Last modified: January 12, 2026

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Data Types and Structures

VTK is built to carry real-world 2D/3D data all the way from “numbers in memory” to “something you can see and reason about.” That means it needs data types that don’t just store values, but also store where those values live in space and how they connect. If you pick the right structure early, everything downstream, filters, rendering, memory usage, speed, gets smoother. Pick the wrong one, and you’ll spend time converting, losing information, or wondering why performance tanks.

VTK uses 3D geometries, including points, lines, polygons, and volumes. It handles images and volumetric data for 2D and 3D visualization. It works with scalar, vector, and tensor fields for complex data representation. Supports structured and unstructured grid types for various spatial data layouts. Includes support for time-series data and hierarchical datasets.

The mental model to keep in your pocket is simple: data in VTK is more than values. It’s values + geometry + topology + metadata. That combination is what lets VTK do “smart visualization” instead of just drawing triangles.

Topology vs. Geometry

Topology, How things are connected

Topology describes the connectivity and structure of the mesh:

• Which points form a cell
• Which cells are neighbors
• How cells are arranged logically
• Whether indexing is regular or arbitrary

Topology answers questions like:

• “Which points make up this cell?”
• “What cell is next to this one?”
• “Is there a predictable i-j-k layout?”

📌 Topology does not care about distances, angles, or shape.

Geometry, Where things are in space

Geometry describes the actual spatial position of points:

• Coordinates of each point
• Cell shape, size, and orientation
• Curvature, skew, and deformation

Geometry answers questions like:

• “Where is this point in 3D space?”
• “Is this cell stretched, bent, or rotated?”
• “Does this mesh follow a curved boundary?”

📌 Geometry does not care about connectivity rules—only positions.

Topology is about “who is connected to whom.” Geometry is about “where they are.”

You can:

• Change geometry without changing topology (warp a structured grid)
• Change topology without changing geometry (re-mesh the same shape)

VTK grid types encode which of these freedoms you’re allowed to change.

Imagine a cube:

Same topology:

• 8 points
• 6 faces
• 1 cell

Different geometry:

• Perfect cube
• Stretched box
• Skewed hexahedron
• Curved boundary-following cell

All are topologically identical, but geometrically different.

vtkDataObject

Before you meet the “fancy” datasets, it helps to understand the trunk of the tree. vtkDataObject is VTK’s universal container: it’s the “everything starts here” base class. You care because once you know what every data object guarantees, you can navigate the VTK ecosystem without feeling like you’re memorizing random class names.

Do treat vtkDataObject as the shared contract. When you’re writing general pipelines or utilities, thinking at this level keeps your code flexible. Don’t assume every vtkDataObject is directly renderable or has points/cells, some are composite containers, some are specialized.

I. Base class for all data objects in VTK

II. Stores data and metadata including

• Geometric Information encompasses shape, position, and size of the data elements. Essential for defining the spatial representation of the data.
• Topological Information concerns the connectivity of data elements. It reveals the relationships between elements, like how points are linked to form lines or polygons in a mesh.

III. Common subclasses include

1. vtkImageData: Handles regular, rectilinear grid data.
2. vtkRectilinearGrid: Manages grid data with varying spacing.
3. vtkStructuredGrid: Deals with structured data points in 3D space.
4. vtkPolyData: Specializes in representing polygonal data.
5. vtkUnstructuredGrid: Ideal for representing complex, irregular grid data.

When people say “VTK dataset,” they’re often talking about nodes lower in this hierarchy, especially vtkDataSet and anything that has points + cells. The diagram below is useful because it tells you what you can safely expect. If you’re holding a vtkPointSet, for example, you know it has points. If you’re holding a vtkCompositeDataSet, you know you’re dealing with multiple datasets grouped together.

|
|--- vtkDataObject
     |
     |--- vtkDataSet
          |
          |--- vtkPointSet
          |    |
          |    |--- vtkPolyData
          |    |
          |    |--- vtkStructuredPoints (vtkImageData)
          |    |
          |    |--- vtkStructuredGrid
          |    |
          |    |--- vtkUnstructuredGrid
          |
          |--- vtkRectilinearGrid
          |
          |--- vtkCompositeDataSet
               |
               |--- vtkHierarchicalBoxDataSet
               |
               |--- vtkMultiBlockDataSet
               |
               |--- vtkHierarchicalDataSet
               |
               |--- vtkOverlappingAMR
               |
               |--- vtkNonOverlappingAMR

vtkImageData

vtkImageData is the “pixel/voxel brain” of VTK. It’s what you reach for when your data lives on a uniform grid, like images (2D) or volumes (3D). You care because this structure is fast and compact: connectivity is implicit, and a lot of VTK’s imaging and volume rendering pipeline is built around it.

Do use vtkImageData for CT/MRI, 3D textures, scalar fields sampled uniformly, and anything that feels like “voxels.” Don’t force irregular spacing into it. The moment spacing isn’t uniform, you’ll either distort the meaning of your data or end up wishing you chose a rectilinear or unstructured grid.

