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Bipartite reweight-annealing algorithm of quantum Monte Carlo to extract large-scale data of entanglement entropy and its derivative. [PDF]
Nat CommunWang Z, Wang Z, Ding YM, Mao BB, Yan Z.
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Quantum Exact Response Theory Based on the Dissipation Function. [PDF]
Entropy (Basel)Greppi E, Rondoni L.
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Regiospecific Skeletal Editing of Azetines toward Halogenated Pyrroles. [PDF]
JACS AuGhazali R +5 more
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Challenges and strategies for first-principles simulations of two-dimensional magnetic phenomena.
NanoscaleGarrido Aldea J +3 more
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Informationally complete distributed metrology without a shared reference frame. [PDF]
Nat CommunXu HQ +8 more
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Foundation neural-networks quantum states as a unified Ansatz for multiple hamiltonians. [PDF]
Nat CommunRende R +5 more
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ON THE QUADRATIC HEISENBERG GROUP
Infinite Dimensional Analysis, Quantum Probability and Related Topics, 2010In this paper we introduce the quadratic Weyl operators canonically associated to the one mode renormalized square of white noise (RSWN) algebra as unitary operator acting on the one mode interacting Fock space {Γ, {ωn, n ∈ ℕ}, Φ} where {ωn, n ∈ ℕ} is the principal Jacobi sequence of the nonstandard (i.e. neither Gaussian nor Poisson) Meixner classes.
ACCARDI, LUIGI, Ouerdiane, H, Rebei, H.
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Geodesics in Heisenberg Groups
Geometriae Dedicata, 1997For the Heisenberg group \(H^{2n+1}\) the author defines a left-invariant metric and computes the Levi-Civita connection and the curvature tensor. He also determines the isotropy subgroup \( \text{Iso}_0(H^{2n+1}) \). Then, equations for geodesics in \(H^{2n+1}\) are given which simplify considerably for ``horizontal'' lines.
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1997
Abstract The Heisenberg group is a nilpotent Lie group ‒ or rather a family of Lie groups, one for each odd dimension ≥ 3 ‒ which have many features in common with Euclidean spaces.
Guy David, Stephen Semmes
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Abstract The Heisenberg group is a nilpotent Lie group ‒ or rather a family of Lie groups, one for each odd dimension ≥ 3 ‒ which have many features in common with Euclidean spaces.
Guy David, Stephen Semmes
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2015
This chapter is meant to give a brief and by no means complete description of the Heisenberg group \(\mathbb {H}\), that will be the setting of this work. Customarily this group is presented as a particular group on \(\mathbb {R}^3\). This is not restrictive and to explain why we recall some definitions and basic properties of Carnot groups in order to
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This chapter is meant to give a brief and by no means complete description of the Heisenberg group \(\mathbb {H}\), that will be the setting of this work. Customarily this group is presented as a particular group on \(\mathbb {R}^3\). This is not restrictive and to explain why we recall some definitions and basic properties of Carnot groups in order to
openaire +1 more source