Hanlin Mo
Chinese Academy of Sciences
21 Papers
19 Citations
Hanlin Mo is an academic researcher from Chinese Academy of Sciences. The author has contributed to research in topics: Affine transformation & Invariant (mathematics). The author has an hindex of 4, co-authored 16 publications.
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Papers
Naturally combined shape-color moment invariants under affine transformations
TL;DR: A kind of naturally combined shape-color affine moment invariants (SCAMI), which consider both shape and color affine transformations simultaneously in one single system, is proposed, which is the first time to directly derive an invariant to dual affine Transformations of shape and Color.
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AMI-Net: Convolution Neural Networks With Affine Moment Invariants
TL;DR: This letter presents a kind of network architecture to introduce AMI into CNN, which is called AMI-Net, and achieves this by calculating AMI on the feature maps of the hidden layers to extend the dimension of AMIs and introduce affine transformation invariant into CNN.
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RIC-CNN: Rotation-Invariant Coordinate Convolutional Neural Network
Hanlin Mo,Guoying Zhao +1 more
TL;DR: RIC-C as mentioned in this paper is a rotation-invariant coordinate convolutional operation, which can be used as a drop in replacement for standard convolutions, and greatly enhances the rotation invariance of CNN models designed for different applications.
Affine-Gradient Based Local Binary Pattern Descriptor for Texture Classification
You Hao,Shirui Li,Hanlin Mo,Hua Li +3 more
- 13 Sep 2017
TL;DR: In this paper, an Affine-Gradient based Local Binary Pattern (AGLBP) descriptor was proposed for texture classification. But it is difficult to describe complicated texture using single type information, such as Local Binary Patterns (LBP), which just utilizes the sign information of the difference between pixel and its local neighbors.
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•Posted Content
Fast and Efficient Calculations of Structural Invariants of Chirality
TL;DR: The experiments show that the five chirality invariants are effective and efficient, they can be used as a tool for symmetry detection or features in shape analysis and give a geometric view to study the chiral invariants.
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