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Probabilistic and Bayesian methods for uncertainty quantification of deterministic and stochastic differential equations

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On the stability of blowup solutions for the critical corotational wave-map problem

Joachim Krieger, Shuang Miao

We show that the finite time blow up solutions for the co-rotational Wave Maps problem constructed in [7,15] are stable under suitably small perturbations within the co-rotational class, provided the scaling parameter

λ(t)=t−1−ν

is sufficiently close to ...

2020

Probabilistic and Bayesian methods for uncertainty quantification of deterministic and stochastic differential equations

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A Homotopy Method with Adaptive Basis Selection for Computing Multiple Solutions of Differential Equations

Adaptive isogeometric analysis on two-dimensional trimmed domains based on a hierarchical approach

Two-Dimensional RBF-ENO Method on Unstructured Grids

A hierarchical approach to the a posteriori error estimation of isogeometric Kirchhoff plates and Kirchhoff–Love shells

MATHICSE Technical Report : Analytical and numerical study of a modified cell problem for the numerical homogenization of multiscale random fields

Dynamical System Modeling of Self-Regulated Systems Undergoing Multiple Excitations: First Order Differential Equation Approach

Inference methods for the study of interacting biological oscillators in single-cells

High-order essentially nonoscillatory methods based on radial basis functions

Fast Least-Squares Padé approximation of problems with normal operators and meromorphic structure

On the stability of blowup solutions for the critical corotational wave-map problem

Adaptive isogeometric analysis on two-dimensional trimmed domains based on a hierarchical approach

Fast Least-Squares Padé approximation of problems with normal operators and meromorphic structure

Two-Dimensional RBF-ENO Method on Unstructured Grids

A hierarchical approach to the a posteriori error estimation of isogeometric Kirchhoff plates and Kirchhoff–Love shells

High-order essentially nonoscillatory methods based on radial basis functions

A Homotopy Method with Adaptive Basis Selection for Computing Multiple Solutions of Differential Equations

Dynamical System Modeling of Self-Regulated Systems Undergoing Multiple Excitations: First Order Differential Equation Approach

MATHICSE Technical Report : Analytical and numerical study of a modified cell problem for the numerical homogenization of multiscale random fields

On the stability of blowup solutions for the critical corotational wave-map problem

Inference methods for the study of interacting biological oscillators in single-cells