His doctoral dissertation on differential equations connected itself with existence theorems.
他论述微分方程的博士论文涉及到存在理论.
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二阶线性微分方程组(6.10)的解依赖于A的特征值.
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As applications, a second order system of differential equations is considered.
作为应用, 考虑了二阶微分方程组,得到了新的结论.
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The theory of the solution of partial differential equations remained to be fashioned.
偏微分方程解的理论还有待于形成.
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这一推广和对应的微分方程中理论的推广相当类似.
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His work remains mathematically in the realm of ordinary differential equations.
他的工作在数学上就停留在常微分方程的范围.
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Solutions in this sense exist only for very few types of differential equations.
只有很少几类方程才存在这种意义下的解.
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The overwhelming majority of nonlinear differential equations are not soluble analytically.
绝大多数非线性微分方程是不能用解析方法求解的.
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常微分方程最早的著作出现在数学家们彼此的通信中.
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Systems of linear differential equations can be handled by using the methods of linear algebra.
线性微分方程组可以应用线性代数中的方法求解.
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Very general systems of differential equations can be reduced to the normal form.
形式很普通的微分方程组可以化为正规的形式.
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The more recent research on differential equations is concerned with the qualitative theory.
对微分方程更近代的研究是关于定性理论.
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通过对主轴力平衡条件和液体流量连续性方程的分析,推导出系统的非线性微分方程组,经Taylor和Laplace变换后,建立了系统的数学模型。
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Asymptotic stability of MRK methods for system of delay integro-differential equations
延迟积分微分方程多步RK方法的渐近稳定性
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利用微分方程线性稳定性判据,分析了斯通纳粒子LLG方程的动力学性质。
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