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torch.nn.functional.grid_sample

function grid_sample(input: Tensor, grid: Tensor, options?: GridSampleFunctionalOptions): Tensorfunction grid_sample(input: Tensor, grid: Tensor, mode: 'bilinear' | 'nearest' | 'bicubic', padding_mode: 'zeros' | 'border' | 'reflection', align_corners: boolean, options?: GridSampleFunctionalOptions): Tensor

Spatial Transformer Grid Sampling: samples input using learned spatial transformation grids.

Samples input feature map at arbitrary (floating-point) coordinates specified by a grid. Core operation for spatial transformer networks (STNs) enabling learning of geometric transformations. Given normalized (-1 to 1) coordinate grid, interpolates values from input feature map at those locations. Enables networks to learn spatial transformations (rotation, translation, scale, shear) end-to-end. Essential for:

  • Spatial Transformer Networks (STNs) - learning geometric invariance
  • Image augmentation and data augmentation during training
  • Learnable geometric transformations (learned rotations, zooms, translations)
  • Deformable convolutions and attention mechanisms
  • Differentiable image warping and geometric correction
  • Pose estimation and object alignment networks
  • Object tracking and detection with spatial adaptation
  • Fine-grained recognition with attended regions

Normalized Coordinates: Grid uses normalized (-1, 1) coordinates:

  • (-1, -1) = top-left corner of input
  • (0, 0) = center of input
  • (1, 1) = bottom-right corner
  • Out-of-bounds coordinates handled by padding_mode

Differentiation: Bilinear/nearest interpolation is fully differentiable, enabling backprop through sampling. Gradients flow from output back to input feature map and grid coordinates. This allows learning transformations end-to-end with the rest of the network.

Interpolation Modes:

  • 'bilinear': Smooth bilinear interpolation (differentiable, standard choice)
  • 'nearest': Nearest neighbor (non-smooth at pixel boundaries)
  • 'bicubic': Cubic interpolation (smoother, only for 2D)

Padding Modes (for out-of-bounds access):

  • 'zeros': Fill out-of-bounds with 0
  • 'border': Clamp to edge pixels
  • 'reflection': Mirror at boundaries
Output[n,c,h,w]=interpolate(Input[n,c,:,:],grid[n,h,w,:])Normalized coordinates map: (−1,1)→(0,image_size−1)Bilinear interpolation weights: (1−dx)(1−dy),dx(1−dy),(1−dx)dy,dxdy\begin{aligned} \text{Output}[n, c, h, w] = \text{interpolate}(\text{Input}[n, c, :, :], \text{grid}[n, h, w, :]) \\ \text{Normalized coordinates map: } (-1, 1) \rightarrow (0, \text{image\_size} - 1) \\ \text{Bilinear interpolation weights: } (1-dx)(1-dy), dx(1-dy), (1-dx)dy, dxdy \end{aligned}Output[n,c,h,w]=interpolate(Input[n,c,:,:],grid[n,h,w,:])Normalized coordinates map: (−1,1)→(0,image_size−1)Bilinear interpolation weights: (1−dx)(1−dy),dx(1−dy),(1−dx)dy,dxdy​
  • Normalized coordinates crucial: Grid must use (-1, 1) range; otherwise sampling is wrong
  • Bilinear standard choice: Default mode for most applications (smooth, differentiable)
  • Spatial Transformer Networks: Primary use case for learning geometric invariance
  • Differentiable pipeline: Entire transformation learnable end-to-end with network
  • Composition possible: Multiple grid_sample calls can be composed for complex transformations
  • Batch processing: Supports different transformation per sample in batch
  • Grid interpolation: Grid coordinates themselves can be interpolated (continuous transformations)
  • Out-of-bounds handling: Different padding modes produce different results; choose carefully
  • Coordinate system: (-1, -1) is top-left, (1, 1) is bottom-right (y-axis inverted from math)
  • Non-differentiable nearest mode: Nearest neighbor not differentiable at pixel boundaries
  • Grid shape mismatch: Grid and input batch sizes must match; will error otherwise
  • Computational cost: Quadratic in output resolution (samples each output location)
  • align_corners confusion: Different align_corners affects coordinate mapping; use consistently

Parameters

inputTensor
Feature map to sample from, shape [N, C, H_in, W_in] (2D) or [N, C, D_in, H_in, W_in] (3D) - N: batch size - C: number of channels - H_in, W_in (D_in): spatial dimensions of input
gridTensor
Sampling coordinates, shape [N, H_out, W_out, 2] (2D) or [N, D_out, H_out, W_out, 3] (3D) - Each coordinate in [-1, 1] normalized space - Last dimension contains x, y (and z for 3D) coordinates
optionsGridSampleFunctionalOptionsoptional

