+
+
+
+
+To further demonstrate the flexibility of our FlexiCubes representation, which can accommodates both reconstruction objectives and regularizers defined on the extracted mesh, you can add a developability regularizer (proposed by [Stein et al.](https://www.cs.cmu.edu/~kmcrane/Projects/DiscreteDevelopable/)) to the previous reconstruction pipeline to encourage fabricability from panels:
+```sh
+python optimize.py --ref_mesh data/inputmodels/david.obj --out_dir out/david_dev --develop_reg True --iter=1250
+```
+
+### Extract mesh from known signed distance field
+While not its designated use case, our function can extract a mesh from a known Signed Distance Field (SDF) without optimization. Please refer to the tutorial found in `examples/extraction.ipynb` for details.
+
+## Tips for using FlexiCubes
+### Regularization losses:
+We commonly use three regularizers in our mesh optimization pipelines, referenced in lines `L104-L106` in `examples/optimize.py`. The weights of these regularizers should be scaled according to the your application objectives. Initially, it is suggested to employ low weights because strong regularization can hinder convergence. You can incrementally increase the weights if you notice artifacts appearing in the optimized meshes. Specifically:
+
+* The loss function at `L104` helps to remove floaters in areas of the shape that are not supervised by the application objective, such as internal faces when using image supervision only.
+* The L_dev loss at `L105` can be increased if you observe artifacts in flat areas, as illustrated in the image below.
+* Generally, the L1 regularizer on flexible weights at `L106` does not have a significant impact during the optimization of a single shape. However, we found it to be effective in stabilizing training in generative pipelines such as GET3D.
+
+
+### Resolution of voxel grid vs. tetrahedral grid:
+If you are switching from our previous work, DMTet, it's important to note the difference in grid resolution when compared to FlexiCubes. In both implementations, the resolution is defined by the edge length: a grid resolution of `n` means the grid edge length is 1/n for both the voxel and tetrahedral grids. However, a tetrahedral grid with a resolution of `n` contains only `(n/2+1)³` grid vertices, in contrast to the `(n+1)³` vertices in a voxel grid. Consequently, if you are switching from DMTet to FlexiCubes while maintaining the same resolution, you will notice not only a denser output mesh but also a substantial increase in computational cost. To align the triangle count in the output meshes more closely, we recommend adopting a 4:5 resolution ratio between the voxel grid and the tetrahedral grid. For instance, in our paper, `64³` FlexiCubes generate approximately the same number of triangles as `80³` DMTet.
+
+## Applications
+FlexiCubes is now integrated into NVIDIA applications as a drop-in replacement for DMTet. You can visit their GitHub pages to see how FlexiCubes is used in advanced photogrammetry and 3D generative pipelines.
+
+[Extracting Triangular 3D Models, Materials, and Lighting From Images (nvdiffrec)](https://github.com/NVlabs/nvdiffrec#news)
+
+[GET3D: A Generative Model of High Quality 3D Textured Shapes Learned from Images](https://github.com/nv-tlabs/GET3D#employing-flexicubes)
+
+
+
+## License
+Copyright (c) 2023, NVIDIA CORPORATION & AFFILIATES. All rights reserved.
+
+This work is made available under the [Nvidia Source Code License](LICENSE.txt).
+
+For business inquiries, please visit our website and submit the form: [NVIDIA Research Licensing](https://www.nvidia.com/en-us/research/inquiries/).
