affine coordinate systemの例文


  1. For defining a " polynomial function over the affine space ", one has to choose an affine coordinate system.
  2. Basis vectors that are the same at all points are "'global bases "', and can be associated only with linear or affine coordinate systems.
  3. If T is linear the coordinate system Z ^ i will be called an "'affine coordinate system "', otherwise Z ^ i is called a "'curvilinear coordinate system "'
  4. By the above definition, the choice of an affine coordinate system of an affine space \ mathbb A _ k ^ n allows to identify the polynomial functions on \ mathbb A _ k ^ n with polynomials in variables, the " i " th variable representing the function that maps a point to its " i " th coordinate.


  1. "affine connection"の例文
  2. "affine connection space"の例文
  3. "affine control system"の例文
  4. "affine coordinate"の例文
  5. "affine coordinate ring"の例文
  6. "affine coordinates"の例文
  7. "affine coxeter group"の例文
  8. "affine curvature"の例文
  9. "affine curve"の例文
  10. "affine deformation"の例文
  11. "affine coordinate"の例文
  12. "affine coordinate ring"の例文
  13. "affine coordinates"の例文
  14. "affine coxeter group"の例文

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