About 1,660,000 results
Open links in new tab
  1. What Is a Tensor? The mathematical point of view.

    Jan 26, 2025 · A tensor itself is a linear combination of let’s say generic tensors of the form . In the case of one doesn’t speak of tensors, but of vectors instead, although strictly speaking …

  2. What, Exactly, Is a Tensor? - Mathematics Stack Exchange

    Every tensor is associated with a linear map that produces a scalar. For instance, a vector can be identified with a map that takes in another vector (in the presence of an inner product) and …

  3. Are there any differences between tensors and multidimensional …

    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, …

  4. What are the Differences Between a Matrix and a Tensor?

    Jun 5, 2013 · What is the difference between a matrix and a tensor? Or, what makes a tensor, a tensor? I know that a matrix is a table of values, right? But, a tensor?

  5. What even is a tensor? - Mathematics Stack Exchange

    Dec 8, 2024 · I'm an electrical engineer, and thus don't often interact with the types of mathematics that involve tensors. But when I try to get a deeper understanding of certain …

  6. terminology - What is the history of the term "tensor"?

    tensor - In new latin tensor means "that which stretches". The mathematical object is so named because an early application of tensors was the study of materials stretching under tension.

  7. What is a Rank 3 Tensor and Why Does It Matter? - Physics Forums

    May 10, 2007 · A rank 3 tensor is defined as a multi-linear function that takes three generalized vectors and outputs a scalar, or can map two generalized vectors to a vector. Visualizing …

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

    Feb 11, 2024 · A tensor extends the notion of a matrix analogous to how a vector extends the notion of a scalar and a matrix extends the notion of a vector. A tensor can have any number …

  9. Interpretation of $ (r,s)$ tensor - Mathematics Stack Exchange

    Jul 31, 2014 · Regarding why a $ (0,1)$ tensor can be considered a vector, that is because (for finite-dimensional vector spaces) any vector space is isomorphic to its double dual vector …

  10. Difference Between Tensor and Tensor field? - Mathematics Stack …

    A tensor field has to do with the notion of a tensor varying from point to point . A scalar is a tensor of order or rank zero , and a scalar field is a tensor field of order zero .