basic algorithm defined
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extern crate nalgebra as na;
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#[allow(unused_imports)]
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use na::{Vector,Dim,Real,Vector4,Vector3,Vector2,U1,Matrix,DVector,Dynamic,VecStorage};
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use na::storage::{Storage};
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use std::cmp;
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// evum CovvolveMode{
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// Full,
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// Valid,
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// Same
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// }
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#[allow(non_snake_case)]
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fn Convolve1D<R: Real, D: Dim, E: Dim, S: Storage<R, D>, Q: Storage<R, E>>(
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Vector : Vector<R,D,S>,
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Kernel : Vector<R,E,Q>
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) -> Matrix<R, Dynamic, U1, VecStorage<R, Dynamic, U1>>
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{
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//
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// Vector is the vector, Kervel is the kervel
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// C is the returv vector
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//
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if Kernel.len() > Vector.len(){
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return Convolve1D(Kernel, Vector);
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}
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let V = Vector.len();
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let K = Kernel.len();
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let L = V + K - 1;
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let v = V as i8;
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let k = K as i8;
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let l = L as i8;
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let mut C = DVector::<R>::zeros(L);
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for i in 0..l{
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let u_i = cmp::max(0, i - k);
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let u_f = cmp::min(i, v - 1);
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if u_i == u_f{
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C[i as usize] += Vector[u_i as usize] * Kernel[(i - u_i) as usize];
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}
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else{
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for u in u_i..(u_f+1){
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if i - u < k{
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C[i as usize] += Vector[u as usize] * Kernel[(i - u ) as usize];
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}
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}
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}
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}
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C
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}
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fn main() {
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let v1 = Vector2::new(3.0,3.0);
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let v2 = Vector4::new(1.0,2.0,5.0,9.0);
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let x = Convolve1D(v1,v2);
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println!("{:?}",x)
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}
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