[CVPR 2022 Oral] Balanced MSE for Imbalanced Visual Regression https://arxiv.org/abs/2203.16427

Overview

Balanced MSE

Code for the paper:

Balanced MSE for Imbalanced Visual Regression
Jiawei Ren, Mingyuan Zhang, Cunjun Yu, Ziwei Liu

CVPR 2022 (Oral)

News

Live Demo

Check out our live demo in the Hugging Face ๐Ÿค— space!

Tutorial

We provide a minimal working example of Balanced MSE using the BMC implementation on a small-scale dataset, Boston Housing dataset.

Open In Colab

The notebook is developed on top of Deep Imbalanced Regression (DIR) Tutorial, we thank the authors for their amazing tutorial!

Quick Preview

A code snippet of the Balanced MSE loss is shown below. We use the BMC implementation for demonstration, BMC does not require any label prior beforehand.

One-dimensional Balanced MSE

def bmc_loss(pred, target, noise_var):
    """Compute the Balanced MSE Loss (BMC) between `pred` and the ground truth `targets`.
    Args:
      pred: A float tensor of size [batch, 1].
      target: A float tensor of size [batch, 1].
      noise_var: A float number or tensor.
    Returns:
      loss: A float tensor. Balanced MSE Loss.
    """
    logits = - (pred - target.T).pow(2) / (2 * noise_var)   # logit size: [batch, batch]
    loss = F.cross_entropy(logits, torch.arange(pred.shape[0]))     # contrastive-like loss
    loss = loss * (2 * noise_var).detach()  # optional: restore the loss scale, 'detach' when noise is learnable 

    return loss

noise_var is a one-dimensional hyper-parameter. noise_var can be optionally optimized in training:

class BMCLoss(_Loss):
    def __init__(self, init_noise_sigma):
        super(BMCLoss, self).__init__()
        self.noise_sigma = torch.nn.Parameter(torch.tensor(init_noise_sigma))

    def forward(self, pred, target):
        noise_var = self.noise_sigma ** 2
        return bmc_loss(pred, target, noise_var)

criterion = BMCLoss(init_noise_sigma)
optimizer.add_param_group({'params': criterion.noise_sigma, 'lr': sigma_lr, 'name': 'noise_sigma'})

Multi-dimensional Balanced MSE

The multi-dimensional implementation is compatible with the 1-D version.

from torch.distributions import MultivariateNormal as MVN

def bmc_loss_md(pred, target, noise_var):
    """Compute the Multidimensional Balanced MSE Loss (BMC) between `pred` and the ground truth `targets`.
    Args:
      pred: A float tensor of size [batch, d].
      target: A float tensor of size [batch, d].
      noise_var: A float number or tensor.
    Returns:
      loss: A float tensor. Balanced MSE Loss.
    """
    I = torch.eye(pred.shape[-1])
    logits = MVN(pred.unsqueeze(1), noise_var*I).log_prob(target.unsqueeze(0))  # logit size: [batch, batch]
    loss = F.cross_entropy(logits, torch.arange(pred.shape[0]))     # contrastive-like loss
    loss = loss * (2 * noise_var).detach()  # optional: restore the loss scale, 'detach' when noise is learnable 
    
    return loss

noise_var is still a one-dimensional hyper-parameter and can be optionally learned in training.

Run Experiments

Please go into the sub-folder to run experiments.

Citation

@inproceedings{ren2021bmse,
  title={Balanced MSE for Imbalanced Visual Regression},
  author={Ren, Jiawei and Zhang, Mingyuan and Yu, Cunjun and Liu, Ziwei},
  booktitle={Proceedings of the IEEE/CVF Conference on Computer Vision and Pattern Recognition},
  year={2022}
}

Acknowledgment

This work is supported by NTU NAP, MOE AcRF Tier 2 (T2EP20221-0033), the National Research Foundation, Singapore under its AI Singapore Programme, and under the RIE2020 Industry Alignment Fund โ€“ Industry Collabo- ration Projects (IAF-ICP) Funding Initiative, as well as cash and in-kind contribution from the industry partner(s).

The code is developed on top of Delving into Deep Imbalanced Regression.

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