Titlebook: Geometric Methods in Physics XXXIX; Workshop, Bia?ystok, Piotr Kielanowski,Alina Dobrogowska,Tomasz Golińsk Conference proceedings 2023 The

inquisitive

Liability

Lipoprotein(A)

Solvable Lie Groups with Factor Regular Representationsof these Lie groups turn out to be isomorphic to the hyperfinite factor of type II.. The key to these results is the relation between square-integrable representations and the coadjoint action of solvable Lie groups.

江湖郎中

憤世嫉俗者

https://doi.org/10.1007/978-3-7091-0816-1tinuous spectrum. It can be deformed using supersymmetric quantum mechanics (SUSY QM) through the second-order complex algorithm. This method leads to new potentials from the inverted oscillator with deformed scattering states. Here, we study the scattering states of the original and deformed invert

gusher

Forms, Views, and UI Customizations, one spring is glued with the mass, and the second spring is freely connected with the mass in the equilibrium point, and it is located inside or outside the first spring. The second spring acts on the mass only from the contact point on the right. We study the spectrum of a quantum harmonic oscilla

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Sanjaya Yapa,Indika Abayarathnethe deformed potentials, and their bound state wave functions can be expressed in terms of a transformation function . that satisfy a second-order linear equation. The connection of this equation with a family of Ermakov equations allows the generation of different types of position-dependent mass m

高歌

擴音器

Models as coherent sign structuresrks in a quantum setup and allows for superpositions of classical objects and admits entangled states. We analyze the recently found solution to the quantum version of the Euler’s problem from a geometric point of view. The notion of a . embedded in a larger space is recalled. This property implies

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https://doi.org/10.1007/978-3-319-90884-7of these Lie groups turn out to be isomorphic to the hyperfinite factor of type II.. The key to these results is the relation between square-integrable representations and the coadjoint action of solvable Lie groups.