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  • Modeling of entrained flow steam gasification of sewage sludge

    Publication
    • J. Mularski
    • K. Stasiak
    • M. Ostrycharczyk
    • M. Czerep
    • M. Wnukowski
    • K. Krochmalny
    • M. Baranowski
    • P. Ziółkowski
    • M. Kowal
    • Ł. Niedźwiecki... and 2 others

    - Year 2023

    Proper management of sewage sludge becomes increasingly problematic due to legal requirements aiming at diminishing environmental impact, as well as rationalizing the utilization from the point of view of logistics. Steam gasification of sewage sludge can result in very good quality of the producer gas. So far, the works have been focused on the gasification in fixed bed gasifiers. However, this does not allow to take full advantage...

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  • Entrained Flow Plasma Gasification of Sewage Sludge–Proof-of-Concept and Fate of Inorganics

    Publication
    • D. Mikielewicz
    • P. Ziółkowski
    • V. Vishwajeet
    • H. Pawlak-kruczek
    • M. Baranowski
    • M. Czerep
    • A. Chorążyczkowski
    • K. Krochmalny
    • K. Ostrycharczyk
    • P. Madejski... and 5 others

    - ENERGIES - Year 2022

    Sewage sludge is a residue of wastewater processing that is biologically active and consists of water, organic matter, including dead and living pathogens, polycyclic aromatic hydrocarbons, and heavy metals, as well as organic and inorganic pollutants. Landfilling is on the decline, giving way to more environmentally friendly utilisation routes. This paper presents the results of a two-stage gasification–vitrification system, using...

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  • Transactions of the Institute of Fluid-Flow Machinery

    Journals

    ISSN: 0079-3205

  • Trees with equal restrained domination and total restrained domination numbers

    W publikacji scharakteryzowano wszystkie drzewa, w których liczby dominowania powściągniętego oraz podwójnie totalnego są sobie równe.

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  • Restrained differential of a graph

    Publication

    - Discussiones Mathematicae Graph Theory - Year 2023

    Given a graph $G=(V(G), E(G))$ and a vertex $v\in V(G)$, the {open neighbourhood} of $v$ is defined to be $N(v)=\{u\in V(G) :\, uv\in E(G)\}$. The {external neighbourhood} of a set $S\subseteq V(G)$ is defined as $S_e=\left(\cup_{v\in S}N(v)\right)\setminus S$, while the \emph{restrained external neighbourhood} of $S$ is defined as $S_r=\{v\in S_e : N(v)\cap S_e\neq \varnothing\}$. The restrained differential of a graph $G$ is...

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