Search⌘ K
AI Features

Solution: Dot Product of Two Sparse Vectors

Understand how to implement a SparseVector class that stores only nonzero elements using hash maps and computes the dot product efficiently. Learn to optimize time and space complexity by focusing on shared nonzero indices.

Statement

We must calculate the dot product of two given sparse vectors, nums1 and nums2.

Create a SparseVector class:

  • Constructor(): Initializes the object with the vector.

  • DotProduct(): Computes the dot product between the current instance of the vector and the other.

Note: A sparse vector is a vector that contains mostly zero values. Therefore, we should store the sparse vectors and calculate the dot product accordingly.

Constraints:

  • n==n == nums1.length ==== nums2.length

  • ...