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Could you please explain how you derived the second and third equality above?
The text was updated successfully, but these errors were encountered:
S_p(v) = ∇n⋅v
∇n can be realized as a matrix A ∈ ℝ²ˣ² in the 2D tangent plane spanned by basis vectors e₁ and e₂, that is:
S_p(v) = A v
What are the entries of A? Well, we can pick them out by multiplying against basis vectors e₁ = [1 0] and e₂ = [0 1]:
Aᵢⱼ = eⱼᵀ A eᵢ = eⱼᵀ ( S_p(eᵢ) ) = S_p(eᵢ) ⋅ eⱼ
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Could you please explain how you derived the second and third equality above?
The text was updated successfully, but these errors were encountered: