Many of the familiar algebraic rules for real number arithmetic do not always hold for floating-point arithmetic.
对于浮点算法而言，许多惯用的实数算法代数规则有时并不适用。
The properties of the proper algebraic boundary point sets of the sets in topological linear Spaces were discussed.
本文主要讨论了线性拓扑空间中集合的固有代数边界点集的性质。
We developed a high performance algebraic solver for nonlinear systems discretized from two-dimensional energy equations with three temperatures by a nine point scheme.
针对二维三温能量方程九点格式离散后形成的非线性方程组，研制了高效求解的代数解法器。
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