Torchattacks is a PyTorch library that provides adversarial attacks to generate adversarial examples.
It contains PyTorch-like interface and functions that make it easier for PyTorch users to implement adversarial attacks.
import torchattacks
atk = torchattacks.PGD(model, eps=8/255, alpha=2/255, steps=4)
# If inputs were normalized, then
# atk.set_normalization_used(mean=[...], std=[...])
adv_images = atk(images, labels)
Additional Recommended Packages.
- MAIR: Adversarial Trainining Framework, NeurIPS'23 Main Track.
- RobustBench: Adversarially Trained Models & Benchmarks, NeurIPS'21 Datasets and Benchmarks Track.
Citation. If you use this package, please cite the following BibTex (GoogleScholar):
@article{kim2020torchattacks,
title={Torchattacks: A pytorch repository for adversarial attacks},
author={Kim, Hoki},
journal={arXiv preprint arXiv:2010.01950},
year={2020}
}
Requirements
- PyTorch version >=1.4.0
- Python version >=3.6
Installation
# pip
pip install torchattacks
# source
pip install git+https://github.com/Harry24k/adversarial-attacks-pytorch.git
# git clone
git clone https://github.com/Harry24k/adversarial-attacks-pytorch.git
cd adversarial-attacks-pytorch/
pip install -e .
Precautions
- All models should return ONLY ONE vector of
(N, C)
whereC = number of classes
. Considering most models in torchvision.models return one vector of(N,C)
, whereN
is the number of inputs andC
is thenumber of classes, torchattacks also only supports limited forms of output. Please check the shape of the modelβs output carefully. - The domain of inputs should be in the range of [0, 1]. Since the clipping operation is always applied after the perturbation, the original inputs should have the range of [0, 1], which is the general settings in the vision domain.
torch.backends.cudnn.deterministic = True
to get same adversarial examples with fixed random seed. Some operations are non-deterministic with float tensors on GPU [discuss]. If you want to get same results with same inputs, please runtorch.backends.cudnn.deterministic = True
[ref].
-
Targeted mode
- Random target label
# random labels as target labels. atk.set_mode_targeted_random()
- Least likely label
# labels with the k-th smallest probability as target labels. atk.set_mode_targeted_least_likely(kth_min)
- By custom function
# labels obtained by mapping function as target labels. # shift all class loops one to the right, 1=>2, 2=>3, .., 9=>0 atk.set_mode_targeted_by_function(target_map_function=lambda images, labels:(labels+1)%10)
- By label
atk.set_mode_targeted_by_label(quiet=True) # shift all class loops one to the right, 1=>2, 2=>3, .., 9=>0 target_labels = (labels + 1) % 10 adv_images = atk(images, target_labels)
- Return to default
atk.set_mode_default()
- Random target label
-
Save adversarial images
# Save atk.save(data_loader, save_path="./data.pt", verbose=True) # Load adv_loader = atk.load(load_path="./data.pt")
-
Training/Eval during attack
# For RNN-based models, we cannot calculate gradients with eval mode. # Thus, it should be changed to the training mode during the attack. atk.set_model_training_mode(model_training=False, batchnorm_training=False, dropout_training=False)
-
Make a set of attacks
- Strong attacks
atk1 = torchattacks.FGSM(model, eps=8/255) atk2 = torchattacks.PGD(model, eps=8/255, alpha=2/255, iters=40, random_start=True) atk = torchattacks.MultiAttack([atk1, atk2])
- Binary search for CW
atk1 = torchattacks.CW(model, c=0.1, steps=1000, lr=0.01) atk2 = torchattacks.CW(model, c=1, steps=1000, lr=0.01) atk = torchattacks.MultiAttack([atk1, atk2])
- Random restarts
atk1 = torchattacks.PGD(model, eps=8/255, alpha=2/255, iters=40, random_start=True) atk2 = torchattacks.PGD(model, eps=8/255, alpha=2/255, iters=40, random_start=True) atk = torchattacks.MultiAttack([atk1, atk2])
- Strong attacks
The distance measure in parentheses.