Returns

Tensor– Sampled feature map of shape [N, C, H_out, W_out] (2D) or [N, C, D_out, H_out, W_out] (3D) Same channels and batch size as input, with spatial size from grid

Examples

// Basic spatial transformer: learn to rotate/translate image
const image = torch.randn(8, 3, 32, 32);  // [batch=8, channels=3, height=32, width=32]

// Create transformation grid: identity (no transformation)
const grid = torch.zeros(8, 32, 32, 2);  // [batch, H, W, 2]
for (let h = 0; h < 32; h++) {
  for (let w = 0; w < 32; w++) {
    grid[0, h, w, 0] = -1 + 2 * w / 31;  // x coordinate from -1 to 1
    grid[0, h, w, 1] = -1 + 2 * h / 31;  // y coordinate from -1 to 1
  }
}
// Broadcast to batch
const grid_batch = grid.unsqueeze(0).expand([8, 32, 32, 2]);

const sampled = torch.nn.functional.grid_sample(image, grid_batch, 'bilinear');
// Output: [8, 3, 32, 32] - same as input (identity transformation)
// Spatial Transformer Network: learn geometric transformation
class SpatialTransformer extends torch.nn.Module {
  private localization: torch.nn.Sequential;
  private grid: Tensor;

  forward(x: Tensor): Tensor {
    // 1. Localization network: predict affine transformation
    const theta = this.localization.forward(x);  // [batch, 6] for 2D affine
    theta = theta.reshape([-1, 2, 3]);           // [batch, 2, 3]

    // 2. Grid generation: create sampling grid from transformation
    const grid = torch.nn.functional.affine_grid(
      theta,
      x.shape,
      false
    );  // [batch, H, W, 2]

    // 3. Grid sampling: apply transformation to input
    const sampled = torch.nn.functional.grid_sample(
      x, grid, 'bilinear', 'zeros', false
    );  // [batch, channels, H, W]

    return sampled;
  }
}
// STN learns to apply learned geometric transformations
// Image warping: sample with custom coordinates
const source_image = torch.randn(1, 3, 256, 256);  // Source image

// Create grid that samples only the center region (zoom in)
const grid_zoom = torch.zeros(1, 256, 256, 2);
for (let h = 0; h < 256; h++) {
  for (let w = 0; w < 256; w++) {
    const x = -0.5 + 1.0 * w / 255;  // Scale by 2 in the center
    const y = -0.5 + 1.0 * h / 255;
    grid_zoom[0, h, w, 0] = x;
    grid_zoom[0, h, w, 1] = y;
  }
}

const zoomed = torch.nn.functional.grid_sample(
  source_image, grid_zoom, 'bilinear', 'border', false
);
// Output: zoomed version of center region
// Different padding modes: handling out-of-bounds
const input = torch.randn(1, 3, 32, 32);

// Create grid with some out-of-bounds coordinates
const grid = torch.randn(1, 40, 40, 2);  // Some values outside [-1, 1]

// Padding mode: zeros - fill black for out-of-bounds
const padded_zeros = torch.nn.functional.grid_sample(
  input, grid, 'bilinear', 'zeros', false
);  // [1, 3, 40, 40]

// Padding mode: border - repeat edge pixels
const padded_border = torch.nn.functional.grid_sample(
  input, grid, 'bilinear', 'border', false
);  // Seamless at boundaries

// Padding mode: reflection - mirror at boundaries
const padded_reflect = torch.nn.functional.grid_sample(
  input, grid, 'bilinear', 'reflection', false
);  // Natural-looking continuation
// Differentiable geometric transformation learning
const optimizer = new torch.optim.SGD(model.parameters(), { lr: 0.01 });

const input = torch.randn(32, 3, 64, 64);
const target = torch.randn(32, 3, 64, 64);  // Target after transformation

// Forward: apply learned spatial transformation
const theta = localization_net(input);  // Predict transformation
const grid = torch.nn.functional.affine_grid(theta, input.shape, false);
const transformed = torch.nn.functional.grid_sample(
  input, grid, 'bilinear', 'zeros', false
);

// Loss and backprop
const loss = torch.nn.functional.mse_loss(transformed, target);
loss.backward();
optimizer.step();
// Network learns to apply transformations that match target

See Also

  • PyTorch torch.nn.functional.grid_sample
  • torch.nn.functional.affine_grid - Generate grid from affine transformation matrix
  • torch.nn.functional.pad - Padding (different operation, handles tensor edges)
  • torch.nn.functional.interpolate - Direct resampling without grid
  • torch.nn.modules.spatial_transformer.SpatialTransformer - Full STN module
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