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Blow-Up of Fronts in Burgers Equation with Nonlinear Amplification: Asymptotics and Numerical Diagnostics

机译:具有非线性放大的Burgers方程中的前沿爆破:渐近性和数值诊断

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This work develops a theory of asymptotic-numerical investigations of moving fronts in reaction-diffusion-advection models. We present the result of consideration of singularly perturbed parabolic Burgers-type equations with nonlinear forcing. Conditions of solution blowup are formulated. Numerical algorithm which allows to recognise and describe the solutions blow-up is presented. In particular, in order to demonstrate the proposed method, we apply our approach to the problem with cubic forcing.
机译:这项工作发展了一种在反应扩散对流模型中对移动前沿进行渐近数值研究的理论。我们提出考虑非线性扰动的奇摄动抛物型Burgers型方程的结果。确定了溶液爆炸的条件。提出了一种数值算法,该算法可以识别和描述爆炸问题。特别是,为了证明所提出的方法,我们将我们的方法应用于三次强迫问题。

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