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Dieter Brüggemann

Researcher at University of Bayreuth

Publications -  176
Citations -  4619

Dieter Brüggemann is an academic researcher from University of Bayreuth. The author has contributed to research in topics: Organic Rankine cycle & Thermal energy storage. The author has an hindex of 33, co-authored 163 publications receiving 3821 citations. Previous affiliations of Dieter Brüggemann include University of Stuttgart & RWTH Aachen University.

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Fluid selection for the Organic Rankine Cycle (ORC) in biomass power and heat plants

TL;DR: In this paper, a software has been developed to find thermodynamic suitable fluids for ORC in biomass power and heat plants, where the highest efficiencies are found within the family of alkylbenzenes.
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Exergy based fluid selection for a geothermal Organic Rankine Cycle for combined heat and power generation

TL;DR: In this paper, the authors compared series and parallel circuits of an ORC and an additional heat generation for geothermal resources at a temperature level below 450 k. The results showed that due to a combined heat and power generation, the second law efficiency of a geothermal power plant can be significantly increased in comparison to a power generation.
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Zeotropic mixtures as working fluids in Organic Rankine Cycles for low-enthalpy geothermal resources

TL;DR: In this article, the authors present detailed simulations of organic Rankine cycle processes for energy conversion of low-enthalpy geothermal resources, where the working fluids considered in this analysis are zeotropic mixtures, and the efficiency of subcritical cycles is calculated for isobutane/isopentane and R227ea/R245fa depending on mixture composition, heat source temperature and temperature difference of cooling water.
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Shell-and-tube type latent heat thermal energy storage: numerical analysis and comparison with experiments

TL;DR: In this paper, the melting process of industrial grade paraffin wax inside a shell-and-tube storage is analyzed by means of numerical simulation and experimental results, and the enthalpy porosity method is extended by a continuous liquid fraction function.
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An implicit multigrid method for turbulent combustion

TL;DR: It is shown that freezing of coarse grid source terms including spatial derivatives and restriction damping in regions of high chemical activity may remedy the problem of strong nonlinear source terms in species, turbulence, and variance conservation equations.