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| geoscene3d:project_content:objects:3d_grid_object [2020/02/05 14:34] – created rebecca130301_gmail.com | geoscene3d:project_content:objects:3d_grid_object [2020/03/22 15:36] (current) – external edit 127.0.0.1 |
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| ====== 3D Grid Object ====== | ====== 3D Grid Object ====== |
| |
| 3D Grid Objects represents 3D Grids. A 3D Grid is essentially a stack of 2D grids. In 3D Grids the node value varies in all three dimensions in space. 3D Grids may be the result of a 3D [[interpolation|]] | 3D Grid Objects represents 3D Grids. A 3D Grid is essentially a stack of 2D grids. In 3D Grids the node value varies in all three dimensions in space. 3D Grids may be the result of a 3D [[:geoscene3d:application:interpolation:introduction_to_interpolation|interpolation]] of XYZ Point data or a manually edited grid using the [[:geoscene3d:application:editor_tools:grid_editor:grid_editor_tool|]]. |
| of XYZ Point data or a manually edited grid using the [[Grid Editor Tool|]]. | |
| |
| ** | **Visualizing 3D Grids ** \\ |
| Visualizing 3D Grids ** \\ | 3D grids are visualized in a number of different ways.\\ |
| 3D grids are visualized in a number of different ways. \\ | __Node Points:__ Each grid node is shown as a simple dot with no 3D geometry.\\ |
| __Node Points:__ | __Node Cubes:__ Each grid node is shown as a 3D box (voxel).\\ |
| Each grid node is shown as a simple dot with no 3D geometry. \\ | __Slices:__ A plane through the 3D Grid is colored from the values of the grid nodes that it intersects\\ |
| __Node Cubes:__ | __Isosurfaces:__ An isosurface is a contour in 3D. The contour surface is rendered where the value in the grid exactly matches a specified value. |
| Each grid node is shown as a 3D box (voxel). \\ | ==== General Tab ==== |
| __Slices:__ | |
| A plane through the 3D Grid is colored from the values of the grid nodes that it intersects \\ | |
| __Isosurfaces:__ | |
| An isosurface is a contour in 3D. The contour surface is rendered where the value in the grid exactly matches a specified value. | |
| |
| ==== | __Name:__ Object name as seen in the Object Manager\\ |
| General Tab ==== | __Visible:__ Show/Hide the object\\ |
| | __Not Editable:__ When checked the object can not be edited and will not be included in the editable objects drop down list\\ |
| | __Bounding Box:__ Show a wire frame box along grid boundaries.\\ |
| | __Remark:__ General purpose remarks |
| | ==== Data Tab ==== |
| |
| __ | __3D Grid Dataset:__ [[:geoscene3d:project_content:datasets:grid_3d_dataset|]]\\ |
| Name: __ | __Export To File:__ Export the grid to various file formats\\ |
| Object name as seen in the Object Manager \\ | __Grid Info:__ Various information about the 3D Grid |
| __Visible:__ | ==== Nodes Tab ==== |
| Show/Hide the object \\ | |
| __Not Editable:__ | |
| When checked the object can not be edited and will not be included in the editable objects drop down list \\ | |
| __Bounding Box:__ | |
| Show a wire frame box along grid boundaries. \\ | |
| __Remark:__ | |
| General purpose remarks | |
| | |
| ==== | |
| Data Tab ==== | |
| | |
| __ | |
| 3D Grid Dataset: __ | |
| [[Grid 3D Dataset|]]\\ | |
| __Export To File:__ | |
| Export the grid to various file formats \\ | |
| __Grid Info:__ | |
| Various information about the 3D Grid | |
| | |
| ==== | |
| Nodes Tab ==== | |
| |
| The nodes tab contains settings that controls the visualization of grid nodes as dots or cubes. | The nodes tab contains settings that controls the visualization of grid nodes as dots or cubes. |
| |
| ** | **Node Points ** \\ |
| Node Points ** \\ | __Visible:__ Grids nodes will be visible as points\\ |
| __ | __Value Limits:__ If checked only grid nodes within the value limits are visible\\ |
| Visible: __ | __Surface Limits:__ If checked only grid nodes within the surface limits are visible\\ |
| Grids nodes will be visible as points \\ | __Region Limits:__ If checked only grid nodes within the region limit are visible\\ |
| __Value Limits:__ | __Size:__ Maximum size in pixels of the visual grid node points on the screen |
| If checked only grid nodes within the value limits are visible \\ | |
| __Surface Limits:__ | |
| If checked only grid nodes within the surface limits are visible \\ | |
| __Region Limits:__ | |
| If checked only grid nodes within the region limit are visible \\ | |
| __Size:__ | |
| Maximum size in pixels of the visual grid node points on the screen | |
| |
| ** | **Node Cubes ** \\ |
| Node Cubes ** \\ | __Visible:__ Grids nodes will be visible as cubes\\ |
| __Visible:__ | __Value Limits:__ If checked only grid nodes within the value limits are visible\\ |
| Grids nodes will be visible as cubes \\ | __Surface Limits:__ If checked only grid nodes within the surface limits are visible\\ |
| __Value Limits:__ | __Region Limits:__ If checked only grid nodes within the region limit are visible |
| If checked only grid nodes within the value limits are visible \\ | |
| __Surface Limits:__ | |
| If checked only grid nodes within the surface limits are visible \\ | |
| __Region Limits:__ | |
| If checked only grid nodes within the region limit are visible | |
| |
| ** | **Geometry ** \\ |
| Geometry ** \\ | __Single Cubes:__ Each node cube is a single object that can be clicked with the mouse for object info. NOTE: Use this option only if the number of nodes is limited.\\ |
| __Single Cubes:__ | __Mesh:__ All node cubes are rendered as a single object, and each node can not be clicked with the mouse for object info. |
