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Vector

Vector

Jan 27, 20241 min read

  • Math

Topics

  • Pseudovector
  • Vector Identities
  • Position Vector
  • Separation Vector
  • Tensor
  • Four Vector

Notation

v=v=(v1​,v2​,v3​)=v1​i^+v2​j^​+v3​k^=[v1​v2​v3​]⊺=∣v⟩=vi​ei​

  • vi​ei​ is Einstein notation

Graph View

  • Topics
  • Notation
  • v⃗=v=(v1,v2,v3)=v1i^+v2j^+v3k^=[v1v2v3]⊺=∣v⟩=viei\displaystyle \vec{v}=\boldsymbol{v}=(v_{1},v_{2},v_{3})=v_{1}\hat{i}+v_{2}\hat{j}+v_{3}\hat{k}=[v_{1} \quad v_{2} \quad v_{3}]^{\intercal}=\ket{v}=v_{i}e_{i}v=v=(v1​,v2​,v3​)=v1​i^+v2​j^​+v3​k^=[v1​v2​v3​]⊺=∣v⟩=vi​ei​

Backlinks

  • Linear Algebra Basics

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