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Leaching of Degraded Preservative Matrices, Based on Sodium Aluminophosphate Glasses, for High-Level Wastes
The chemical stability of vitrified high-level nuclear industry wastes in contact with water was studied experimentally in application to underground disposal of the wastes. The experiments were performed on samples of sodium aluminophosphate glass used in industrial solidification of wastes. Stable isotopes of strontium, cesium, uranium, and rare-earth elements as geochemical analogs of actinides were introduced into the glass to simulate radionuclides. It was observed that water vapor affects the degradation of the glass when vitrified wastes are placed in temporary repositories. It is shown that as a result of the degradation the rate of leaching of the glass in water increases significantly. In addition, a substantial portion of radionuclide simulators in colloidal form goes into the water medium.
Robust system size reduction of discrete fracture networks: a multi-fidelity method that preserves transport characteristics
In this paper, we propose a multi-fidelity system reduction technique that uses weighted graphs paired with three-dimensional discrete fracture network (DFN) modelling for efficient simulation of subsurface flow and transport in fractured media. DFN models are used to simulate flow and transport in subsurface fractured rock with low-permeability. One method to alleviate the heavy computational overhead associated with these simulations is to reduce the size of the DFN using a graph representation of it to identify the primary flow sub-network and only simulate flow and transport thereon. The first of these methods used unweighted graphs constructed solely on DFN topology and could be used for accurate predictions of first-passage times. However, these techniques perform poorly when predicting later stages of the mass breakthrough. We utilize a weighted-graph representation of the DFN where edge weights are based on hydrological parameters in the DFN that allows us to exploit the kinematic quantities derivable a posteriori from the flow solution obtained on the graph representation of the DFN to perform system reduction and predict the later stages of the breakthrough curve with high fidelity. We also propose and demonstrate the use of an adaptive pruning algorithm with error control that produces a pruned DFN sub-network whose predicted mass breakthrough agrees with the original DFN within a user-specified tolerance. Lastly, the method allows for the level of accuracy to be a user-controlled parameter.
Comment on “A positivity preserving and well-balanced DG scheme using finite volume subcells in almost dry regions”
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IL-10 gene-modified dendritic cells-induced type 1 T regulatory cells inhibit graft-versus-host disease while preserving graft-versus-leukemia effect
To explore the role of type 1 regulatory T (Tr1) cells in allogeneic bone marrow transplantation (allo-BMT), we generated Tr1 cells from naïve CD4{sup +} T cells in donor mice that were subjected to stimulation of recipient interleukin (IL)-10 gene-modified dendritic cells (DCs). In animal models, the severity of graft-versus-host disease (GVHD) in the group co-infused with DC-induced Tr1 cells was markedly milder than that in the groups without infusion of Tr1 cells. Moreover, the co-infusion Tr1 cells significantly prolonged the leukemia-free survival in tumor-bearing mice. Besides, Tr1-induced cells mediated the shift from T helper (Th)1 to Th2 cytokines in allo-BMT recipients. In Conclusions, our findings suggest that IL-10 gene-modified DC-induced Tr1 cells could inhibit GVHD while maintaining Graft-versus-leukemia (GVL) through mediating the shift of Th1/Th2 cytokines in an allo-BMT mice model.
Second-invariant-preserving Remap of the 2D deviatoric stress tensor in ALE methods
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Linearity-preserving monotone local projection stabilization schemes for continuous finite elements
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Preserved DNA Damage Checkpoint Pathway Protects against Complications in Long-Standing Type 1 Diabetes
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Symmetry-preserving WENO-type reconstruction schemes in Lagrangian hydrodynamics
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Second-order invariant-domain preserving approximation to the multi-species Euler equations
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