This study presents a computational framework treating crystalline HOFs as adaptive atomic‐scale interfaces. Catenated HOFs preserve lattice stability under load while enabling auxetic deformation and reversible nonlinearity. The results provide direct evidence that supramolecular interactions govern macroscopic resilience and structural adaptability ...
Byeonghwa Goh, Joonmyung Choi
wiley +1 more source
Information Content and Maximum Entropy of Compartmental Systems in Equilibrium. [PDF]
Metzler H, Sierra CA.
europepmc +1 more source
Machine learning driven clustering for silhouetting 5G network throughput. [PDF]
Ramesh P, Bhuvaneswari PTV.
europepmc +1 more source
Noise Sources and Strategies for Signal Quality Improvement in Biological Imaging: A Review Focused on Calcium and Cell Membrane Voltage Imaging. [PDF]
Nikolaev DM +5 more
europepmc +1 more source
Suppressing Endothelial-Mesenchymal Transition Through the Histone Deacetylase 1/GATA Binding Protein 4 Pathway: The Mechanism of Protocatechuic Acid Against Myocardial Fibrosis Revealed by an Integrated Study. [PDF]
Jin C, Shao C, Xu G, Wan H.
europepmc +1 more source
A practical evaluation of statistical methods for the analysis of patient reported outcomes in an observational pharmaceutical study. [PDF]
Williams LR +6 more
europepmc +1 more source
Electroosmotic flow of Jeffrey ternary hybrid nanofluids in converging-diverging ciliary microvessels. [PDF]
Obalalu AM +4 more
europepmc +1 more source
Related searches:
The author elaborates a fractional Poisson distribution based on the fractional generalization of the Kolmogorov-Feller equation. The relationship between the developed fractional model and the standard Poisson random process is discussed.
openaire +4 more sources
Fractional Poisson process (II)☆
Chaos, Solitons & Fractals, 2006Let \(H\in(1/2,1) \). For \(t>0\) the process \[ W_{H}(t) =\frac{1}{(H-1/2)} \int_{0}^{t} u^{1/2-H} \biggl(\int_{u}^{t}\tau ^{H- 1/2}(\tau-u)^{H-3/2}\,d\tau \biggr)\, dq(u) \] is called a fractional Poisson process, where \(q(u) =N(u)/\sqrt{\lambda }-\sqrt{\lambda }u\), and \(N(u)\) is a homogeneous Poisson process with the intensity \(\lambda >0 ...
Wang, Xiao-Tian +2 more
openaire +1 more source

