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Gaussian kernel

Exponential kernel function used to compute local similarities between data points, defined by K(x,y) = exp(-||x-y||²/σ²) where σ is the bandwidth parameter.

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Diffusion eigenvectors

Eigenfunctions of the diffusion operator serving as coordinates to embed data into a lower-dimensional space preserving the diffusion geometry.

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Diffusion time scale

Parameter t controlling the number of steps in the diffusion process, allowing exploration of data structure at different resolutions from local to global.

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Laplace-Beltrami operator

Generalization of the Laplacian operator to differentiable manifolds, approximated by Diffusion Maps to capture the underlying Riemannian geometry of data.

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Random walk on graph

Stochastic process where a particle moves randomly between nodes of the data graph according to transition probabilities, forming the basis of Diffusion Maps.

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Row-stochastic normalization

Normalization procedure of the affinity matrix to obtain a transition matrix where each row sums to 1, ensuring valid transition probabilities.

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Underlying manifold

Low-dimensional geometric structure on which data are sampled, which Diffusion Maps seek to discover and represent.

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k-nearest neighbors graph

Structure connecting each point to its k nearest neighbors, used to sparsify the affinity matrix and improve computational efficiency of Diffusion Maps.

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Effective conductance

Measure of connectivity between sets of points in the diffusion graph, related to the ease with which the diffusion process can propagate between these sets.

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