We study the properties of a low-angular momentum, inviscid, advective accretion flow in deformed Kerr spacetime under framework general theory relativity. solve governing equations that describe motion terms input parameters, namely energy (E), angular momentum (λ), spin (ak) and deformation parameter (ɛ), respectively. find global transonic solutions continue to exist non-Kerr spacetime. Depe...

The nature of the links between speech production and perception has been the subject of longstanding debate. The present study investigated the articulatory parameter of tongue height and the acoustic F1–F0 difference for the phonological distinction of vowel height in American English front vowels. Multiple repetitions of /i, ɪ, e, ɛ, æ/ in [(h)Vd] sequences were recorded in seven adult speak...

A promising therapy for retinal diseases is to employ biodegradable scaffolds to deliver retinal progenitor cells (RPCs) for repairing damaged or diseased retinal tissue. In the present study, cationic chitosan-graft-poly(ɛ-caprolactone)/polycaprolactone (CS-PCL/PCL) hybrid scaffolds were successfully prepared by electrospinning. Characterization of the obtained nanofibrous scaffolds indicated ...

Second language learners often experience difficulties discriminating L2 contrasts absent in their L1. Theoretical frameworks, (e.g., SLM, PAM, L2LP), make predictions about the acquisition of phonemes based on existence equivalent or similar L1 phonemes, but do not explicitly consider extent allophonic variability as a contributing factor. The present study compared perceptual discrimination E...

We consider a process (Xt) solution of one-dimensional nonlinear self-stabilizing stochastic differential equation, with classical drift term V(α,x) depending on an unknown parameter α, Φ(β,x) another β and small noise amplitude ɛ. Self-Stabilization is the effect including mean-field interaction in addition to state-dependent drift. Adding this leads or McKean-Vlasov Markov transitions distrib...

This paper considers uniformly bounded classes of non-zero-sum strategic-form games with large finite or compact action spaces. The central class considered is assumed to be defined via a semi-algebraic condition. We show that for each ɛ>0, the support size required ɛ-equilibrium can taken uniform over entire class. As corollary, value zero-sum games, as function single-variable, well-behaved i...