Table 3.
Literature | Main contribution | Advantages | Limitations |
---|---|---|---|
Kidoh et al. [55] | Proposed a novel denoising method (dDLR) | • Neuroradiologists’ assessments and experiments on a clinical dataset shows that dDLR outperforms other methods with respect to SSIM, PSNR |
• Relatively small testing cohort • Experiments limited to T1, T2, FLAIR, and MPRAGE data |
Zhu et al. [103] | Proposed a novel MR image denoising method called DESN which has a novel network architecture and a well-designed loss function |
• A novel loss function which data fidelity loss, image quality penalty and three loss terms: MSE, SSIM, entropy term • Superior performance over SOTA in generating high-quality MR images with sufficient edge and texture information |
• Requirement of a large amount of training image data pairs to learn the clear image prior information |
Christopher et al. [105] | Proposed a variant of ADMM-DIP method for enhancing single coil MR images | • Achieved Rician noise removal from single MR image by utilizing the combined effect of MSE, KL divergence, and perceptual loss functions |
• Experiments are done only on simulated data • Hyperparameter tuning is not optimized |
Ran et al. [48] | Introduced a novel MRI denoising method based on the residual encoder–decoder Wasserstein GAN (RED-WGAN) |
• Novel loss function combining perpetual loss from VGG-19 network with MSE and adversarial losses • Achieved superior performance over SOTA in simulated and clinical data • Comparatively better computational cost |
• Experiments limited to brain data |
Tian et al. [120] | Proposed a novel MRI image denoising method using the conditional GANs |
• Experiments conducted on both synthetic and real clinical MRI datasets • Achieved high SSIM compared to SOTA in high noise levels |
• Experiments are incomprehensive and performed on limited data |
Chauhan et al. [14] | Proposed a combined approach of fuzzy logic and a convolutional autoencoder on a brain MR images | • The combined approach performs better than SOTA | • Experiments conducted on limited data |
Jiang et al. [107] | Proposed the Multi-channel DnCNN (MCDnCNN) method with two main training strategies to denoise images with and without a specific noise level |
• Comprehensive experiments conducted on public and clinical datasets • Reported high PSNR and SSIM over SOTA • Showed good generalizable applicability |
• Model incompatibility with 3D volumetric data • Experiments confined to brain data |
Tripathi et al. [108] | Propose a novel CNN-based denoiser called CNN-DMRI |
• End-to-end training scheme utilizing residual learning scheme • Performance assessed qualitatively and quantitatively on simulated and real data • Capability to denoise without losing crucial image details |
• Suboptimal computational time |
Gregory et al. [109] | Proposed the HydraNet, a multi-branch deep neural network architecture that learns to denoise MR images at a multitude of noise level | • Compatible with numerous factors such as pulse sequences, reconstruction methods, coil configurations, and physiological activities | • Incompatible with volumetric denoising |
Naseem et al. [111] | Proposed the Cross-Modality Guided Denoising Network (CMGDNet) for removing Rician noise in T1 data |
• Compatibility with cross-modal medical imaging • Exploited complementary information existing in cross-modal images and improved the learning capability |
• Experiments limited to public datasets • Experiments limited to brain data |
Wu et al. [112] | Proposed a denoising method named 3D-Parallel-Rician Net, which combines global and local information to remove noise in MR images |
• Introduced a powerful dilated convolution residual (DCR) module to expand the receptive field of the network • Introduced a depth wise separable convolution residual (DSCR) module to learn the channel and position information |
• Evaluated only on simulated T1 MR image data • Requirement for high-quality noise-free ground-truth images |
Singh et al. [113] | Proposed a noise filtering network which learns the image details from the image patches pixel-by-pixel from noise residuals to restore the detailed image features in an end-to-end feed-back approach | • Showed comparable performance with SOTA without losing important image information | • Insufficient number of experimentations |
Tripathi et al. [115] | Proposed a dual path deep convolution network based on discriminative learning for denoising MR images |
• Incorporated depth wise separable convolution to denoise the images of different noise levels • Yielded better performance as compared with various other networks • Attained favorable assessments from radiologists |
• Experiments limited to public data and brain data |
Yang et al. [118] | Proposed a hybrid regularization model from deep prior and low-rank prior. The local deep prior was explored by a fast flexible denoising convolutional neural network (FFDNet) | • Compared with the popular CS-MRI approaches, the experimental results demonstrated better performance | • Limited experiments |
Moreno et al. [119] | Evaluated two unsupervised approaches for MRI denoising in the complex image space using k-space data: SURE and blind spot network |
• Methods are evaluated on real knee MRI and synthetic brain MRI data • Both networks outperformed NLM and prove to be dependable denoising methods |
• Experiments limited to public datasets • Incomprehensive experiments |
Panda et al. [28] | Utilized perceptual loss and MSE for training a network for brain MRI denoising |
• Restored images were visually desirable and contained more anatomically refined features • The proposed CNN network surpassed SOTA for Rician MRI denoising and obtained high quality brain MR images |
• Comparatively large computational cost for training • Experiments on limited datasets |