Use this tag for questions related to canonical transformations, which are changes of canonical coordinates that preserve the form of Hamilton's equations.
Canonical (Multiplicative) maps between $m$--dimensional spaces to $n$--dimensional spaces, $n \leq m$.
Minimal polynomial for any power of Jordan block is same as the minimal polynomial of the Jordan block.
Families of step-wise canonical transformations.
Find a General solution to the equation, leading him to the canonical form.
How do I find canonical coordinates for the Lorentz group generators?
I have a problem with understanding the process of transforming a conic section into canonical form. My conic is: $11x^2-24xy+4y^2+2x+16y-11=0$ Can someone explain me the complete process?
Why is this the general solution to this system of linear partial differential equations?
How do you solve a system of PDEs in canonical form?
On https://en.wikipedia.org/wiki/Matrix_calculus under Conversion from differential to derivative form we can see the equivalence: How can this be proven ?
MIMO state space <--> MIMO transfer function - How?
Which matrices are permutation diagonalizable?
Block eigenvalue decompositions with strictly positive elements.
Some sort of rank-aware determinant? Would it be useful?
Can someone explain how wiki got Canonical basis equation?
Canonical forms which have “minimal” Gershgórin discs, do they exist?