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Path integral evaluation of the kinetic isotope effects based on the quantum instanton approximation

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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

Path integral evaluation of the kinetic isotope effects based on the quantum instanton approximation

Graph Chatbot

Chattez avec Graph Search

Direct path integral estimators for isotope fractionation ratios

Discrete stochastic heat equation driven by fractional noise

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Direct evaluation of the temperature dependence of the rate constant based on the quantum instanton approximation

Path integral evaluation of equilibrium isotope effects

Path integral evaluation of the equilibrium isotope effect in [1,5] sigmatropic hydrogen shift reactions

Direct evaluation of the temperature dependence of the rate constant based on the quantum instanton approximation

Monte Carlo evaluation of the equilibrium isotope effects using the Takahashi-Imada factorization of the Feynman path integral

Path integral evaluation of equilibrium isotope effects

Thermodynamic study and re-assessment of the Ge-Ni system

Discrete stochastic heat equation driven by fractional noise

Direct path integral estimators for isotope fractionation ratios

Path integral evaluation of the equilibrium isotope effect in [1,5] sigmatropic hydrogen shift reactions

Investigation of network flexibility and identification of reaction essentiality of human host cells infected by S. flexneri

Probing the Interaction Between a Surfactant-Cobalt(III) Complex and Bovine Serum Albumin

Looping probabilities of elastic chains: A path integral approach