Ilias Mavromatis

Post-docs

Ilias received his Ph.D. degree in 2024 from Columbia University under the supervision of Prof Kougioumtzoglou.

Dissertation: Nonlinear stochastic dynamics of structural systems: A general and computationally efficient Wiener path integral formalism

Current Position: Post-Doctoral Research Scientist, Department of Civil Engineering and Engineering Mechanics, Columbia University, USA

Publications

A Wiener path integral formalism for treating nonlinear systems with non-Markovian response processes

Ilias G. Mavromatis

Apostolos F. Psaros

Ioannis A. Kougioumtzoglou

A reduced-order Wiener path integral formalism for determining the stochastic response of nonlinear systems with fractional derivative elements

Ilias G. Mavromatis

Ioannis A. Kougioumtzoglou

An extrapolation approach within the Wiener path integral technique for efficient stochastic response determination of nonlinear systems

Ilias G. Mavromatis

Ioannis A. Kougioumtzoglou

Pol D. Spanos

A joint time-space extrapolation approach within the Wiener path integral technique for efficient stochastic response determination of nonlinear systems

Ilias G. Mavromatis

Ioannis A. Kougioumtzoglou

Fractional-order filter approximations for efficient stochastic response determination of wind-excited linear structural systems

Luca Roncallo

Ilias G. Mavromatis

Ioannis A. Kougioumtzoglou

Federica Tubino

Eigenvalue analysis of stochastic structural systems: A quantum computing approach

Leonidas Taliadouros

Ilias G. Mavromatis

Ioannis A. Kougioumtzoglou

First-passage analysis of nonlinear oscillators by leveraging information in the Wiener path integral most probable path

Ilias G. Mavromatis

Yuanjin Zhang

Ioannis A. Kougioumtzoglou

A Rayleigh-Ritz formulation of the Wiener path integral technique for high-dimensional nonlinear systems

Ketson R. M. dos Santos

Ilias G. Mavromatis

Ioannis A. Kougioumtzoglou

Efficient Wiener path integral analysis of high-dimensional nonlinear systems via reduced-order representation and path extrapolation

Ilias G. Mavromatis

Ketson R. M. Dos Santos

Ioannis A. Kougioumtzoglou

Ilias Mavromatis

A Wiener path integral formalism for treating nonlinear systems with non-Markovian response processes

A reduced-order Wiener path integral formalism for determining the stochastic response of nonlinear systems with fractional derivative elements

An extrapolation approach within the Wiener path integral technique for efficient stochastic response determination of nonlinear systems

A joint time-space extrapolation approach within the Wiener path integral technique for efficient stochastic response determination of nonlinear systems

Fractional-order filter approximations for efficient stochastic response determination of wind-excited linear structural systems

Eigenvalue analysis of stochastic structural systems: A quantum computing approach

First-passage analysis of nonlinear oscillators by leveraging information in the Wiener path integral most probable path

A Rayleigh-Ritz formulation of the Wiener path integral technique for high-dimensional nonlinear systems

Efficient Wiener path integral analysis of high-dimensional nonlinear systems via reduced-order representation and path extrapolation

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