NUMERICAL APPROXIMATION OF STATIONARY DISTRIBUTIONS FOR STOCHASTIC PARTIAL DIFFERENTIAL EQUATIONS
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![PDF] Crank–Nicolson finite element methods using symmetric stabilization with an application to optimal control problems subject to transient advection–diffusion equations | Semantic Scholar](https://d3i71xaburhd42.cloudfront.net/9c3c0558c919a8ea24989f918ab0818b7e055afe/7-Figure5.1-1.png "PDF] Crank–Nicolson finite element methods using symmetric stabilization with an application to optimal control problems subject to transient advection–diffusion equations | Semantic Scholar")
PDF] Crank–Nicolson finite element methods using symmetric stabilization with an application to optimal control problems subject to transient advection–diffusion equations | Semantic Scholar
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Intro to FEM
A TWO-LEVEL DISCRETIZATION METHOD FOR THE STATIONARY MHD EQUATIONS 1. Introduction. Under the assumptions of the magnetohydrodyn
Multidimensional Discretization of the Stationary Quantum Drift-Diffusion Model for Ultrasmall MOSFET Structures
DISCRETIZATION OF ASYMPTOTICALLY STABLE STATIONARY SOLUTIONS OF DELAY DIFFERENTIAL EQUATIONS WITH A RANDOM STATIONARY DELAY 1. I
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Contrary to Popular Belief Incremental Discretization can be Sound, Computationally Efficient and Extremely Useful for Streaming
A Fourier-Karhunen-Loève discretization scheme for stationary random material properties in SFEM
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One-dimensional discretization of the stationary-inviscid fluid flow. | Download Scientific Diagram
A high-efficiency discretized immersed boundary method for moving boundaries in incompressible flows | Scientific Reports
A Reynolds-robust preconditioner for the Scott-Vogelius discretization of the stationary incompressible Navier-Stokes equations
Simulation-based Assessment of the Stationary Tail Distribution of a Stochastic Differential Equation
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One-dimensional discretization of the stationary-inviscid fluid flow. | Download Scientific Diagram
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