Skip to content

FOLLOW AN IDEA

Knowledge graph

Explore concepts, videos and verified content locations.

Select a node to inspect its connections.

Nodes and connections

Surface flux

video
  • Content location → Content location
    EvidenceThe reviewed planar-flux card uses the Euclidean dot product F⋅n\mathbf F\cdot\mathbf n to extract the normal component of a constant field on a planar patch, with n\mathbf n a chosen unit normal. Multiplying by patch area gives signed flux; reversing the normal changes its sign. This is an application of the inner product, not a definition of all possible surface integrals.
  • Content location → Content location
    EvidenceReviewed content location connection to Content location.

Inner products

concept
  • Application → Content location
    EvidenceThe reviewed planar-flux card uses the Euclidean dot product F⋅n\mathbf F\cdot\mathbf n to extract the normal component of a constant field on a planar patch, with n\mathbf n a chosen unit normal. Multiplying by patch area gives signed flux; reversing the normal changes its sign. This is an application of the inner product, not a definition of all possible surface integrals.
  • Application → Content location
    EvidenceReviewed application connection to Content location.

Content location

segment
  • Content location → Surface flux
    EvidenceThe reviewed planar-flux card uses the Euclidean dot product F⋅n\mathbf F\cdot\mathbf n to extract the normal component of a constant field on a planar patch, with n\mathbf n a chosen unit normal. Multiplying by patch area gives signed flux; reversing the normal changes its sign. This is an application of the inner product, not a definition of all possible surface integrals.
  • Application → Inner products
    EvidenceThe reviewed planar-flux card uses the Euclidean dot product F⋅n\mathbf F\cdot\mathbf n to extract the normal component of a constant field on a planar patch, with n\mathbf n a chosen unit normal. Multiplying by patch area gives signed flux; reversing the normal changes its sign. This is an application of the inner product, not a definition of all possible surface integrals.