+
+## Citation
+```bibtex
+@article{shen2023flexicubes,
+author = {Shen, Tianchang and Munkberg, Jacob and Hasselgren, Jon and Yin, Kangxue and Wang, Zian
+ and Chen, Wenzheng and Gojcic, Zan and Fidler, Sanja and Sharp, Nicholas and Gao, Jun},
+title = {Flexible Isosurface Extraction for Gradient-Based Mesh Optimization},
+year = {2023},
+issue_date = {August 2023},
+publisher = {Association for Computing Machinery},
+address = {New York, NY, USA},
+volume = {42},
+number = {4},
+issn = {0730-0301},
+url = {https://doi.org/10.1145/3592430},
+doi = {10.1145/3592430},
+journal = {ACM Trans. Graph.},
+month = {jul},
+articleno = {37},
+numpages = {16}
+}
+```
diff --git a/Gen_3D_Modules/TRELLIS/trellis/representations/mesh/flexicubes/examples/data/inputmodels/block.obj b/Gen_3D_Modules/TRELLIS/trellis/representations/mesh/flexicubes/examples/data/inputmodels/block.obj
new file mode 100644
index 00000000..2e047a63
--- /dev/null
+++ b/Gen_3D_Modules/TRELLIS/trellis/representations/mesh/flexicubes/examples/data/inputmodels/block.obj
@@ -0,0 +1,6420 @@
+####
+#
+# OBJ File Generated by Meshlab
+#
+####
+# Object block.obj
+#
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+# Faces: 4272
+#
+####
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+f 2094 2104 2093
+f 2104 2103 2093
+f 2095 2105 2094
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+f 2096 2106 2095
+f 2106 2105 2095
+f 2097 2107 2096
+f 2107 2106 2096
+f 2098 2108 2097
+f 2108 2107 2097
+f 2099 2109 2098
+f 2109 2108 2098
+f 2100 2110 2099
+f 2110 2109 2099
+f 2101 2111 2100
+f 2111 2110 2100
+f 2032 2034 2111
+f 2101 2032 2111
+f 2033 2102 2035
+f 2036 2035 2102
+f 2036 2102 2112
+f 2112 2102 2103
+f 2104 2113 2103
+f 2113 2112 2103
+f 2105 2114 2104
+f 2114 2113 2104
+f 2106 2115 2105
+f 2115 2114 2105
+f 2107 2116 2106
+f 2116 2115 2106
+f 2108 2117 2107
+f 2117 2116 2107
+f 2109 2118 2108
+f 2118 2117 2108
+f 2110 2119 2109
+f 2119 2118 2109
+f 2111 2120 2110
+f 2120 2119 2110
+f 2034 2037 2120
+f 2111 2034 2120
+f 2036 2112 2038
+f 2039 2038 2112
+f 2039 2112 2121
+f 2121 2112 2113
+f 2114 2122 2113
+f 2122 2121 2113
+f 2115 2123 2114
+f 2123 2122 2114
+f 2116 2124 2115
+f 2124 2123 2115
+f 2117 2125 2116
+f 2125 2124 2116
+f 2118 2126 2117
+f 2126 2125 2117
+f 2119 2127 2118
+f 2127 2126 2118
+f 2041 2040 2127
+f 2041 2127 2120
+f 2120 2127 2119
+f 2037 2041 2120
+f 2039 2121 2042
+f 2043 2042 2121
+f 2043 2121 2128
+f 2128 2121 2122
+f 2123 2129 2122
+f 2129 2128 2122
+f 2124 2130 2123
+f 2130 2129 2123
+f 2125 2131 2124
+f 2131 2130 2124
+f 2126 2132 2125
+f 2132 2131 2125
+f 2045 2044 2132
+f 2045 2132 2127
+f 2127 2132 2126
+f 2040 2045 2127
+f 2043 2128 2046
+f 2047 2046 2128
+f 2129 2047 2128
+f 2048 2047 2129
+f 2130 2048 2129
+f 2049 2048 2130
+f 2131 2049 2130
+f 2050 2049 2131
+f 2132 2050 2131
+f 2044 2050 2132
+# 4272 faces, 0 coords texture
+
+# End of File
\ No newline at end of file
diff --git a/Gen_3D_Modules/TRELLIS/trellis/representations/mesh/flexicubes/examples/download_data.py b/Gen_3D_Modules/TRELLIS/trellis/representations/mesh/flexicubes/examples/download_data.py
new file mode 100644
index 00000000..3d0ea2d0
--- /dev/null
+++ b/Gen_3D_Modules/TRELLIS/trellis/representations/mesh/flexicubes/examples/download_data.py
@@ -0,0 +1,41 @@
+# Copyright (c) 2023, NVIDIA CORPORATION & AFFILIATES. All rights reserved.
+#
+# NVIDIA CORPORATION & AFFILIATES and its licensors retain all intellectual property
+# and proprietary rights in and to this software, related documentation
+# and any modifications thereto. Any use, reproduction, disclosure or
+# distribution of this software and related documentation without an express
+# license agreement from NVIDIA CORPORATION & AFFILIATES is strictly prohibited.
+import requests
+from zipfile import ZipFile
+from tqdm import tqdm
+import os
+
+def download_file(url, output_path):
+ response = requests.get(url, stream=True)
+ response.raise_for_status()
+ total_size_in_bytes = int(response.headers.get('content-length', 0))
+ block_size = 1024 #1 Kibibyte
+ progress_bar = tqdm(total=total_size_in_bytes, unit='iB', unit_scale=True)
+
+ with open(output_path, 'wb') as file:
+ for data in response.iter_content(block_size):
+ progress_bar.update(len(data))
+ file.write(data)
+ progress_bar.close()
+ if total_size_in_bytes != 0 and progress_bar.n != total_size_in_bytes:
+ raise Exception("ERROR, something went wrong")
+
+
+url = "https://vcg.isti.cnr.it/Publications/2014/MPZ14/inputmodels.zip"
+zip_file_path = './data/inputmodels.zip'
+
+os.makedirs('./data', exist_ok=True)
+
+download_file(url, zip_file_path)
+
+with ZipFile(zip_file_path, 'r') as zip_ref:
+ zip_ref.extractall('./data')
+
+os.remove(zip_file_path)
+
+print("Download and extraction complete.")
