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Investigation of Bose-Einstein Condensation Dynamics by Homotopy Perturbation and Bernoulli Sub‐Equation Function Methods
In this study, the dynamics of a quasi 1D Bose–Einstein condensate is investigated with the help of homotopy perturbation and Bernoulli sub-equation function methods, and their effectiveness is compared. The quasi-1D condensate, composed of interacting atoms at low temperatures and low densities, is modeled by the 1D Gross–Pitaevskii equation, which provides highly accurate results under the assumptions of mean-field theory.
Set-Theoretical Solutions for the Yang-Baxter Equation in GE-Algebras: Applications to Quantum Spin Systems
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Super Learner Algorithm for Carotid Artery Disease Diagnosis: A Machine Learning Approach Leveraging Craniocervical CT Angiography
1. Introduction Strokes, a major global health issue, rank as the second leading cause of death and a top cause of disability worldwide [1]. They occur when the blood supply to the brain is interrupted either by a blockage in a blood vessel (ischemic stroke) or a rupture (hemorrhagic stroke), leading to damage in brain cells and severe outcomes such as paralysis, speech difficulties, and cognitive impairment [2].
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