Publications associées à Reduced Models for Optimal Control, Shape Optimization and Inverse Problems in Haemodynamics

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Optimizing Quantize-Map-and-Forward Relaying for Gaussian Diamond Networks

Christina Fragouli, Ayan Sengupta, I-Hsiang Wang

We evaluate the information-theoretic achievable rates of Quantize-Map-and-Forward (QMF) relaying schemes over Gaussian

N

-relay diamond networks. Focusing on vector Gaussian quantization at the relays, our goal is to understand how close to the cutset up ...

2012

Reduced Models for Optimal Control, Shape Optimization and Inverse Problems in Haemodynamics

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Accuracy and Stability of The Continuous-Time 3DVAR Filter for The Navier-Stokes Equation

Mean Field for Markov Decision Processes: from Discrete to Continuous Optimization

Comparison of Six Implicit Real-Time Optimization Schemes

Optimizing Quantize-Map-and-Forward Relaying for Gaussian Diamond Networks

Optimizing Quantize-Map-and-Forward Relaying for Gaussian Diamond Networks

On the approximation of stability factors for general parametrized partial differential equations with a two-level affine decomposition

High performance computing for partial differential equations

On the efficiency of numerical homogenization methods

Strongly feasible stochastic model predictive control

Reduced basis approximation and error bounds for potential flows in parametrized geometries

Mean Field for Markov Decision Processes: from Discrete to Continuous Optimization

Accuracy and Stability of The Continuous-Time 3DVAR Filter for The Navier-Stokes Equation

Strongly feasible stochastic model predictive control

On the approximation of stability factors for general parametrized partial differential equations with a two-level affine decomposition

Optimizing Quantize-Map-and-Forward Relaying for Gaussian Diamond Networks

Comparison of Six Implicit Real-Time Optimization Schemes

Optimizing Quantize-Map-and-Forward Relaying for Gaussian Diamond Networks

On the efficiency of numerical homogenization methods

Reduced basis approximation and error bounds for potential flows in parametrized geometries

High performance computing for partial differential equations