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A NEW FREQUENCY FORMULA AND APPLICATIONS TO A SINGULAR PERTURBATION PROBLEM (Viscosity Solutions of Differential Equations and Related Topics)

机译：一个新的频率公式及其在奇异摄动问题中的应用（微分方程和相关主题的粘度解）

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WEISS G.S.;
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年度 2009
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1. VARIATION FORMULAS OF SOLUTIONS FOR CONTROLLED FUNCTIONAL DIFFERENTIAL EQUATIONS WITH THE CONTINUOUS INITIAL CONDITION WITH REGARD FOR PERTURBATIONS OF THE INITIAL MOMENT AND SEVERAL DELAYS [J] . Tea Shavadze Memoirs on Differential Equations and Mathematical Physics . 2018,第2期

机译：带有连续初始条件且考虑初始矩和几次时滞扰动的受控函数微分方程解的变量公式
2. VARIATION FORMULAS FOR THE SOLUTION OF DELAY DIFFERENTIAL EQUATIONS WITH MIXED INITIAL CONDITIONS AND DELAY PERTURBATIONS [J] . T. Tadumadze Journal of Mathematical Sciences . 2016,第4期

机译：求解初始条件和延迟摄动混合的时滞微分方程的变式
3. Variation Formulas of Solution for a Controlled DelayFunctional-Differential Equation Taking into AccountDelays Perturbations and the Mixed Initial Condition [J] . K. Mansimov, T. Melikov, T. Tadumadze Memoirs on Differential Equations and Mathematical Physics . 2013,第2期

机译：考虑时滞扰动和混合初始条件的受控时滞泛函微分方程解的变化公式
4. First considerations on regular and singular perturbations for fractional differential equations [C] . MORENO CONCEZZI, RENATO SPIGLER International Conference on Non-Linear Analysis, Non-Linear Systems and Chaos . 2015

机译：关于分数微分方程的常规和奇异扰动的首要考虑因素
5. Singular perturbations in coupled stochastic differential equations. [D] . Hashemi, Seyed Naser. 2001

机译：耦合随机微分方程的奇摄动。
6. On the Singular Perturbations for Fractional Differential Equation [O] . Abdon Atangana -1

机译：关于分数阶微分方程的奇摄动
7. Singular diffusion equations : fundamentals, applications and open problems (Viscosity Solutions of Differential Equations and Related Topics) [O] . Giga Yoshikazu 2010

机译：奇异扩散方程：基本原理，应用和开放性问题（微分方程和相关主题的粘度解）
8. Max-Min Representations and Product Formulas for the Viscosity Solutions of Hamilton-Jacobi Equations with Applications to Differential Games [R] . Souganidis, P. E. 1985

机译：Hamilton-Jacobi方程粘性解的max-min表示和乘积公式及其在微分对策中的应用

A NEW FREQUENCY FORMULA AND APPLICATIONS TO A SINGULAR PERTURBATION PROBLEM (Viscosity Solutions of Differential Equations and Related Topics)

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