Dashboard
Featured nodes
Roots
Public root
Templates
Test template
iCorps template
Guanyu's Latex template
Ivar's latex template
Family Tree template
Latex template
Router template
Orphans
Browse orphan nodes
Related nodes
Parents
1
Transpose and adjoint
Siblings
11
Sort by title
Sort by date
Definition of transpose of a matrix
Matrix transpose is an involution.
The conjugate of the transpose is the transpose of the conjugate.
Definition of adjoint (conjugate transpose)
The adjoint of a sum is the sum of the adjoints.
The adjoint of a matrix-scalar product is the product of the adjoint and the conjugate.
Matrix adjoint is an involution.
The transpose of a sum of matrices is the sum of the transposes.
Transpose commutes with scalar multiplication.
The transpose of a product of matrices is the product of the transposes in reverse order.
The adjoint of a product of matrices is the product of the adjoints in reverse order.
Knowen
Graph of nodes
New tree
New public tree
Not logged in
Sign in
Sign up
Help
Welcome to Knowen!
Edit test node (no login required)
Create new test node (no login required)
Now you are in the subtree of
Math
public knowledge tree.
Transpose and adjoint
Parent nodes
Go to node
3
Edit node
Transpose commutes with scalar multiplication.
Created over 8 years ago
Put content here.
×
Quick navigation
Nodes loading ...