Concept

Stationary process

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Discrete stochastic heat equation driven by fractional noise

Kamran Kalbasi

We consider the parabolic Anderson model on

\mathbb{Z}^d

driven by fractional noise. We prove that it has a mild solution given by Feynman-Kac representation which coincides with the partition function of a directed polymer in a fractional Brownian envir ...

EPFL2014

Stationary process

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Fourier Analysis of Functional Time Series, with Applications to DNA Dynamics

Advancing catchment hydrology to deal with predictions under change

On the Unique Identification of Continuous-Time Autoregressive Models From Sampled Data

Discrete stochastic heat equation driven by fractional noise

What Goes Up Must Come Down? Experimental Evidence on Intuitive Forecasting

Non-stationarity of solute travel time distribution observed in a controlled hydrologic transport volume

The Stationary Behaviour of Fluid Limits of Reversible Processes is Concentrated on Stationary Points

An algorithm for automatic inertial sensor calibration

Fourier Analysis Of Stationary Time Series In Function Space

Principal components of functional connectivity: A new approach to study dynamic brain connectivity during rest

Discrete stochastic heat equation driven by fractional noise

What Goes Up Must Come Down? Experimental Evidence on Intuitive Forecasting

Advancing catchment hydrology to deal with predictions under change

Non-stationarity of solute travel time distribution observed in a controlled hydrologic transport volume

On the Unique Identification of Continuous-Time Autoregressive Models From Sampled Data

Fourier Analysis of Functional Time Series, with Applications to DNA Dynamics

The Stationary Behaviour of Fluid Limits of Reversible Processes is Concentrated on Stationary Points

An algorithm for automatic inertial sensor calibration

Fourier Analysis Of Stationary Time Series In Function Space

Principal components of functional connectivity: A new approach to study dynamic brain connectivity during rest