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Jacobian |
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Jacobian [dʒəˈkəʊbɪən], Jacobian determinant n (Mathematics) Maths a function from n equations in n variables whose value at any point is the n x n determinant of the partial derivatives of those equations evaluated at that point [named after Karl Gustav Jacob Jacobi (1804-51), German mathematician.] How to thank TFD for its existence? Tell a friend about us, add a link to this page, add the site to iGoogle, or visit webmaster's page for free fun content. |
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| 5) to a certain cubic one: One of them is second degree and is called Hessian (H) of the given cubic, the other is third degree and is called Jacobian (T) of the given cubic. The Jacobian equals 1 in that the model space is discrete. The elemental area term in that equation is now given by dXdY = Jd[xi] d[eta] where J is called the Jacobian of the transformation between X-Y and [xi]-[eta]. |
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