单词 | elliptic differential equation |
释义 | elliptic differential equation [ǝ`lip·tik dif·ǝ¦ren·chǝl i`kwā·zhǝn] MATHEMATICS A general type of second-order partial differential equation which includes Laplace's equation and has the form ![]() where Aij, Bi, C, and F are suitably differentiable real functions of x1, x2, ..., xn , and there exists at each point (x1, x2, ..., xn ) a real linear elliptic partial differential equation transformation on the xi which reduces the quadratic form ![]() to a sum of n squares, all of the same sign. Also known as elliptic partial differential equation. |
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