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A simple new sparsity check method for L-infinity Attack

  • 간행물
    한국차세대컴퓨팅학회 학술대회 바로가기
  • 권호(발행년)
    The 8th International Conference on Next Generation Computing 2022 (2022.10) 바로가기
  • 페이지
    pp.233-236
  • 저자
    JuHoon Park, DongHee Han, UnSang Park
  • 언어
    영어(ENG)
  • URL
    https://www.earticle.net/Article/A419785

원문정보

초록

영어
There are various adversarial attacks on neural networks. Many previous studies have reported that neural networks are vulnerable to those adversarial attacks. In the perspective of safety, we have to evaluate a model's robustness against those attacks. However, it is not simple to determine whether a model is robust to adversarial attacks since there exist multiple properties for a model. Mostly, we have measured robustness with accuracy against those attacks so far. In a recent study, it was shown that this measurement methodology is not sufficient to capture all the robustness properties. In this paper, we present a simple new metric that captures sparsity, a robustness property against L-infinity sparse attacks. Through several experiments we show that there is necessity to use diverse metric to evaluate a model's robustness and our new metric works well.

목차

Abstract
I. INTRODUCTION
II. RELATED WORK
A. Adversarial Attacks
B. White Box Attack and Black Box Attack
C. Projected Gradient Descent Attack
D. Adversarial Accuracy
E. Sparse attack
III. METHODOLOGY
A. Generating L-infinity attack
B. Sparse attack in L-infinity
C. Pipeline
D. Sparsity check method
IV. DATASET DESCRIPTION
V. EXPERIMENTS
A. Comparison with Adversarial Accuracy
B. Sparsity with Various Epsilon
VI. CONCLUSIONS & FUTURE WORKS
REFERENCES

저자

  • JuHoon Park [ Dept. of Computer Science and Engineering Sogang University ]
  • DongHee Han [ Dept. of Electronic Engineering Sogang University ]
  • UnSang Park [ Dept. of Computer Science and Engineering Sogang University ] Corresponding Author

참고문헌

자료제공 : 네이버학술정보

    간행물 정보

    • 간행물
      한국차세대컴퓨팅학회 학술대회
    • 간기
      반년간
    • 수록기간
      2021~2025
    • 십진분류
      KDC 566 DDC 004