


How to Efficiently Roll Matrix Rows with Advanced Numpy Indexing?
Efficient Matrix Row Rolling with Numpy Advanced Indexing
Problem Statement:
Given a matrix and an array of roll values, the task is to roll each row of the matrix independently according to the corresponding roll values. For example:
A = np.array([[4, 0, 0], [1, 2, 3], [0, 0, 5]]) r = np.array([2, 0, -1]) expected_result = np.array([np.roll(row, x) for row,x in zip(A, r)]) # [[0 0 4] # [1 2 3] # [0 5 0]]
Solution using Numpy Advanced Indexing:
An efficient approach to rolling matrix rows independently is to leverage Numpy's advanced indexing capabilities:
<code class="python">import numpy as np rows, column_indices = np.ogrid[:A.shape[0], :A.shape[1]] # Ensure negative shift to keep column_indices valid r[r < 0] += A.shape[1] column_indices = column_indices - r[:, np.newaxis] result = A[rows, column_indices]</code>
Explanation:
- Create a grid of indices using np.ogrid that represents the rows and columns of the matrix.
- Adjust the roll values to ensure a negative shift, resulting in valid column indices.
- Subtract the roll values from the column indices grid, broadcasting the roll values along the rows.
- Use advanced indexing to retrieve the rolled elements from the original matrix A.
This approach allows efficient and concise row rolling, bypassing explicit for loops and utilizing Numpy's powerful vectorized operations. Whether it is the fastest method depends on the array dimensions and specific system configuration.
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