🎬Show symmetric and anti-symmetric components of 2D tensor represented by a stretching ellipsoid and

Any tensor's transformation can be visually broken down into two distinct actions: a stretching or squishing component and a rotational component. The demo uses an ellipsoid glyph to represent the symmetric part (stretching) and a circular arrow to represent the anti-symmetric part (rotation). By seeing how the full tensor's glyph is simply the combination of these two simpler glyphs, you can intuitively understand the fundamental principle of tensor decomposition.

Tensor Symmetrization and Anti-Symmetrization Properties | Proof and Derivationviadean on Notion