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Toeplitz-Superposition Operators on Analytic Bloch Spaces [PDF]
Journal of Function Spaces, 2021 The important purpose of this current work is to study a new class of operators, the so-called Toeplitz-superposition operators as an expansion of the weighted known composition operators, induced by such continuous entire functions mapping on bounded ...
M. A. Bakhit, A. El-Sayed Ahmed
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Quantum Superpositions of Conscious States in a Minimal Integrated Information Model [PDF]
EntropyCould there be quantum superpositions of conscious states, as suggested by the Wigner’s friend thought experiment? Mathematical theories of consciousness, notably integrated information theory (IIT), make this question more precise by associating ...
Kelvin J. McQueen +2 more
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Exploring quantum Heider balance theory [PDF]
Scientific ReportsThis work generalizes Heider’s classical balance theory into a quantum mechanical framework. The core idea is that, just as quantum reality exists in a superposition of possibilities until observed, our real-life social relationships often exist in a ...
Anahid Kiani +2 more
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Uniform continuity and Brézis–Lieb-type splitting for superposition operators in Sobolev space
Advances in Nonlinear Analysis, 2018 Using concentration-compactness arguments, we prove a variant of the Brézis–Lieb-Lemma under weaker assumptions on the nonlinearity than known before.
Ackermann Nils
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On superposition operators in spaces BV(0,1)
Journal of Mathematical Analysis and Applications, 2016 Abstract For a function f : [ 0 , 1 ] × R → R the superposition operator S f : R [ 0 , 1 ] → R [ 0 , 1 ] is defined by the formula S f ( φ ) ( t ) = f ( t , φ ( t ) ) . We study properties of operators S f in Banach spaces B V φ ( 0 , 1 )
Artur Michalak
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Transformations of superpositions by means of incoherent operations [PDF]
Scientific Reports, 2020 AbstractIn this paper we study how the coherence of a superposition of pure states is related with the coherence of its components. We consider two pure initial states and two pure final coherent states, such that the former ones cannot be transformed into the latter ones by means of incoherent transformations.
Losada, Marcelo +3 more
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Collapsing a perfect superposition to a chosen quantum state without measurement. [PDF]
PLoS ONE, 2014 Given a perfect superposition of [Formula: see text] states on a quantum system of [Formula: see text] qubits. We propose a fast quantum algorithm for collapsing the perfect superposition to a chosen quantum state [Formula: see text] without applying any
Ahmed Younes, Mahmoud Abdel-Aty
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On the Lattice of $ES_I$-closed Classes of Multifunctions on Two-elements Set
Известия Иркутского государственного университета: Серия "Математика", 2021 The paper considers multifunctions on a two-element set with superposition and the equality predicate branching operator. The superposition operator is based on the intersection of sets. The main purpose of the work is to describe all closed classes with
V.I. Panteleyev, E. S. Taglasov
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Weighted Inequalities for a Superposition of the Copson Operator and the Hardy Operator
Journal of Fourier Analysis and Applications, 2022 We study a three-weight inequality for the superposition of the Hardy operator and the Copson operator, namely \begin{equation*} \bigg(\int_a^b \bigg(\int_t^b \bigg(\int_a^s f(τ)^p v(τ) \,dτ\bigg)^\frac{q}{p} u(s) \,ds \bigg)^{\frac{r}{q}} w(t) \,dt \bigg)^{\frac{1}{r}} \leq C \int_a^b f(t)\,dt, \end{equation*} in which $(a,b)$ is any nontrivial ...
Amiran Gogatishvili +4 more
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Solvability of functional quadratic integral equations with perturbation [PDF]
Opuscula Mathematica, 2013 We study the existence of solutions of the functional quadratic integral equation with a perturbation term in the space of Lebesgue integrable functions on an unbounded interval by using the Krasnoselskii fixed point theory and the measure of weak ...
Mohamed M. A. Metwali
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