• Represents a regular grid with fixed topology and uniform spacing between points.
• Ideal for volumetric data like images or 3D scalar fields.
• CT and MRI scans, where vtkImageData stores pixel values at each grid point for 3D visualization.

Allowed cells

• Voxel (3D)
• Pixel (2D)
• Line (1D)

Notes

• Uniform spacing only
• Axis-aligned
• Implicit topology and geometry

vtkRectilinearGrid

Think of vtkRectilinearGrid as “structured, but with stretchy spacing.” Topology is still a neat grid, but the points along each axis can be unevenly spaced. This matters when your data’s resolution changes by design, common in scientific models where you want more detail in certain regions without paying the cost everywhere else.

Do use this when you still want the simplicity of a structured grid, but your sampling is non-uniform. Don’t confuse this with curvilinear grids, rectilinear still means axes-aligned lines; spacing changes, not direction.

• A regular grid with fixed topology but non-uniform spacing between points.
• Suitable for data with varying resolution, like in climate or terrain elevation data.
• Climate models with varying altitude resolution, or terrain data with resolution changing with slope.

Allowed cells

• Voxel (3D)
• Pixel (2D)
• Line (1D)

Notes

• Same cell types as vtkImageData
• Non-uniform spacing allowed
• Cells are always axis-aligned
• No skewing, no warping

📌 Important:

Rectilinear grids do not introduce new cell shapes, only variable spacing.

vtkPolyData

If vtkImageData is “voxels,” vtkPolyData is “surfaces.” This is the workhorse for meshes you’d actually model or export: triangle surfaces, polygon soups, lines, contours, and anything you’d describe as geometry you can touch. You care because most interactive 3D models and many visualization outputs end up as vtkPolyData.

Do use vtkPolyData for surfaces, contour results, boundaries, and models that are primarily skins/shells. Don’t store volumetric cells here, vtkPolyData isn’t meant for full 3D cell types like tetrahedra or hexahedra.

• Represents a dataset comprising points, vertices, lines, polygons, and triangle strips.
• Ideal for surface meshes and 3D models.
• Models of 3D objects (e.g., vehicles, buildings), terrain surfaces (mountains, valleys).

Cells Allowed in vtkPolyData

0D Cells (Points)

• Vertex
• PolyVertex (multiple disconnected points)

1D Cells (Lines)

• Line
• PolyLine (connected line segments)

2D Cells (Surfaces)

• Triangle
• Quadrilateral
• Polygon (n-gon)
• TriangleStrip

vtkPolyData cannot contain:

• Tetrahedra
• Hexahedra
• Voxels
• Wedges
• Pyramids
• Polyhedra
• Any volumetric (3D) cells

📌 If a cell encloses volume, it does not belong in vtkPolyData.|

vtkPolyData is optimized for:

• Rendering speed
• Surface-based algorithms
• Graphics pipelines

It assumes:

• No interior volume
• No need for volumetric neighbors
• No 3D cell traversal

That’s why it’s much faster and lighter than volumetric grids—but also more limited.

vtkStructuredGrid

A vtkStructuredGrid is where structure meets flexibility. The grid topology is still orderly (i,j,k indexing), but the points can warp through space, making it perfect for curvilinear coordinate systems and simulation meshes that bend around objects.

Do use this when you have a logical 3D grid layout but the geometry isn’t axis-aligned. Don’t use it when connectivity isn’t grid-like. If neighbors aren’t predictable via indices, you’re heading into unstructured territory.

• Curvilinear grid maintaining fixed topology.
• Best for data on curvilinear coordinate systems.
• Fluid flow simulations around objects, finite volume method simulations with a fixed cell division.

Allowed cells

• Hexahedron (3D)
• Quadrilateral (2D)
• Line (1D)

Notes

• Cells may be warped, skewed, or curved
• Topology is still implicit (i-j-k)
• Geometry is fully explicit
• Hexahedra are not required to be axis-aligned

📌 Important distinction:

A voxel is a special case of a hexahedron. Structured grids use general hexes, not voxels.

So vtkStructuredGrid sounds so far very much like vtkRectilinearGrid but the crucial difference lies in how much geometric freedom each grid allows. While both data types share the same structured, i-j-k topology and implicit connectivity, a vtkRectilinearGrid restricts all grid lines to remain aligned with the Cartesian axes. Its geometry can only be stretched or compressed through non-uniform spacing along X, Y, and Z, making it memory-efficient and fast, but fundamentally limited to axis-aligned cells.

A vtkStructuredGrid, by contrast, removes this geometric constraint. Each point in the grid is stored explicitly and can occupy an arbitrary position in space, allowing the mesh to bend, skew, or follow curved boundaries while preserving its logical structure. This added flexibility comes at the cost of increased memory usage and slightly more expensive traversal, but it enables accurate representation of warped domains and boundary-fitted meshes that cannot be expressed using a rectilinear grid.

