Exchange‐Coupled Two‐Dimensional MOFs
Graphene mediates ferromagnetic coupling between two‐dimensional metal‐organic frameworks and cobalt. Fe‐tetracyanobenzene develops a remanent magnetic response whose orientation follows the cobalt magnetization direction and persists up to room temperature, whereas Ni‐TCNB remains only field‐polarized.
Iulia Cojocariu +5 more
wiley +1 more source
Exact Combinatorial Density of States for the Critical 1D Ising Model. [PDF]
Castorene B +3 more
europepmc +1 more source
An Ultra-Fast UPLC-MS/MS Method for Quantifying Ivosidenib: Application to Assessment of Metabolic Stability in Human Liver Microsomes. [PDF]
Attwa MW +3 more
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Influence of Near-Field Effect on Magnetic Hysteresis in Magneto-Active Elastomers. [PDF]
Patel P, Romeis D, Saphiannikova M.
europepmc +1 more source
Linking ISO Dynamic Stiffness and Acoustic Modal Identification for FEM-Oriented Modelling of Elasticized Expanded Polystyrene. [PDF]
Nering K, Nering K, Kozak-Jagieła E.
europepmc +1 more source
Heat transfer optimization in MHD Casson ternary hybrid nanofluid flow using CPC fractional modeling. [PDF]
Saba M +5 more
europepmc +1 more source
Spikes as perturbations of resonant neural circuits: an RLC framework with testable predictions. [PDF]
Sender J, Chen YP.
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Michal Vesely, Petr Hasil
exaly +4 more sources
On Oscillation and Nonoscillation of a Second Order Half-Linear Equation
Georgian Mathematical Journal, 2000Abstract New oscillation and nonoscillation criteria are established for the equation u″ + p(t)|u| α |u′|1–α sgn u = 0, where α ∈]0, 1] and the function p :]0, +∞[→] – ∞, +∞[ is locally integrable.
A Lomtatidze
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A half-linear differential equation and variational problem
Nonlinear Analysis: Theory, Methods & Applications, 2001The author investigates the variational problem with general boundary conditions whose corresponding Euler-Lagrange equation is the half-linear differential equation \[ (r(t)\Phi(y'))'+q(t)\Phi(y)=0, \] with \(\Phi(u)=|u|^{p-2}u\), \(p>1\) a constant, \(r,q\) real-valued continuous functions defined on a compact interval \(I=[a,b]\), and \(r(t)>0\) on \
Robert Marik
exaly +3 more sources