| Each node cube is a single object that can be clicked with the mouse for object info. NOTE: Use this option only if the number of nodes is limited. \\ | |
| __Mesh:__ | |
| All node cubes are rendered as a single object, and each node can | |
| not | |
| be clicked with the mouse for object info. | |
| |
| ** | **Visibility Mode ** \\ |
| Visibility Mode ** \\ | This setting controls how node cubes are rendered.\\ |
| This setting controls how node cubes are rendered. \\ | __All:__ All node cubes and all faces of each cube are rendered even when they are surrounded by visible nodes.\\ |
| __All:__ | __Not Hidden, full cubes:__ Only nodes that are not surrounded by visible nodes to all sides are rendered. All faces of each cube are rendered.\\ |
| All node cubes and all faces of each cube are rendered even when they are surrounded by visible nodes. \\ | __Not Hidden, shell:__ Only nodes that are not surrounded by visible nodes to all sides are rendered. Only faces of each cube that borders invisible nodes are rendered. This is the fastest mode. |
| __Not Hidden, full cubes:__ | |
| Only nodes that are not surrounded by visible nodes to all sides are rendered. All faces of each cube are rendered. \\ | |
| __Not Hidden, shell:__ | |
| Only nodes that are not surrounded by visible nodes to all sides are rendered. Only faces of each cube that borders invisible nodes are rendered. This is the fastest mode. | |
| |
| ** | **Size ** \\ |
| Size ** \\ | __Width:__ Width of cubes (X-direction)\\ |
| Width: Width of cubes (X-direction) \\ | __Height:__ Height of cubes (Y-direction)\\ |
| Height: Height of cubes (Y-direction) \\ | __Depth:__ Depth of cubes (Z-direction)\\ |
| Depth: Depth of cubes (Z-direction) \\ | __Adjust To Grid Spacing:__ Set cube size to grid node spacing. |
| __Adjust To Grid Spacing:__ | |
| Set cube size to grid node spacing. | |
| |
| __ | __Visible Dist.:__ Grid nodes beyond this distance are not visible. |
| Visible Dist.: __ | ==== Slices Tab ==== |
| Grid nodes beyond this distance are not visible. | |
| | |
| ==== | |
| Slices Tab ==== | |
| |
| One slice can be visible for each of the three main planes in the grid: Horizontal XY, Vertical ZX, and Vertical ZY. The three group tabs each represents one of these slices. To add/remove a 3D grid slice, simply press the Add(blue cross)/remove (red cross) buttons. Drag the slider or type a grid node index to move the slice. The corresponding variable coordinate for the slice is shown above the grid node index edit box. | One slice can be visible for each of the three main planes in the grid: Horizontal XY, Vertical ZX, and Vertical ZY. The three group tabs each represents one of these slices. To add/remove a 3D grid slice, simply press the Add(blue cross)/remove (red cross) buttons. Drag the slider or type a grid node index to move the slice. The corresponding variable coordinate for the slice is shown above the grid node index edit box. |
| Note: You can operate with as many 3D grid slices necessary. | Note: You can operate with as many 3D grid slices necessary. |
| |
| __ | __Visible:__ The slice will be visible\\ |
| Visible: __ | __Value Limits:__ If checked only the portion of the slice that intersects grid nodes within the value limits range is visible\\ |
| The slice will be visible \\ | __Surface Limits:__ If checked only the portion of the slice that is within the surface limit space is visible\\ |
| __Value Limits:__ | __Region Limit:__ If checked only the portion of the slice that is within the region limit space is visible |
| If checked only the portion of the slice that intersects grid nodes within the value limits range is visible \\ | ==== Isosurfaces Tab ==== |
| __Surface Limits:__ | |
| If checked only the portion of the slice that is within the surface limit space is visible \\ | |
| __Region Limit:__ | |
| If checked only the portion of the slice that is within the region limit space is visible \\ | |
| ==== | |
| Isosurfaces Tab ==== | |
| | |
| * | |
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| : | |
| add a new iso surface, multiple iso surfaces can be added within on grid \\ | |
| * __ | |
| Visible __ | |
| __:__ set the visibility of the current iso surface \\ | |
| * __ | |
| Limits | |
| : __ | |
| * __ | |
| Surface __ | |
| __:__ if checked only the portion of the iso surface that is within the surface limit space is visible \\ | |
| * __ | |
| Region __ | |
| __:__ if checked only the portion of the iso surface that is within the region limit space is visible | |
| | |
| * __ | |
| Export __ | |
| __:__ export the current iso surface to a TIN (Triangular Irregular Network) file \\ | |
| * __ | |
| Volume __ | |
| __:__ show the volumetric information of the current iso surface (node count, volume). NOTE: The volume calculation is based on voxels with center node within isosurface. This means that the volume is only an approximation of the true volume. \\ | |
| * __ | |
| Iso Value selection: __ | |
| * | |
| For floating 3D grid: \\ {{data:image/png;base64,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?nolink&283x19}} | |
| | |
| * __ | |
| Iso Value __ | |
| __:__ iso value of the current iso surface \\ | |
| * __ | |
| Increment Step __ | |
| __:__ increment step for Iso Value, a scientific expression could be used here for example : 1e-5 | |
| | |
| * | |
| For discrete 3D grid : \\ {{data:image/png;base64,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