Results 121 to 130 of about 3,197,005 (354)
Multiple solutions for a self-consistent Dirac equation in two dimensions [PDF]
William Borrelli
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Charge conjugation approach to scattering for the Hartree type Dirac equations with chirality [PDF]
Yonggeun Cho +2 more
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Synaptic vesicle (SV) motion and exocytosis dynamics in the presynaptic terminals of live neurons are intimately linked to synaptic transmission during neuronal activity. In this work, it is revealed that, during electrical stimulation, SVs located farther from their fusion sites exhibit greater straightness and experience larger mean forces directed ...
Gyunam Park +7 more
wiley +1 more source
A quantum analogy to the classical gravitomagnetic clock effect
We present an approximation to the solution of Dirac equation in Schwarzschild field found through the use of Foldy-Wouthuysen Hamiltonian. We solve the equation for the positive energy states and found the frequencies by which the states oscillate ...
S.B. Faruque
doaj +1 more source
Exact solution of the 1D Dirac equation for a pseudoscalar interaction potential with the inverse-square-root variation law. [PDF]
Ishkhanyan AM, Krainov VP.
europepmc +1 more source
Small data scattering of Dirac equations with Yukawa type potentials in $L_x^2(\mathbb R^2)$ [PDF]
Yonggeun Cho, Kiyeon Lee
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Two microwave‐assisted synthetic methods, specifically a one‐pot and a seeded‐growth approach, are developed within a hydroalcoholic solution for the growth of single‐phase ternary WxTi1‐xO2 and heterostructured TiO2‐WO3‐x colloidal nanocrystals. Both types of nanocrystals show significant photocatalytic activity for 4‐methoxybenzyl alcohol oxidation ...
Riccardo Scarfiello +13 more
wiley +1 more source
Dirac equation and thermodynamic properties with the Modified Kratzer potential. [PDF]
Onyenegecha CP +4 more
europepmc +1 more source
<title>Path integral representation of the evolution operator for the Dirac equation</title> [PDF]
Alexander Lukyanenko, Inna Lukyanenko
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Analytical solutions of the Dirac equation with a scalar linear potential
The Dirac equation with a scalar linear potential is solved analytically. Analytical solutions are shown to exist when there are some quantitative relations between the strength constant of the linear potential and the mass of the particle.
H. Tezuka
semanticscholar +1 more source

