{ "cells": [ { "cell_type": "markdown", "metadata": {}, "source": [ "# Sample Representation\n", "\n", "A core component of volumetric rendering is computing samples along a ray. The representation of these samples is important. We use conical frustums to represent samples. The conical frustums are defined via the following parameters:\n", "\n", "```{image} imgs/frustums.png\n", ":align: center\n", ":class: only-light\n", ":width: 600\n", "```\n", "\n", "```{image} imgs/frustums-dark.png\n", ":align: center\n", ":class: only-dark\n", ":width: 600\n", "```\n", "\n", "| Parameter | Dimension | Description |\n", "| ---------- | :-------: | ----------------------------------------------------- |\n", "| origin | 3 | The _x,y,z_ origin of the ray |\n", "| direction | 3 | The direction of the ray represented as a unit vector |\n", "| pixel area | 1 | The pixel's area a distance of 1 from the origin |\n", "| start | 1 | The distance at which the frustum starts |\n", "| end | 1 | The distance at which the frustums ends |\n", "\n", ":::{note}\n", "Why conical frustums and not pyramidal frustums? Those interested in this question may be interested in [_A Pixel Is Not A Little Square_](http://alvyray.com/Memos/CG/Microsoft/6_pixel.pdf) by Alvy Ray Smith.\n", ":::\n", "\n", ":::{important}\n", "This representation is only an approximation.\n", "Nerfactory calculates $pixel area$ as $dx * dy$ where $dx$ and $dy$ are the distance between points neighboring rays in the $x$ and $y$ direction a distance of 1 from the origin.\n", ":::\n", "\n", "## 3D Frustum\n" ] }, { "cell_type": "code", "execution_count": 1, "metadata": { "tags": [ "remove-cell" ] }, "outputs": [], "source": [ "# HIDDEN\n", "import plotly.graph_objects as go\n", "\n", "webdocs_layout = go.Layout(\n", " scene=dict(\n", " aspectmode=\"data\",\n", " xaxis=dict(showspikes=False),\n", " yaxis=dict(showspikes=False),\n", " zaxis=dict(showspikes=False),\n", " xaxis_visible=False,\n", " yaxis_visible=False,\n", " zaxis_visible=False,\n", " ),\n", " scene_camera=dict(up=dict(x=0, y=1, z=0)),\n", " margin=dict(r=0, b=10, l=0, t=10),\n", " hovermode=False,\n", " showlegend=False,\n", " paper_bgcolor=\"rgba(0,0,0,0)\",\n", ")" ] }, { "cell_type": "code", "execution_count": 2, "metadata": { "tags": [ "hide-input" ] }, "outputs": [ { "data": { "text/html": [ " \n", " " ] }, "metadata": {}, "output_type": "display_data" }, { "data": { "application/vnd.plotly.v1+json": { "config": { "plotlyServerURL": "https://plot.ly" }, "data": [ { "line": { "color": "teal", "width": 1 }, "mode": "lines", "name": "Ray Bundle", "type": "scatter3d", "x": [ 0, -0.4402044117450714, 0, -0.1481594443321228, 0, 0.1481594443321228, 0, 0.4402044117450714, 0, -0.4444783329963684, 0, -0.14962640404701233, 0, 0.14962640404701233, 0, 0.4444783329963684, 0, -0.4444783329963684, 0, -0.14962640404701233, 0, 0.14962640404701233, 0, 0.4444783329963684, 0, -0.4402044117450714, 0, -0.1481594443321228, 0, 0.1481594443321228, 0, 0.4402044117450714 ], "y": [ 0, 0.4402044117450714, 0, 0.4444783329963684, 0, 0.4444783329963684, 0, 0.4402044117450714, 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" ] }, "metadata": {}, "output_type": "display_data" } ], "source": [ "# COLLAPSED\n", "import torch\n", "from nerfactory.cameras import cameras\n", "from nerfactory.utils import plotly as vis\n", "import plotly.graph_objects as go\n", "\n", "cx = 2\n", "cy = 2\n", "fx = 10\n", "fy = 10\n", "\n", "num_samples = 3\n", "near_plane = 1\n", "far_plane = 3\n", "\n", "camera = cameras.PinholeCamera(cx, cy, fx, fy)\n", "ray_bundle = camera.get_camera_ray_bundle()\n", "\n", "bins = torch.linspace(near_plane, far_plane, num_samples + 1)[..., None]\n", "ray_samples = ray_bundle.get_ray_samples(bin_starts=bins[:-1, :], bin_ends=bins[1:, :])\n", "\n", "vis_rays = vis.get_ray_bundle_lines(ray_bundle, color=\"teal\", length=far_plane)\n", "\n", "fig = go.Figure(data=[vis_rays] + vis.get_frustums_mesh_list(ray_samples.frustums), layout=webdocs_layout)\n", "fig.show()" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "## Representing Frustums as Points\n", "\n", "These frustums can be 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