In practice, vtkRectilinearGrid should be preferred whenever axis-aligned geometry is sufficient, while vtkStructuredGrid becomes necessary when the grid must conform to complex or curved physical domains without abandoning structured topology.

vtkUnstructuredGrid

vtkUnstructuredGrid is VTK’s “anything goes” dataset. It can mix cell types and represent very complex geometries. The tradeoff is that you have to explicitly store connectivity, which costs memory and computation, but you gain freedom.

This is the one you choose when the world stops being neat: adaptive meshes, FEM simulations, irregular domains, complex anatomy, fractured geology, you name it.

Do use it when the mesh is irregular, adaptive, or mixed-cell. Don’t default to it “just in case.” If your data is structured, structured grids will usually be faster and lighter.

• An irregular grid with flexible topology, capable of containing various geometric primitives.
• Suitable for complex geometries and adaptive meshes.
• Finite element method simulations with complex, dynamic domains, models of intricate 3D geometries (human brain, aircraft wings).

Allowed cells (all VTK cell types)

1D

• Line
• PolyLine

2D

• Triangle
• Quadrilateral
• Polygon
• TriangleStrip
• Pixel (rare but allowed)

3D

• Tetrahedron
• Hexahedron
• Voxel
• Wedge (Prism)
• Pyramid
• Polyhedron

Higher-order (quadratic / curved)

• Quadratic Line
• Quadratic Triangle
• Quadratic Quad
• Quadratic Tetra
• Quadratic Hexahedron
• Bezier and Lagrange variants (if enabled)

Notes

• Mixed cell types allowed in one mesh
• Explicit connectivity
• Maximum flexibility, maximum cost

Structured vs. Unstructured Grids

This is one of the most important and practical decision points in VTK. If you remember only one thing, remember this:

Structured grids buy you speed and simplicity; unstructured grids buy you geometric freedom.

The “best” grid is almost always the simplest structure that can still represent your data faithfully. More flexibility comes with real costs—in memory, performance, and complexity.

As a rule of thumb:

• Do choose structured grids when indexing is predictable and the domain is reasonably regular.
• Don’t choose unstructured grids just because they sound more powerful. They are powerful—but you pay for that power.

High-level comparison:

Structured grids come in multiple flavors, and you should prefer the most constrained one that still works.

Choose vtkRectilinearGrid if:

• Grid lines are axis-aligned
• Spacing varies, but geometry remains straight
• Performance and memory efficiency matter
• Data comes from regular sampling

Choose vtkStructuredGrid if:

• The grid must follow curved or warped geometry
• Boundary layers or deformed domains are required
• Topology is still logically structured
• You want better performance than an unstructured grid

A useful mental model is that many workflows progressively relax constraints only when necessary:

RectilinearGrid → StructuredGrid → UnstructuredGrid

Each step increases geometric freedom, but also increases cost.

If you can describe point locations using only X[i], Y[j], and Z[k], use vtkRectilinearGrid; otherwise, use vtkStructuredGrid.

Multiblock Dataset

Once your datasets get big, or naturally split into parts, you’ll want a container that preserves that structure. vtkMultiBlockDataSet lets you keep data organized the way you think about it: domains, components, LOD levels, timesteps, regions, etc. This matters because organization isn’t just neatness, it affects pipeline clarity, debugging, and how easily you can process or render subsets.

Do use multiblock when your data is naturally “many datasets,” especially for multi-domain simulations or grouped assets. Don’t flatten everything into one giant unstructured grid unless you truly need to, keeping blocks separate can make processing and rendering more manageable.

• A collection of multiple datasets, organized hierarchically.
• Handles complex, hierarchical data structures effectively.
• Multi-domain simulations (each domain as a separate dataset), multi-resolution data (datasets at different detail levels).

A vtkMultiBlockDataSet organizes datasets (or blocks) hierarchically. Each block can be a vtkDataSet subclass or another composite dataset, allowing versatile dataset organization. For instance, a vtkMultiBlockDataSet might contain blocks like vtkPolyData, vtkStructuredGrid, and even another vtkMultiBlockDataSet. This structure is invaluable in large-scale simulations where data is segmented into blocks representing different simulation areas or system components, enabling VTK to manage complex, multi-part datasets coherently.

Choosing the Right Data Structure

This is where everything clicks: your data structure choice is not “just a container decision.” It’s a commitment that affects performance, tooling, and what operations feel natural. If you match the structure to the data’s true nature, VTK feels effortless. If you mismatch it, you’ll constantly translate, patch, and second-guess.

Do choose the least complex option that preserves meaning (geometry + topology + resolution). Don’t optimize prematurely by picking a complicated type “for future-proofing.” Future-proofing usually means choosing something accurate and convertible, not something maximal.

• Consider the geometry, topology, and resolution of your data
• The choice of data structure affects memory usage, processing time, and ease of use
• Some data structures can be converted to others, but not always without loss of information