LC：超前系数

“超前系数（Leading Coefficient）”在数学等学术和科学领域中是一个常用术语，通常缩写为LC，以方便快速书写和应用。这一概念主要用于描述多项式函数中最高次项的系数，对函数的图像特征和性质具有关键影响。因此，熟练掌握LC的运用有助于提升数学分析和问题解决的效率。

Another Solution of the Inequalities among Eigenvalues for Sturm-Liouville Problems with Positive Leading Coefficient(LC) Function
首项系数函数为正时Sturm-Liouville问题特征值间不等式的另一种证法
Inequalities for Eigenvalues for Sturm-Liouville Problems with Change Sign Leading Coefficient(LC)
首项系数变号的Sturm-Liouville问题的特征值不等式
Moreover, if R is connected, then the leading coefficient of / is a unit.
特别地，若R还是连通的，则f的首项系数是单位。
It was Liu Yi who first studied the equation with negative coefficients, and broke through the limit of the leading coefficient having to be 1 in the history of mathematics in ancient China.
刘益在中国古代数学史上最先引入系数可为负数的方程，并突破了方程首项系数必须为1的限制。
It is proved that if the leading coefficient in a four-order symmetrical differential expression is negative on a set with positive Lebesgue measure, then the minimal operator ( and hence any self-adjoint realization of the four-order symmetrical differential expression ) is unbounded below.
我们研究了一类四阶对称微分算子的下方无界性，如果一个四阶对称微分算子的首项系数在一个正的Lebesgue测度集上是非负的，则其最小算子是下方无界的。

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