Plücker embedding
embedding of a Grassmannian into projective space
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Plücker embedding
Summary
Key Facts
- Plücker embedding's subclass of is recorded as closed immersion[1].
- Plücker embedding's Freebase ID is recorded as /m/02p3xmj[2].
- Plücker embedding's defining formula is recorded as \begin{aligned}\operatorname{Gr} (k,V)&\to\mathbb P(\textstyle\bigwedge^kV)\\operatorname{span}{w_1,\dotsc,w_k}&\mapsto[w_1\wedge\dotsb\wedge w_k]\end{aligned}[3].
- Plücker embedding's MathWorld ID is recorded as PlueckerEmbedding[4].
- Plücker embedding's nLab ID is recorded as Plücker embedding[5].
- Plücker embedding's Microsoft Academic ID is recorded as 47541637[6].
- Plücker embedding's in defining formula is recorded as V[7].
- Plücker embedding's in defining formula is recorded as \operatorname{Gr}[8].
- Plücker embedding's in defining formula is recorded as \mathbb P[9].
- Plücker embedding's in defining formula is recorded as \operatorname{span}[10].