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Iasonas Ioannou

Researcher at ETH Zurich

Publications -  9
Citations -  74

Iasonas Ioannou is an academic researcher from ETH Zurich. The author has contributed to research in topics: Bingham plastic & Hagen–Poiseuille equation. The author has an hindex of 4, co-authored 6 publications receiving 25 citations. Previous affiliations of Iasonas Ioannou include University of Cyprus.

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Process modelling and life cycle assessment coupled with experimental work to shape the future sustainable production of chemicals and fuels

TL;DR: The main gaps in the literature are identified and directions for future work are provided, highlighting the role of PSE concepts and tools in guiding the future transition and complementing experimental studies more effectively.
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Hybridization of Fossil- and CO2 -Based Routes for Ethylene Production using Renewable Energy.

TL;DR: It is found that an optimal hybrid plant could produce carbon-neutral (cradle-to-gate) ethylene with a premium of only 30% over the current market prices by judiciously combining CCU routes with fossil technologies.
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Axisymmetric Poiseuille flow of a Bingham plastic with rheological parameters varying linearly with pressure

TL;DR: In this paper, the steady axisymmetric Poiseuille flow of a Bingham plastic under the assumption that both the plastic viscosity and the yield stress vary linearly with pressure is considered.
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Annular pressure-driven flow of a Bingham plastic with pressure-dependent rheological parameters

TL;DR: In this paper, a semi-analytical solution is derived for the case where the growth coefficients of both rheological parameters are equal, which, for certain oil drilling fluids, is indeed a reasonable assumption allowing the existence of a separable solution with an annular unyielded core.
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Lubrication solution of the axisymmetric Poiseuille flow of a Bingham fluid with pressure-dependent rheological parameters

TL;DR: In this article, a nonlinear system of an ordinary differential equation and an algebraic one with unknowns the total pressure and the radius of the unyielded core are solved by using two different techniques.