vector spaces and relations
nieto · Thu Oct 01, 2009 7:47 pm
Perhaps it is well known for you but I do not seem to find a useful command
that allows me to define a finite dimensional vector space with a polinomial constraint to be able to compute its dimension ( the first try would be to define it as a kernel). My problem is to define a
subvector space of the vector space of polynomials of degree 10 with a condition of multiplicty on these polinomials, namely that the up to the third order partial derivatives of each of these polynomials vanishes. I want to compute the dimension of this subvector space.
I have been browsing the libraries and have not found it directly but seem to find
some libraries useful but when I want to look at them closely; it seems they contain the authors´name but not the specific singular algorithm I need. How do I have direct access to these libraries, to look at specific singular commands?
that allows me to define a finite dimensional vector space with a polinomial constraint to be able to compute its dimension ( the first try would be to define it as a kernel). My problem is to define a
subvector space of the vector space of polynomials of degree 10 with a condition of multiplicty on these polinomials, namely that the up to the third order partial derivatives of each of these polynomials vanishes. I want to compute the dimension of this subvector space.
I have been browsing the libraries and have not found it directly but seem to find
some libraries useful but when I want to look at them closely; it seems they contain the authors´name but not the specific singular algorithm I need. How do I have direct access to these libraries, to look at specific singular commands?