diff --git a/Gen_3D_Modules/TRELLIS/trellis/representations/mesh/flexicubes/examples/extraction.ipynb b/Gen_3D_Modules/TRELLIS/trellis/representations/mesh/flexicubes/examples/extraction.ipynb
new file mode 100644
index 00000000..650ee0d3
--- /dev/null
+++ b/Gen_3D_Modules/TRELLIS/trellis/representations/mesh/flexicubes/examples/extraction.ipynb
@@ -0,0 +1,1668 @@
+{
+ "cells": [
+ {
+ "cell_type": "markdown",
+ "metadata": {},
+ "source": [
+ "## Mesh Extraction from a fixed Signed Distance Field (SDF)"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "metadata": {},
+ "source": [
+ "In this example, we demonstrate how to use FlexiCubes to extract a mesh from a fixed signed distance field (SDF) **without** optimization. Note that in this case, the extraction scheme used is the original Dual Marching Cubes [Nielson 2004] algorithm, with minor improvements in splitting. To begin with, we will establish two functions: one for calculating the SDF of a cube, and another for determining its analytic gradient. In your specific application, the SDF might be predicted by a network, with gradients computed through methods such as finite differences or autograd."
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 1,
+ "metadata": {},
+ "outputs": [],
+ "source": [
+ "import torch\n",
+ "import kaolin as kal\n",
+ "from matplotlib import pyplot as plt\n",
+ "\n",
+ "import render"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 2,
+ "metadata": {},
+ "outputs": [],
+ "source": [
+ "def cube_sdf(x_nx3):\n",
+ " sdf_values = 0.5 - torch.abs(x_nx3)\n",
+ " sdf_values = torch.clamp(sdf_values, min=0.0)\n",
+ " sdf_values = sdf_values[:, 0] * sdf_values[:, 1] * sdf_values[:, 2]\n",
+ " sdf_values = -1.0 * sdf_values\n",
+ "\n",
+ " return sdf_values\n",
+ "\n",
+ "\n",
+ "def cube_sdf_gradient(x_nx3):\n",
+ " gradients = []\n",
+ " for i in range(x_nx3.shape[0]):\n",
+ " x, y, z = x_nx3[i]\n",
+ " grad_x, grad_y, grad_z = 0, 0, 0\n",
+ "\n",
+ " max_val = max(abs(x) - 0.5, abs(y) - 0.5, abs(z) - 0.5)\n",
+ "\n",
+ " if max_val == abs(x) - 0.5:\n",
+ " grad_x = 1.0 if x > 0 else -1.0\n",
+ " if max_val == abs(y) - 0.5:\n",
+ " grad_y = 1.0 if y > 0 else -1.0\n",
+ " if max_val == abs(z) - 0.5:\n",
+ " grad_z = 1.0 if z > 0 else -1.0\n",
+ "\n",
+ " gradients.append(torch.tensor([grad_x, grad_y, grad_z]))\n",
+ "\n",
+ " return torch.stack(gradients).to(x_nx3.device)"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "metadata": {},
+ "source": [
+ "Next, let's call upon FlexiCubes to extract the mesh from this SDF, both with and without providing the gradient information."
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 3,
+ "metadata": {},
+ "outputs": [],
+ "source": [
+ "res = 5\n",
+ "device='cuda'\n",
+ "fc = kal.non_commercial.FlexiCubes(device)\n",
+ "voxelgrid_vertices, cube_idx = fc.construct_voxel_grid(res)\n",
+ "voxelgrid_vertices *= 1.1 # add small margin to boundary\n",
+ "scalar_field = cube_sdf(voxelgrid_vertices)\n",
+ "\n",
+ "mesh_with_grad_v, mesh_with_grad_f, _ = fc(\n",
+ " voxelgrid_vertices, scalar_field, cube_idx, res, grad_func=cube_sdf_gradient)\n",
+ "\n",
+ "mesh_with_grad = kal.rep.SurfaceMesh(vertices=mesh_with_grad_v, faces=mesh_with_grad_f)\n",
+ "mesh_no_grad_v, mesh_no_grad_f, _ = fc(\n",
+ " voxelgrid_vertices, scalar_field, cube_idx, res)\n",
+ "\n",
+ "mesh_no_grad = kal.rep.SurfaceMesh(vertices=mesh_no_grad_v, faces=mesh_no_grad_f)"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "metadata": {},
+ "source": [
+ "Now we visualize the two meshes. Without the gradient information (left), the extracted vertex locations are positioned at the centroids of the primal (Marching Cubes) mesh. Consequently, this method fails to reconstruct the sharp features present in the cube."
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 4,
+ "metadata": {},
+ "outputs": [
+ {
+ "data": {
+ "image/png": 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",
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