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SplatFlow: Multi-View Rectified Flow Model for 3D Gaussian Splatting Synthesis

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arxiv 2411.16443 v3 pith:W2EARPIJ submitted 2024-11-25 cs.CV

SplatFlow: Multi-View Rectified Flow Model for 3D Gaussian Splatting Synthesis

classification cs.CV
keywords editingsplatflowgenerationmulti-viewcameraframeworkgaussianmodel
verification ladder T0 review T1 audit T2 compute T3 formal T4 reserved
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Text-based generation and editing of 3D scenes hold significant potential for streamlining content creation through intuitive user interactions. While recent advances leverage 3D Gaussian Splatting (3DGS) for high-fidelity and real-time rendering, existing methods are often specialized and task-focused, lacking a unified framework for both generation and editing. In this paper, we introduce SplatFlow, a comprehensive framework that addresses this gap by enabling direct 3DGS generation and editing. SplatFlow comprises two main components: a multi-view rectified flow (RF) model and a Gaussian Splatting Decoder (GSDecoder). The multi-view RF model operates in latent space, generating multi-view images, depths, and camera poses simultaneously, conditioned on text prompts, thus addressing challenges like diverse scene scales and complex camera trajectories in real-world settings. Then, the GSDecoder efficiently translates these latent outputs into 3DGS representations through a feed-forward 3DGS method. Leveraging training-free inversion and inpainting techniques, SplatFlow enables seamless 3DGS editing and supports a broad range of 3D tasks-including object editing, novel view synthesis, and camera pose estimation-within a unified framework without requiring additional complex pipelines. We validate SplatFlow's capabilities on the MVImgNet and DL3DV-7K datasets, demonstrating its versatility and effectiveness in various 3D generation, editing, and inpainting-based tasks.

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  1. Flow Straight and Fast in Hilbert Space: Functional Rectified Flow

    cs.LG 2025-09 conditional novelty 7.0

    Functional rectified flow is defined and proved to preserve marginals in separable Hilbert spaces, with functional flow matching and probability-flow ODEs as special cases.