Name | Paper | Remark |
---|---|---|
FGSM (Linf) |
Explaining and harnessing adversarial examples (Goodfellow et al., 2014) | |
BIM (Linf) |
Adversarial Examples in the Physical World (Kurakin et al., 2016) | Basic iterative method or Iterative-FSGM |
CW (L2) |
Towards Evaluating the Robustness of Neural Networks (Carlini et al., 2016) | |
RFGSM (Linf) |
Ensemble Adversarial Traning: Attacks and Defences (Tramèr et al., 2017) | Random initialization + FGSM |
PGD (Linf) |
Towards Deep Learning Models Resistant to Adversarial Attacks (Mardry et al., 2017) | Projected Gradient Method |
PGDL2 (L2) |
Towards Deep Learning Models Resistant to Adversarial Attacks (Mardry et al., 2017) | Projected Gradient Method |
MIFGSM (Linf) |
Boosting Adversarial Attacks with Momentum (Dong et al., 2017) | π Contributor zhuangzi926, huitailangyz |
TPGD (Linf) |
Theoretically Principled Trade-off between Robustness and Accuracy (Zhang et al., 2019) | |
EOTPGD (Linf) |
Comment on "Adv-BNN: Improved Adversarial Defense through Robust Bayesian Neural Network" (Zimmermann, 2019) | EOT+PGD |
APGD (Linf, L2) |
Reliable evaluation of adversarial robustness with an ensemble of diverse parameter-free attacks (Croce et al., 2020) | |
APGDT (Linf, L2) |
Reliable evaluation of adversarial robustness with an ensemble of diverse parameter-free attacks (Croce et al., 2020) | Targeted APGD |
FAB (Linf, L2, L1) |
Minimally distorted Adversarial Examples with a Fast Adaptive Boundary Attack (Croce et al., 2019) | |
Square (Linf, L2) |
Square Attack: a query-efficient black-box adversarial attack via random search (Andriushchenko et al., 2019) | |
AutoAttack (Linf, L2) |
Reliable evaluation of adversarial robustness with an ensemble of diverse parameter-free attacks (Croce et al., 2020) | APGD+APGDT+FAB+Square |
DeepFool (L2) |
DeepFool: A Simple and Accurate Method to Fool Deep Neural Networks (Moosavi-Dezfooli et al., 2016) | |
OnePixel (L0) |
One pixel attack for fooling deep neural networks (Su et al., 2019) | |
SparseFool (L0) |
SparseFool: a few pixels make a big difference (Modas et al., 2019) | |
DIFGSM (Linf) |
Improving Transferability of Adversarial Examples with Input Diversity (Xie et al., 2019) | π Contributor taobai |
TIFGSM (Linf) |
Evading Defenses to Transferable Adversarial Examples by Translation-Invariant Attacks (Dong et al., 2019) | π Contributor taobai |
NIFGSM (Linf) |
Nesterov Accelerated Gradient and Scale Invariance for Adversarial Attacks (Lin, et al., 2022) | π Contributor Zhijin-Ge |
SINIFGSM (Linf) |
Nesterov Accelerated Gradient and Scale Invariance for Adversarial Attacks (Lin, et al., 2022) | π Contributor Zhijin-Ge |
VMIFGSM (Linf) |
Enhancing the Transferability of Adversarial Attacks through Variance Tuning (Wang, et al., 2022) | π Contributor Zhijin-Ge |
VNIFGSM (Linf) |
Enhancing the Transferability of Adversarial Attacks through Variance Tuning (Wang, et al., 2022) | π Contributor Zhijin-Ge |
Jitter (Linf) |
Exploring Misclassifications of Robust Neural Networks to Enhance Adversarial Attacks (Schwinn, Leo, et al., 2021) | |
Pixle (L0) |
Pixle: a fast and effective black-box attack based on rearranging pixels (Pomponi, Jary, et al., 2022) | |
LGV (Linf, L2, L1, L0) |
LGV: Boosting Adversarial Example Transferability from Large Geometric Vicinity (Gubri, et al., 2022) | π Contributor Martin Gubri |
SPSA (Linf) |
Adversarial Risk and the Dangers of Evaluating Against Weak Attacks (Uesato, Jonathan, et al., 2018) | π Contributor Riko Naka |
JSMA (L0) |
The Limitations of Deep Learning in Adversarial Settings (Papernot, Nicolas, et al., 2016) | π Contributor Riko Naka |
EADL1 (L1) |
EAD: Elastic-Net Attacks to Deep Neural Networks (Chen, Pin-Yu, et al., 2018) | π Contributor Riko Naka |
EADEN (L1, L2) |
EAD: Elastic-Net Attacks to Deep Neural Networks (Chen, Pin-Yu, et al., 2018) | π Contributor Riko Naka |
PIFGSM (PIM) (Linf) |
Patch-wise Attack for Fooling Deep Neural Network (Gao, Lianli, et al., 2020) | π Contributor Riko Naka |
PIFGSM++ (PIM++) (Linf) |
Patch-wise++ Perturbation for Adversarial Targeted Attacks (Gao, Lianli, et al., 2021) | π Contributor Riko Naka |
As for the comparison packages, currently updated and the most cited methods were selected:
Robust accuracy against each attack and elapsed time on the first 50 images of CIFAR10. For L2 attacks, the average L2 distances between adversarial images and the original images are recorded. All experiments were done on GeForce RTX 2080. For the latest version, please refer to here (code, nbviewer).
