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If 〓 is an absolutely continuousmeasure and is represented by a measurable function f on Q,then u is said tobe the generalized solution of(1),and 〓 to be the parabolic Monge-Amperemeasure.
定义1由legendre变换定义了一个Q上的测度〓（4）其中〓为〓空间中的Lebesgue测度，若〓是一个绝对连续测度且在Q上由可测函数〓表示，则称u为方程（1）的广义解、称测度〓为抛物型Monge-Ampère测度。
- 更多网络解释与绝对连续变换相关的网络解释 [注：此内容来源于网络，仅供参考]
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absolutely continuous part：绝对连续部分
absolutely continuous measure 绝对连续测度 | absolutely continuous part 绝对连续部分 | absolutely continuous transformation 绝对连续变换
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absolutely continuous transformation：绝对连续变换
absolutely continuous part 绝对连续部分 | absolutely continuous transformation 绝对连续变换 | absolutely convergent 绝对收敛的
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absolutely convergent：绝对收敛的
absolutely continuous transformation 绝对连续变换 | absolutely convergent 绝对收敛的 | absolutely convergent integral 绝对收敛积分