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Piotr Maloszewski

Researcher at AGH University of Science and Technology

Publications -  80
Citations -  3869

Piotr Maloszewski is an academic researcher from AGH University of Science and Technology. The author has contributed to research in topics: Aquifer & Groundwater. The author has an hindex of 30, co-authored 80 publications receiving 3611 citations.

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On the theory of tracer experiments in fissured rocks with a porous matrix

TL;DR: In this article, a model of parallel fractures, having equal spacing and width, has been applied to tracer movement in fissured rocks with a porous matrix, and the exact solution has been obtained for instantaneous injection.
Book

Tracers in Hydrology

TL;DR: In this paper, the integrated concept of tracers in hydrology was introduced and a system approach for integrated tracerhydrology was proposed. But this approach is not suitable for the measurement of tracer injection mass.
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Application of flow models in an alpine catchment area using tritium and deuterium data

TL;DR: In this article, the storage properties of the Lainbach valley in the Bavarian Alps were investigated using simple hydrological models and the mean transit times of subsurface water and storage volumes of basin reservoirs were derived from the application of specific flow models to the isotopic output data.
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Hydrograph separations in a mesoscale mountainous basin at event and seasonal timescales

TL;DR: In this paper, the spatial and temporal variability of major runoff components in the mountainous Brugga basin (Black Forest, Germany) were examined during single events and over a period of 3 years.
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Tracer experiments in fractured rocks: Matrix diffusion and the validity of models

TL;DR: The single fracture dispersion model (SFDM) as discussed by the authors is a solution to the transport equation in which fractured rock is represented by a single fracture and the tracer is allowed to diffuse into the matrix, and the model is easily calibrated yielding as good, or better, fits as did the models applied in original works, which were based on an assumption of negligible matrix diffusion and were characterized by larger numbers of fitting parameters.