That means the result of an arithmetic operation on two polynomials is another polynomial, not the result of evaluating those two polynomials and performing arithmetic on the results. Generic Arithmetic Type Polynomial All classes and methods support a generic type T, which can be any data type ...
(to compute EVs) lu_solve.c: compute the inverse of a matrix with LU decomposition mr.c: MR solver pcg_her.c: PCG solver poly_precon.c: polynomial preconditioner using Chebysheff polynomials with complex argument quicksort.c: a quicksort routine sub_low_ev.c: routines to subtract exactly...
The argument of the sines and cosines is the combination θj = Σi = 15NiFi, where Ni are integers multiplying the fundamental astronomical arguments Fi (which are polynomials of the time). The definition of the fundamental arguments Fi can be found in the IERS Conventions. This nutation ...
The forward mode propagates univariate Taylor polynomials of arbitrary order. Hence it is also possible to use AlgoPy to evaluate higher-order derivative tensors. The reverse mode is also known as backpropagation and can be found in similar form in tools like PyTorch. ...
GCD of polynomials Derivative Integral Reciprocal Irreducibility checking Polynomial evaluation by assigning values to the invariants. Other polynomial projects & numeric types I've written a number of other polynomial implementations and numeric types catering to various specific scenarios. Depending on what...