基本解释：整系数方程
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The integeral equation ∑ni=1a ix i=p is model for the n onnegative integer solutions of the integeral equation abstracted from some prob lems about experimental data.ni=1aixi =p是一个由实验数据问题抽象而出的整数方程求非负整数解的数学模型 。
The Integral Solutions of the Congruence Equation for the Sum of even Exponent of The Continuous Positive Integers连续正整数偶次幂之和同余方程的整数解
Positive Integer Solution on the Generalized Ramanujan-Nagell Equation D_1x~2+D_2=p~n;关于广义Ramanujan-Nagell方程的整数解
The Properties of Solutions for a Certain Higher Order Differential Equations with Entire Coefficient;一类整函数系数微分方程的解的性质
The Number of Nonnegative Integeral Resolution of a Class of Indeterminate Equation;一类线性不定方程的非负整数解组数
The Discussion on the Enumeration Question of the Integer Solution for the Indeterminate Equation;关于不定方程整数解计数问题的讨论
A method of coefficient discriminance to the integer solution of generalized Fermat equation广义Fermat方程无整数解的系数判别法
Using Fraction Solutions of Pell FangCheng x~2-dy~2=1 to Extract Its Integer Ones;用佩尔方程x~2-dy~2=1的分数解求其整数解
Positive Integer Solutions of The Equation(ax~m+1)/(ax+1)=y~n;方程(ax~m+1)/(ax+1)=y~n的正整数解
Positive Integer Solutions of the Equation (ax~m-1)/(ax-1)=y~n;方程(αx~m-1)/(αx-1)=y~n的正整数解
All Integral Solutions of Indeterminate Equation x~y = y~x;关于不定方程x~y=y~x的整数解
On the Integer Solution of Indeterminate Equation x~2+y~2=m;关于不定方程x~2+y~2=m的整数解
The positive integer solution to the equation φ (kn) = φ ((k+1) n), (k = 1, 2, ...);方程φ(kn)=φ((k+1)n),(k=1,2,…)的正整数解
Positive Integral Solution of Indeterminate Equation x~2-py~2=z~2不定方程x~2-py~2=z~2的正整数解
All Solutions of Integers of Equations x~2+y~2=dz~2方程x~2+y~2=dz~2的全部整数解
On the Class Number of Positive Integer Solution of Multi-head Linear Diophantine Equation一类多元一次不定方程的正整数解的组数问题
The Complex Oscillation Theory of Solutions of Some Differential Equations with Entire Coefficients;某些整函数系数微分方程解的复振荡理论
The Complex Oscillation Properties of the Solutions of Some Types of Differential Equations with Entire Coefficients;一些整函数系数线性微分方程解的复振荡性质
Number for Positive Integral Solution of the Diophantine Equation mx+2y+z=n(m≥3,n≥m+3);不定方程mx+2y+z=n(m≥3,n≥m+3)的正整数解数
