eigenstate

Eigenvalue is a related term of eigenstate.

As nouns the difference between eigenstate and eigenvalue

is that eigenstate is a dynamic quantum mechanical state whose wave function is an eigenvector that corresponds to a physical quantity while eigenvalue is a scalar, $\backslash lambda\backslash !$, such that there exists a vector $x$ (the corresponding eigenvector) for which the of $x$ under a given linear operator $\backslash rm\; A\backslash !$ is equal to the of $x$ under multiplication by $\backslash lambda$; i.e. $\{\backslash rm\; A\}\; x\; =\; \backslash lambda\; x\backslash !$

As nouns the difference between taxonomy and eigenstate

is that taxonomy is the science or the technique used to make a classification while eigenstate is (physics) a dynamic quantum mechanical state whose wave function is an eigenvector that corresponds to a physical quantity.

In physics terms the difference between eigenstate and eigenpath

is that eigenstate is a dynamic quantum mechanical state whose wave function is an eigenvector that corresponds to a physical quantity while eigenpath is the path of an eigenstate.

As nouns the difference between eigenstate and eigencoefficient

is that eigenstate is a dynamic quantum mechanical state whose wave function is an eigenvector that corresponds to a physical quantity while eigencoefficient is any of the coefficients of an eigenstate.