- #1
charlesworth
- 8
- 0
I'd like to do one of two things:
1: Find an example of a non-diagonal matrix whose matrix exponential (defined in terms of series) is diagonal.
2: Prove that no such examples exist.
I'm working with matrices over the complex field. My gut tells me that 2 is the way to go. I'd really appreciate any help with this.
Ian
1: Find an example of a non-diagonal matrix whose matrix exponential (defined in terms of series) is diagonal.
2: Prove that no such examples exist.
I'm working with matrices over the complex field. My gut tells me that 2 is the way to go. I'd really appreciate any help with this.
Ian