than rule-of-thumb tuning by a human administrator and up to 92% as fast as the fastest possible tuning established by performing an exhaustive search of the tuning parameter space. KERMIT can detect important workload changes with up to 99% accuracy, and predict future workload types with up to 96% accuracy. It is capable of identifying and classifying complex multi-user workloads without being explicitly trained on examples of these workloads. It does not rely on the past workload history to predict the future workload classes and their associated performance. KERMIT can identify and learn new workload classes, and adapt to workload drift, without human intervention.

4.4LGSep 28, 2021
Local Repair of Neural Networks Using Optimization

Keyvan Majd, Siyu Zhou, Heni Ben Amor et al.

In this paper, we propose a framework to repair a pre-trained feed-forward neural network (NN) to satisfy a set of properties. We formulate the properties as a set of predicates that impose constraints on the output of NN over the target input domain. We define the NN repair problem as a Mixed Integer Quadratic Program (MIQP) to adjust the weights of a single layer subject to the given predicates while minimizing the original loss function over the original training domain. We demonstrate the application of our framework in bounding an affine transformation, correcting an erroneous NN in classification, and bounding the inputs of a NN controller.