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Prime Users,
Does Mathcad Prime has a built-in function to find the squareroot of a matrix?
I do not see one with my M14.
Thanks...
Solved! Go to Solution.
Here's a very handy function that Alvaro posted some time ago. It allows you to apply any function to a matrix. In this case, the downside compared to the solve block approach is that you can't find different roots by changing the guess values.
I see only 2 new built-in tools for an array in Mathcad Prime:
- return a row of a matrix
- return a norm of a vector/matrix
Sorry I think you must create/search an user tools for your task (A=S^2 - it is not a square root of the each element of A - see the attach) in Mathcad 14/15 and Mathcad Prime!
Raj sharma wrote:
Prime Users,
Does Mathcad Prime has a built-in function to find the squareroot of a matrix?
I do not see one with my M14.
Thanks...
Depends what sort of square root you mean - see attached.
Alan
Sorry,
but a matrix 2x2 is not a problem.
A problem is a matrix 3x3 and more.
Valery Ochkov wrote:
Sorry,
but a matrix 2x2 is not a problem.
A problem is a matrix 3x3 and more.
Yes, I just used the 2x2 as an example. See attached (in M11 format - though generated in M15) for more general n'th root of matrix function. It includes a 3x3 example!
Alan
Here's a very handy function that Alvaro posted some time ago. It allows you to apply any function to a matrix. In this case, the downside compared to the solve block approach is that you can't find different roots by changing the guess values.
Richard Jackson wrote:
Here's a very handy function that Alvaro posted some time ago. It allows you to apply any function to a matrix. In this case, the downside compared to the solve block approach is that you can't find different roots by changing the guess values.
Very elegant!
Alan
Here's a very handy function that Alvaro posted some time ago. It allows you to apply any function to a matrix.
Can it be used with the vector sum function?
Mike
Here's a very handy function that Alvaro posted some time ago. It allows you to apply any most functions to a matrix.
What would you expect a vector sum of a matrix to be?
Here's a very handy function that Alvaro posted some time ago. It allows you to apply any most functions to a matrix.What would you expect a vector sum of a matrix to be?
Matrix sum
Mike
Thanks Alan, Richard and all..
I like the method using eigenvecs and eigenvals functions..
Raj sharma wrote:
Thanks Alan, Richard and all..
I like the method using eigenvecs and eigenvals functions..
And what about cholesky(M)?
Valery Ochkov wrote:
And what about cholesky(M)?
Only works for symmetric matrices.
Alan
Alvaro function gives wrong result in symbolic case because of symbolic bug.
To exclude this bug it`s necessary to use eigenvec() function instead of eigenvecs() to right mapping of eigenvalues and their corresponding eigenvectors