EfficientNet-B2
Property | Value |
---|---|
Author | |
Architecture | Convolutional Neural Network |
Input Resolution | 260x260 |
Training Data | ImageNet-1k |
Paper | EfficientNet: Rethinking Model Scaling for Convolutional Neural Networks |
What is efficientnet-b2?
EfficientNet-B2 is a sophisticated convolutional neural network model that represents a significant advancement in mobile-friendly computer vision architectures. Developed by Google, it implements an innovative compound scaling method that uniformly scales network dimensions - depth, width, and resolution - using a compound coefficient, resulting in superior performance while maintaining computational efficiency.
Implementation Details
The model is specifically designed for image classification tasks and has been pre-trained on the ImageNet-1k dataset at a resolution of 260x260 pixels. It utilizes a pure convolutional architecture optimized for both accuracy and computational efficiency.
- Implements compound scaling methodology for balanced network growth
- Optimized for mobile and resource-constrained environments
- Pre-trained on ImageNet with 1,000 classification classes
- Supports efficient inference with PyTorch framework
Core Capabilities
- High-accuracy image classification
- Efficient processing of 260x260 resolution images
- Mobile-friendly architecture with optimized performance
- Seamless integration with modern deep learning frameworks
Frequently Asked Questions
Q: What makes this model unique?
EfficientNet-B2's uniqueness lies in its compound scaling method, which systematically balances network depth, width, and resolution scaling. This approach provides better accuracy and efficiency compared to arbitrary scaling methods used in traditional CNNs.
Q: What are the recommended use cases?
The model is primarily designed for image classification tasks. It's particularly well-suited for applications requiring a balance between accuracy and computational efficiency, such as mobile applications, real-time classification systems, and resource-constrained environments.