Attack | Package | Standard | Wong2020Fast | Rice2020Overfitting | Remark |
---|---|---|---|---|---|
FGSM (Linf) | Torchattacks | 34% (54ms) | 48% (5ms) | 62% (82ms) | |
Foolbox* | 34% (15ms) | 48% (8ms) | 62% (30ms) | ||
ART | 34% (214ms) | 48% (59ms) | 62% (768ms) | ||
PGD (Linf) | Torchattacks | 0% (174ms) | 44% (52ms) | 58% (1348ms) | π βFastest |
Foolbox* | 0% (354ms) | 44% (56ms) | 58% (1856ms) | ||
ART | 0% (1384 ms) | 44% (437ms) | 58% (4704ms) | ||
CWβ (L2) | Torchattacks | 0% / 0.40 (2596ms) |
14% / 0.61 (3795ms) |
22% / 0.56 (43484ms) |
π βHighest Success Rate π Fastest |
Foolbox* | 0% / 0.40 (2668ms) |
32% / 0.41 (3928ms) |
34% / 0.43 (44418ms) |
||
ART | 0% / 0.59 (196738ms) |
24% / 0.70 (66067ms) |
26% / 0.65 (694972ms) |
||
PGD (L2) | Torchattacks | 0% / 0.41 (184ms) | 68% / 0.5 (52ms) |
70% / 0.5 (1377ms) |
π Fastest |
Foolbox* | 0% / 0.41 (396ms) | 68% / 0.5 (57ms) |
70% / 0.5 (1968ms) |
||
ART | 0% / 0.40 (1364ms) | 68% / 0.5 (429ms) |
70% / 0.5 (4777ms) |
* Note that Foolbox returns accuracy and adversarial images simultaneously, thus the actual time for generating adversarial images might be shorter than the records.
β Considering that the binary search algorithm for const c
can be time-consuming, torchattacks supports MutliAttack for grid searching c
.
Additionally, I also recommend to use a recently proposed package, Rai-toolbox.
Attack | Package | Time/step (accuracy) |
---|---|---|
FGSM (Linf) | rai-toolbox | 58 ms (0%) |
Torchattacks | 81 ms (0%) | |
Foolbox | 105 ms (0%) | |
ART | 83 ms (0%) | |
PGD (Linf) | rai-toolbox | 58 ms (44%) |
Torchattacks | 79 ms (44%) | |
Foolbox | 82 ms (44%) | |
ART | 90 ms (44%) | |
PGD (L2) | rai-toolbox | 58 ms (70%) |
Torchattacks | 81 ms (70%) | |
Foolbox | 82 ms (70%) | |
ART | 89 ms (70%) |
The rai-toolbox takes a unique approach to gradient-based perturbations: they are implemented in terms of parameter-transforming optimizers and perturbation models. This enables users to implement diverse algorithms (like universal perturbations and concept probing with sparse gradients) using the same paradigm as a standard PGD attack.