2020
DOI: 10.1109/tip.2020.2980962
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Sparse Graph Regularized Mesh Color Edit Propagation

Abstract: Mesh color edit propagation aims to propagate the color from a few color strokes to the whole mesh, which is useful for mesh colorization, color enhancement and color editing, etc. Compared with image edit propagation, luminance information is not available for 3D mesh data, so the color edit propagation is more difficult on 3D meshes than images, with far less research carried out. This paper proposes a novel solution based on sparse graph regularization. Firstly, a few color strokes are interactively drawn b… Show more

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Cited by 6 publications
(3 citation statements)
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“…Lun et al [3] grouped discrete graphic patterns based on convolutional neural network architectures, trained on annotated datasets, resulting in robust grouping. A method based on sparse graph regularization was proposed in [4]. Initially, users interactively draw color strokes, and then colors diffuse across the entire grid by minimizing sparse graph and regularized nonlinear energy functions.…”
Section: Pattern Synthesis and Editingmentioning
confidence: 99%
“…Lun et al [3] grouped discrete graphic patterns based on convolutional neural network architectures, trained on annotated datasets, resulting in robust grouping. A method based on sparse graph regularization was proposed in [4]. Initially, users interactively draw color strokes, and then colors diffuse across the entire grid by minimizing sparse graph and regularized nonlinear energy functions.…”
Section: Pattern Synthesis and Editingmentioning
confidence: 99%
“…Lu et al [47] design a color retargeting approach, which composes a time-varying color image. Color editing has also been applied in multi-view [48][49][50][51] and 3D analysis [52,53]. Some researchers also attempt to preserve aesthetic or creative intentions during transfer [54][55][56].…”
Section: Color Editingmentioning
confidence: 99%
“…Given the complexity of such networks, we limit our analysis to undirected graphs, which serve as a simplified model for microgrid connections. For the purposes of our discussion, we designate () VG as the point set, () EG as the edge set, denote the maximum degree as () G  , denote () G dx as the degree of x in graph G [1][2][3][4][5]. In graph G , the set of neighbors of point v is referred to as ()…”
Section: Introductionmentioning
confidence: 99%