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Computational screening for novel solid-state electrolytes in Li_(3)MX_(6) composition
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作者 Olgert L.Dallakyan Alexey P.Maltsev +8 位作者 Ilya V.Chepkasov Misha A.Aghamalyan Areg A.Hunanyan Nane Z.Petrosyan Mikayel S.Chobanyan Mikayel T.Sahakyan Luiza G.Khachatryan Artem R.Oganov Hayk A.Zakaryan 《Journal of Energy Chemistry》 2026年第1期495-504,I0011,共11页
Halide solid-state electrolytes have gained significant attention in recent years due to their high ionic conductivity,making them promising candidates for future all-solid-state batteries.Recent studies have identifi... Halide solid-state electrolytes have gained significant attention in recent years due to their high ionic conductivity,making them promising candidates for future all-solid-state batteries.Recent studies have identified numerous crystal structures with the Li_(3)MX_(6)composition,although many remain unexplored across various chemical systems.In this research,we developed a comprehensive method to examine all conceivable space groups and structures within theLi-M-X system,where M includes In,Ga,and La,and X includes F,Cl,Br,and 1.Our findings revealed two metastable structures:Li_(3)InF_(6)with P3c1 symmetry and Li_(3)InI_(6)with C2/c symmetry,exhibiting ionic conductivities of 0.55 and 2.18mS/cm at 300K,respectively.Notably,the trigonal symmetry of Li3InF6 demonstrates that high ionic conductivities are not limited to monoclinic structures but can also be achieved with trigonal symmetries.The electrochemical stability windows,mechanical properties,and reaction energies of these materials with known cathodes suggest their potential for use in all-solid-state batteries.Additionally,we predicted the stability of novel materials,including Li_(5)InCl_(8),Li_(5)InBr_(8),Li_(5)InI_(8),LiIn_(2)Cl_(9),LiIn_(2)Br_(9),and LiIn_(2)I_(9). 展开更多
关键词 Solid state electrolyte HALIDES Novel materials DFT
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Parallel Implicit-Explicit General Linear Methods
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作者 Steven Roberts Arash Sarshar Adrian Sandu 《Communications on Applied Mathematics and Computation》 2021年第4期649-669,共21页
High-order discretizations of partial differential equations(PDEs)necessitate high-order time integration schemes capable of handling both stiff and nonstiff operators in an efficient manner.Implicit-explicit(IMEX)int... High-order discretizations of partial differential equations(PDEs)necessitate high-order time integration schemes capable of handling both stiff and nonstiff operators in an efficient manner.Implicit-explicit(IMEX)integration based on general linear methods(GLMs)offers an attractive solution due to their high stage and method order,as well as excellent stability properties.The IMEX characteristic allows stiff terms to be treated implicitly and nonstiff terms to be efficiently integrated explicitly.This work develops two systematic approaches for the development of IMEX GLMs of arbitrary order with stages that can be solved in parallel.The first approach is based on diagonally implicit multi-stage integration methods(DIMSIMs)of types 3 and 4.The second is a parallel generalization of IMEX Euler and has the interesting feature that the linear stability is independent of the order of accuracy.Numerical experiments confirm the theoretical rates of convergence and reveal that the new schemes are more efficient than serial IMEX GLMs and IMEX Runge-Kutta methods. 展开更多
关键词 PARALLEL Time integration IMEX methods General linear
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Wave packet dynamics of nonlinear Gazeau–Klauder coherent states of a position-dependent mass system in a Coulomb-like potential
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作者 Faustin Blaise Migueu Mercel Vubangsi +1 位作者 Martin Tchoffo Lukong Cornelius Fai 《Chinese Physics B》 SCIE EI CAS CSCD 2021年第6期154-163,共10页
AD = 1 position-dependent mass approach to constructing nonlinear quantum states for a modified Coulomb potential is used to generate Gazeau–Klauder coherent states. It appears that their energy eigenvalues are scale... AD = 1 position-dependent mass approach to constructing nonlinear quantum states for a modified Coulomb potential is used to generate Gazeau–Klauder coherent states. It appears that their energy eigenvalues are scaled down by the quantum number and the nonlinearity coefficient. We study the basic properties of these states, which are found to be undefined on the whole complex plane, and some details of their revival structure are discussed. 展开更多
关键词 deformed Coulomb potential energy spectrum coherent states photon number distribution quantum revivals
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Exploring uncharted multiband hyperbolic dispersion in conjugated polymers:a first-principles study
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作者 Suim Lim Dong Hee Park +2 位作者 Bin Chan Joo Yeon Ui Lee Kanghoon Yim 《Advanced Photonics》 2025年第3期139-147,共9页
Hyperbolic materials are highly anisotropic optical media that provide valuable assistance in emission engineering,nanoscale light focusing,and scattering enhancement.Recently discovered organic hyperbolic materials(O... Hyperbolic materials are highly anisotropic optical media that provide valuable assistance in emission engineering,nanoscale light focusing,and scattering enhancement.Recently discovered organic hyperbolic materials(OHMs)with exceptional biocompatibility and tunability offer promising prospects as next-generation optical media for nanoscopy,enabling superresolution bioimaging capabilities.Nonetheless,an OHM is still less accessible to many researchers because of its rarity and narrow operating wavelength range.Here,we employ first-principles calculations to expand the number of known OHMs,including conjugated polymers with multiple assembly units.Through the systematic investigation of structural and optical properties of the target copolymers,we discover extraordinary multiband hyperbolic dispersions from candidate OHMs.This approach provides a new perspective on the molecular-scale design of broadband,low-loss OHMs.It aids in identifying potential hyperbolic material candidates applicable to optical engineering and super-resolution bioimaging,offering new insights into nanoscale light–matter interactions. 展开更多
关键词 low-loss organic hyperbolic materials multiband hyperbolic materials hyperbolic exciton-polaritons metamaterials first-principles calculations
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