Error Controlled Cubic Spline Interpolation for C2 Continuous Tool Path Generation in CNC Machining
This research paper presents a novel method for generating C2 continuous tool paths in CNC machining using error-controlled cubic B-spline interpolation, addressing the limitations of traditional methods that either increase polynomial degree (leading to Runge's phenomenon) or add boundary conditions (making error control difficult).
A Novel Coarse-to-Fine Anchor Mesh Generation Method for Inter-Frame Coding of Dynamic Meshes with Time-Varying Topology
This research paper introduces a novel coarse-to-fine anchor mesh generation method for inter-frame coding of dynamic meshes, significantly improving compression efficiency for meshes with time-varying topology.
A Comprehensive Survey of Compression and Compaction Techniques for 3D Gaussian Splatting
3D Gaussian Splatting (3DGS) offers a compelling alternative to NeRFs for real-time rendering, but its high storage demands necessitate efficient compression and compaction techniques to become practical for wider use, especially in resource-constrained environments.
Surface Reconstruction from Point Clouds Using Rotation Systems: A Combinatorial Approach with Topology Control
This paper introduces a novel combinatorial method for reconstructing surfaces from 3D point clouds, leveraging rotation systems to guarantee genus-0 topology and offering control over handle insertion for higher-genus shapes.
靜態攝影師可以從電影攝影中學到什麼？
靜態攝影師可以從電影攝影中學習敘事技巧，因為電影本質上是一種講述故事的媒介，而故事是人類吸收學習最基本的方式。
사진작가가 영화 촬영 기법에서 배울 수 있는 것
사진작가는 영화 촬영 기법, 특히 시간을 활용하여 스토리텔링을 하는 방법을 배워 사진에 서사를 불어넣을 수 있다.
The Art of Storytelling: What Still Photography Can Learn from Cinematography
Still photographers can enhance their storytelling abilities by learning from the principles of cinematography, particularly how time and narrative structure are used in filmmaking.
コンピュータグラフィックスのための数値流体力学における安定性と収束性に関する高度な理論的分析
コンピュータグラフィックスにおける流体シミュレーションで使用される数値的手法、特に半ラグランジュ移流や粒子ベースの手法の安定性と収束性を数学的に厳密に分析し、視覚的に妥当で計算効率の高いシミュレーションを実現するための理論的基盤を提供する。
Theoretical Analysis of Stability and Convergence in Fluid Simulations for Computer Graphics
This paper presents a theoretical framework for analyzing the stability and convergence of numerical methods used in fluid simulations for computer graphics, demonstrating conditions for stability and convergence in semi-Lagrangian and particle-based methods.
BrepGen：一種基於結構化潛在幾何的 B-rep 生成式擴散模型
BrepGen 是一種新穎的生成式 AI 方法，可以直接輸出邊界表示 (B-rep) 的電腦輔助設計 (CAD) 模型，超越了以往基於草圖和擠出的方法，能夠生成包含自由曲面和雙曲面的複雜幾何形狀。
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