Improve symmetry of arbiter in APUF

Yang Xu; Huansheng Ning; Lingfeng Mao; Youzhong Li; Lijun Zhang

doi:10.3934/mfc.2018013

Article Contents

2018, Volume 1, Issue 3: 281-294. Doi: 10.3934/mfc.2018013

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Improve symmetry of arbiter in APUF

1.
School of Computer & Communication Engineering, University of Science and Technology Beijing, Beijing 100086, China
2.
School of Urban Rail Transportation, Soochow University, Suzhou 215006, China

* Corresponding author: Huansheng Ning
* Corresponding author: Huansheng Ning

Received: December 2017

Revised: March 2018

Published: July 2018

The first author is supported by National Natural Science Foundation of China (61471035, 61774014).

Abstract / Introduction Full Text(HTML) Figure(19) Related Papers Cited by

Abstract

Arbiter-based physical unclonable function (APUF) is a classical kind of physical unclonable function (PUF). In APUF-based device authentication, the fairness of traditional APUF is insufficient due to setup time of arbiter. To solve this problem, in this paper we design an arbiter and conduct Monte Carlo simulations to test the performance of the new arbiter. In addition, we present some new evaluation metrics to evaluate the new arbiter quantitatively. Finally, we certify that the new arbiter can work continuously with both one stage racing paths and eight stages racing paths. The new arbiter has good performance in correct rate, stability and fairness. Particularly, it mitigates the setup time problem by reducing the Asymmetry.

Keywords:

Mathematics Subject Classification: Primary: 94C99; Secondary: 62E25.

Citation:

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Figure 1. Delay difference

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Figure 2. Stage circuit

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Figure 3. The statistics and fitting result of 1 stage

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Figure 4. The 100 fitting curves of 8 stages

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Figure 5. Circuit of D latch arbiter

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Figure 6. Circuit of 2N arbiter

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Figure 7. Time series of 2N arbiter

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Figure 8. PA of an imaginary arbiter and PS of the corresponding arbitration strategy

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Figure 9. PA of a D latch arbiter and PS of the corresponding arbitration strategy

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Figure 10. PA of a 2N arbiter and PS of the corresponding arbitration strategy

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Figure 11. CRA of an imaginary arbiter CRA([ -0.05ns, 0.05ns]) = 0.8925

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Figure 12. CRA of a D latch arbiter CRA([-0.007ns, 0.007ns]) = 0.5000 CRA([-0.040ns, 0.040ns]) = 0.6260

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Figure 13. CRA of a 2N arbiter CRA([-0.007ns, 0.007ns]) = 0.9036 CRA([-0.040ns, 0.040ns]) = 0.9831

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Figure 15. Instability of a D latch arbiter Instability([-0.007ns, 0.007ns]) = 0.0000 Instability([-0.040ns, 0.040ns]) = 0.0286

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Figure 16. Instability of a 2N arbiter Instability([-0.007ns, 0.007ns]) = 0.1928 Instability([-0.040ns, 0.040ns]) = 0.0337

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Figure 14. Instability of an imaginary arbiter Instability([ -0.05ns, 0.05ns]) = 0.1942

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Figure 17. Asymmetry of an imaginary arbiter Asymmetry([0ns, 0.05ns]) = 0.0313

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Figure 18. Asymmetry of a D latch arbiter Asymmetry([0ns, 0.007ns]) = 1.0000 Asymmetry([0ns, 0.040ns]) = 0.7480

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Figure 19. Asymmetry of a 2N arbiter Asymmetry([0ns, 0.007ns]) = 0.0221 Asymmetry([0ns, 0.040ns]) = 0.0039

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