Results 11 to 19 of about 19 (19)
Advances in Study of Poincaré Inequalities and Related Operators
We will present an up‐to‐date account of the recent advances made in the study of Poincaré inequalities for differential forms and related operators.
Yuming Xing, Shusen Ding, Peilin Shi
wiley +1 more source
Senescence evolution is usually explained by reduced selection on late acting genes. Here we develop a new model for senescence evolution that complements the classic theory by focusing on genes that affect mortality throughout lifespan. Our work sheds light on the dynamics of senescence evolution and helps to reconcile phenomena that presented ...
Darar Bega, Lilach Hadany
wiley +1 more source
The Validity of Dimensional Regularization Method on Fractal Spacetime
Svozil developed a regularization method for quantum field theory on fractal spacetime (1987). Such a method can be applied to the low‐order perturbative renormalization of quantum electrodynamics but will depend on a conjectural integral formula on non‐integer‐dimensional topological spaces.
Yong Tao, Fernando Simões
wiley +1 more source
On Covering Prosperities via Neutrosophic e‐Open Set in Neutrosophic Topological Space
This research presents and explores a novel category of compactness in neutrosophic topological spaces (NTSs), termed neutrosophic e‐compact and neutrosophic locally e‐compact. This category is positioned within the frameworks of neutrosophic δ‐semicompactness and neutrosophic δ‐precompactness, while also encompassing neutrosophic β‐compactness.
Wadei Al-Omeri, Ammar Alsinai
wiley +1 more source
Optimal Investment with Multiple Risky Assets for an Insurer in an Incomplete Market
This paper studies the optimal investment problem for an insurer in an incomplete market. The insurer′s risk process is modeled by a Lévy process and the insurer is supposed to have the option of investing in multiple risky assets whose price processes are described by the standard Black‐Scholes model.
Hui Zhao +3 more
wiley +1 more source
We describe an efficient algorithm to compute the bridge length estimating the size of a complete isoset invariant, which classifies all periodic point sets under Euclidean motion.The fundamental model of any periodic crystal is a periodic set of points at all atomic centres.
Jonathan McManus, Vitaliy Kurlin
wiley +1 more source
More on Superconductors via Gauge/Gravity Duality with Nonlinear Maxwell Field
We have developed the recent investigations on the second‐order phase transition in the holographic superconductor using the probe limit for a nonlinear Maxwell field strength coupled to a massless scalar field. By analytical methods, based on the variational Sturm‐Liouville minimization technique, we study the effects of the spacetime dimension and ...
Davood Momeni +3 more
wiley +1 more source
Lone Pair and Unique N‐Bridging of Novel Titanium Nitridophosphate
The analysis provides a comprehensive understanding of the structural stability and electronic factors that govern the bandgap, charge carrier mobility, and photovoltaic performance of novel titanium nitridophosphate (TiP4N8). Abstract In exploring advanced materials for solar power, the novel titanium nitridophosphate (TiP4N8) stands out due to its ...
Peter Ufondu +5 more
wiley +1 more source
Abstract A new, complete three‐moment bulk microphysics approach is proposed that includes the effects of all relevant microphysical processes on the evolution of ice particle size distribution (PSD) width. This extends the three‐moment approach that was originally implemented in the Predicted Particle Properties (P3) scheme that assumed sedimentation ...
Hugh Morrison +2 more
wiley +1 more source

