• 该书大部分关于他们实际存在一些的问题—外扩的线条,垂弧,拱顶。

    Much of the book is about their practical problems-thrust lines, the catenary curve and groin vaulting.

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  • 本文对双-抛物微分方程奇异摄动问题构造了一个指数拟合差分格式

    In this paper we constructed an exponentially fitted difference scheme for singular perturbation problem of hyperbolic-parabolic partial differential equation.

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  • 一部分研究无界外区域问题基于自然边界归化人工边界条件及其数值方法

    Part I, the artificial boundary condition and its numerical methods based on natural boundary reduction for hyperbolic initial boundary value problems on unbounded domains is studied.

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  • 本文所用方法所得到结果推广到一类系统的快速最优控制问题中去。

    The method and results of this paper can be extended to the problems for a class of hyperbolic type systems as well.

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  • 本文研究一类拟线性—抛物方程具有非线性初边条件摄动问题

    This paper deals with the singularity perturbed problem of a class of quasilinear hyperbolic-parabolic type equations subject to nonlinear initial-boundary value conditions.

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  • 本文讨论管内一类双曲型非线性分布参数系统状态观测问题

    This paper examines the problem of observing the state of fluid pipeline transients.

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  • 本文研究问题基于自然边界归化人工边界条件及其数值方法

    In this paper, we investigate the artificial boundary conditions and its numerical methods based on natural boundary reduction for hyperbolic initial boundary value problems.

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  • 关于偏微分方程式差分逼近双边问题的G.K.S。稳定性

    The G. K. S. Stability of the Hyperbolic Difference Approximation with Two Boundaries Initial-Value Problems.

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  • 本文讨论半线性拟双曲型积分微分方程初值问题

    The initial boundary value problem and initial value problem for the semilinear pseudo-hyperbolic integrodifferential equation are considered.

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  • 本文所用方法所得到的结果,也推广到一类系统的闭环时间最优控制问题中去。

    Furthermore, the methods and results in this paper can be extended to the problem for a class of hyperbolic type systems.

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  • 大气环境质量预测评价一个曲型的多变量非线性问题

    Prediction and evaluation of atmosphere environment quality is a typical, multivariate and nonlinear problem.

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  • 考虑了一类具材料阻尼非线性曲型方程问题整体存在性。

    Concerns with the nonexistence of global solutions to the initial boundary value problem for a nonlinear hyperbolic equation with material damping.

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  • 研究具有变动边界区域非线性曲型方程问题

    The initial boundary value problem for nonlinear hyperbolic equation in three dimensional domain with moving boundary is studied.

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  • 本文针对维和二维方程的初边值问题设计了几类高效率串行格式并行算法

    In this paper, I design a series of high-efficiency serial schemes and parallel algorithms for one-dimension and two-dimension hyperbolic equation.

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  • 本文以两个自变量线性曲型方程古尔问题例,应用反函数积分不等式证明了等价积分方程组存在唯一性,同时给出了解的存在区域和已知参量的依赖关系。

    In this paper, we show the domain of the existence of the solution on Goursat problem for quasi—linear hyperbolic equation and obtain the Theorem of the existence and uniqueness in above domain.

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  • 基于线性微分算子理论引入研究了具有非零初始线性双曲型方程的定解问题

    Based on theory of hyperbolic linear partial differential operator, the initial value problem of a kind of quasi-linear hyperbolic equations with non-zero initial values was introduced and studied.

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  • 本文建立一类中立方程问题振动准则

    In this paper some oscillation criteria are established for solutions of a class of neutral hyperbolic boundary value problems.

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  • 研究了一类中立函微分方程问题得到判定解是振动新的方法推广了已有的结果

    In this paper the boundary value problem for a neutral hyperbolic differential equation is studied. A new method for judgement of oscillation solution is obtained and is spreded known results.

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  • 考虑了一类具材料阻尼非线性方程问题整体的不存在性。

    In this paper, the nonexistence of global solutions to a semi-linear Kirchhoff equation with dynamic boundary conditions is considered.

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  • 本文给出一类双一维波动方程问题整体唯一性定理。

    This paper has given the global uniqueness theory of solutions for a class of inverse problem in 1-d Wave equation of hyperbolic type.

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  • 应用Galerkin方法紧致性原理,研究了一类非线性曲型方程问题整体存在性。

    The paper deals with the existence of global solution for some semilinear hyperbolic equation with initial and boundary value by using Galerkin method and compactness criteria.

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  • 应用Galerkin方法紧致性原理,研究了一类非线性曲型方程问题整体存在性。

    The paper deals with the existence of global solution for some semilinear hyperbolic equation with initial and boundary value by using Galerkin method and compactness criteria.

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