On a Stability of Non-Stationary Discrete Schemes with Respect to Interpolation Errors
The aim of this article is to analyze the efficiency and accuracy of finite-difference and finite-element Galerkin schemes for non-stationary hyperbolic and parabolic problems.
Raimondas Čiegis+2 more
doaj +1 more source
Hybrid Solar Spectral‐Splitting Photovoltaic‐Thermal Hydrogen Production Systems
A hybrid solar photovoltaic‐thermal hydrogen system with membrane‐less electrolysis significantly boosts solar‐to‐hydrogen efficiency by co‐using thermal and electrical energy. The system attains good performance under variable irradiance with direct current power converters.
Yu Tian+4 more
wiley +1 more source
Nonlinear potential estimates in parabolic problems [PDF]
We report on some recent result allowing to get pointwise bounds for the spatial gradient of solutions to degenerate and singular parabolic equations via linear and nonlinear potentials of the data.
Mingione, Giuseppe, Kuusi, Tuomo
openaire +5 more sources
A ray mode parabolic equation for shallow water acoustics propagation problems
Ray mode parabolic equations which are suitable for shallow water acoustics propagation problems are derived by the multiple-scale method.Comment: 7 pp., 0 ...
Trofimov, M. Yu., Zakharenko, A. D.
core +1 more source
Metamaterial‐Enhanced Solar‐Driven Processes for Energy Conversion and Water Treatment
This review explores how metamaterials revolutionize solar‐driven process for energy conversion and water treatment through enhanced light absorption, LSPR, charge separation, and bandgap engineering. By leveraging unique nanostructures and AI‐guided design, these engineered materials drive CO₂ reduction, water splitting, pollutant degradation, and ...
Xuechen Jing+6 more
wiley +1 more source
Functional a posteriori error estimates for parabolic time-periodic boundary value problems [PDF]
The paper is concerned with parabolic time-periodic boundary value problems which are of theoretical interest and arise in different practical applications. The multiharmonic finite element method is well adapted to this class of parabolic problems.
Langer, Ulrich+2 more
core
A multiplicity result for a class of quasilinear elliptic and parabolic problems
We prove the existence of infinitely many solutions for a class of quasilinear elliptic and parabolic equations, subject respectively to Dirichlet and Dirichlet-periodic boundary conditions.
M. R. Grossinho, Pierpaolo Omari
doaj
This paper presented ZnO‐based crossbar RRAMs by electrohydrodynamic (EHD) printing technology under in‐space manufacture environment as microgravity (µG). The crossbar structures of Ag/ZnO/Ag are fabricated under earth with in‐space microgravity. With the microgravity effect, a significant electroforming forming voltage reduced 89.3% as a storage ...
Yujian Huang+8 more
wiley +1 more source
An a posteriori error analysis of a mixed finite element Galerkin approximation to second order linear parabolic problems [PDF]
In this article, a posteriori error estimates are derived for a mixed finite element Galerkin approximation to second order linear parabolic initial and boundary value problems. Using mixed elliptic reconstruction method, a posteriori error estimates in $
Memon, S., Nataraj, N., Pani, A. K.
core
A Class of Free Boundary Problems with Onset of a new Phase
A class of diffusion driven Free Boundary Problems is considered which is characterized by the initial onset of a phase and by an explicit kinematic condition for the evolution of the free boundary.
Amann H.+4 more
core +1 more source