We conjecture one remarkable relation for infinite series in the simple Weyl algebra. This relation expresses an evolution operator for a quantum pendulum via its Hamiltonian
19 pages, no figure, Latex2e Error in theorem 3.3 and lemma 3.1 correctedStarting with any R-matrix ...
We show that the series product, which serves as an algebraic rule for connecting state-based input-...
The goal of this thesis is to utilize various evolutionary algorithms for quantum operator design in...
AbstractThe Weyl correspondence that associates a quantum-mechanical operator to a Hamiltonian funct...
Abstract. Supersymmetric quantum mechanics is a powerful tool for generating exactly solvable potent...
Supersymmetric quantum mechanics is a powerful tool for generating exactly solvable potentials depar...
We construct an abstract pseudodifferential calculus with operator-valued symbol, adapted to the tre...
A fundamental aspect of the quantum-to-classical limit is the transition from a non-commutative alge...
We discuss time evolution operator for N interacting quantum harmonic oscillators and determine cert...
We study the quantum evolution under the combined action of the exponentials of two not necessarily ...
Using the fact that any linear representation of a group can be embedded into permutations, we propo...
We construct an abstract pseudodifferential calculus with operator-valued symbol, adapted to the tre...
International audienceIn this work, we consider fixed 1/2 spin particles interacting with the quanti...
This course-based primer offers readers a concise introduction to the description of quantum mechani...
In this article a new formulation of the Weyl C∗-algebra, which has been invented by Fleischhack [7]...
19 pages, no figure, Latex2e Error in theorem 3.3 and lemma 3.1 correctedStarting with any R-matrix ...
We show that the series product, which serves as an algebraic rule for connecting state-based input-...
The goal of this thesis is to utilize various evolutionary algorithms for quantum operator design in...
AbstractThe Weyl correspondence that associates a quantum-mechanical operator to a Hamiltonian funct...
Abstract. Supersymmetric quantum mechanics is a powerful tool for generating exactly solvable potent...
Supersymmetric quantum mechanics is a powerful tool for generating exactly solvable potentials depar...
We construct an abstract pseudodifferential calculus with operator-valued symbol, adapted to the tre...
A fundamental aspect of the quantum-to-classical limit is the transition from a non-commutative alge...
We discuss time evolution operator for N interacting quantum harmonic oscillators and determine cert...
We study the quantum evolution under the combined action of the exponentials of two not necessarily ...
Using the fact that any linear representation of a group can be embedded into permutations, we propo...
We construct an abstract pseudodifferential calculus with operator-valued symbol, adapted to the tre...
International audienceIn this work, we consider fixed 1/2 spin particles interacting with the quanti...
This course-based primer offers readers a concise introduction to the description of quantum mechani...
In this article a new formulation of the Weyl C∗-algebra, which has been invented by Fleischhack [7]...
19 pages, no figure, Latex2e Error in theorem 3.3 and lemma 3.1 correctedStarting with any R-matrix ...
We show that the series product, which serves as an algebraic rule for connecting state-based input-...
The goal of this thesis is to utilize various evolutionary algorithms for quantum operator design in...
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