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  1. Are there any differences between tensors and multidimensional arrays ...

    Feb 5, 2015 · Tensor : Multidimensional array :: Linear transformation : Matrix. The short of it is, tensors and multidimensional arrays are different types of object; the first is a type of function, the second is …

  2. linear algebra - $ (p, q)$ tensors and multidimensional arrays ...

    Jul 3, 2024 · I am trying to understand connections between different interpretations of tensors. In many contexts, tensors are treated simply as multidimensional arrays. Let us consider the following …

  3. How would you explain a tensor to a computer scientist?

    Feb 11, 2024 · Just as one can prove that there is a natural correspondence between linear transformations and matrices, one can prove that there is a natural correspondence between …

  4. Is there a notion of transpose for multidimensional arrays?

    Sep 5, 2016 · 2 Update: The obvious notion for generalization of a transpose operation would be "reflection about the diagonal". However, for higher-dimensional arrays, this concept could no longer …

  5. Correct name for multi-dimensional array/matrix/tensor

    What is the correct name for an n-dimensional array in mathematics? I have seen the following: nD-Matrix nD-Array nD-Tensor Which is the right way?

  6. It is correct to say that a tensor is simply a multidimensional array ...

    Jul 4, 2018 · A tensor is a "multidimensional array of quantities" in the same sense that a vector is an "array of quantities" -- that is, you're giving a description of the coordinate representation of said …

  7. Multidimensional array terminology - Mathematics Stack Exchange

    May 17, 2017 · I know you are asking about arrays and not multidimensional matrices, but perhaps this can help. If you fix an index of the elements of a multidimensional matrix, it is called a "slice". So the …

  8. Jonathan Bowers' multidimensional arrays - Mathematics Stack Exchange

    Nov 27, 2014 · In section $4.1$ he describes Bowers' notation, but unfortunately he did not come to the multidimensional arrays yet. In section $3.2.8$ he speaks of an infinity-dimension space forming a …

  9. combinatorics - Classifying and counting multidimensional arrays ...

    May 16, 2019 · Two arrays are considered to be permutationally similar (or simply similar) if there is a permutation of indices that maps one array onto the other. In general every permutation of indices …

  10. Calculating the address of an element in an n-dimensional array

    Aug 13, 2020 · In a single dimensional array the address of an element of an array say A [i] is calculated using the following formula Address of $A [i] =B+W * (i–L_B)$ where $B ...