Abstract:We show that the negative electronic compressibility of two-dimensional electronic systems at sufficiently low density enables the generation of charge density waves through the application of a uniform force field, provided no current is allowed to flow. The wavelength of the density oscillations is controlled by the magnitude of the (negative) screening length, and their amplitude is proportional to the applied force. Both are electrically tunable.Introduction -The occurrence of negative compressibility is a… Show more
“…For equal effective masses, i.e., isotropic energy bands, our results agree with Hrolak et al. 1 Our numerical results are applied to phosphorene.…”
supporting
confidence: 89%
“…This effect has been observed to enhance the capacitance of semiconductor 2D electronic systems by a few percent above the expected geometric capacitance 21 and is experimental evidence for the formation of a charge-density-wave (CDW) phase. 1 Negative compressibility has been recently observed in atomically thin BP wherein strong correlations results in an enhanced gate capacitance. 18 Importantly, negative compressibility occurs at densities as high as n ≈ 10 12 cm −2 which is achievable in experiment.…”
Section: Introductionmentioning
confidence: 99%
“…When the compressibility of the drag layer is negative, the force exerted by this electric field results in CDW phases with a wavelength determined by the absolute value of the compressibility. 1 We generalize the method of Ref. [1] to investigate the controlled formation of a CDW phase caused by a negative electronic compressibility.…”
Section: Introductionmentioning
confidence: 99%
“…1 We generalize the method of Ref. [1] to investigate the controlled formation of a CDW phase caused by a negative electronic compressibility. The CDW is normally understood to be an intrinsic instability of the electronic structure of the system.…”
The possibility of an inhomogeneous charge density wave phase is investigated in a system of two coupled electron and hole monolayers separated by a hexagonal boron nitride insulating layer. The charge density wave state is induced through the assumption of negative compressibility of electron/hole gases in a Coulomb drag configuration between the electron and hole sheets. Under equilibrium conditions, we derive analytical expressions for the density oscillation along the zigzag and armchair directions. We find that the density modulation not only depends on the sign of the compressibility but also on the anisotropy of the low energy bands. Our results are applicable to any two dimensional system with anisotropic parabolic bands, characterized by different effective masses. For equal effective masses, i.e., isotropic energy bands, our results agree with Hrolak et al.. 1 Our numerical results are applied to phosphorene. PACS numbers: 71.35.-y, 73.21.-b, 74.78.Fk arXiv:1811.12268v1 [cond-mat.mes-hall]
“…For equal effective masses, i.e., isotropic energy bands, our results agree with Hrolak et al. 1 Our numerical results are applied to phosphorene.…”
supporting
confidence: 89%
“…This effect has been observed to enhance the capacitance of semiconductor 2D electronic systems by a few percent above the expected geometric capacitance 21 and is experimental evidence for the formation of a charge-density-wave (CDW) phase. 1 Negative compressibility has been recently observed in atomically thin BP wherein strong correlations results in an enhanced gate capacitance. 18 Importantly, negative compressibility occurs at densities as high as n ≈ 10 12 cm −2 which is achievable in experiment.…”
Section: Introductionmentioning
confidence: 99%
“…When the compressibility of the drag layer is negative, the force exerted by this electric field results in CDW phases with a wavelength determined by the absolute value of the compressibility. 1 We generalize the method of Ref. [1] to investigate the controlled formation of a CDW phase caused by a negative electronic compressibility.…”
Section: Introductionmentioning
confidence: 99%
“…1 We generalize the method of Ref. [1] to investigate the controlled formation of a CDW phase caused by a negative electronic compressibility. The CDW is normally understood to be an intrinsic instability of the electronic structure of the system.…”
The possibility of an inhomogeneous charge density wave phase is investigated in a system of two coupled electron and hole monolayers separated by a hexagonal boron nitride insulating layer. The charge density wave state is induced through the assumption of negative compressibility of electron/hole gases in a Coulomb drag configuration between the electron and hole sheets. Under equilibrium conditions, we derive analytical expressions for the density oscillation along the zigzag and armchair directions. We find that the density modulation not only depends on the sign of the compressibility but also on the anisotropy of the low energy bands. Our results are applicable to any two dimensional system with anisotropic parabolic bands, characterized by different effective masses. For equal effective masses, i.e., isotropic energy bands, our results agree with Hrolak et al.. 1 Our numerical results are applied to phosphorene. PACS numbers: 71.35.-y, 73.21.-b, 74.78.Fk arXiv:1811.12268v1 [cond-mat.mes-hall]
“…However, situations where a negative exchange and correlation contribution to the energy dominates over the positive kinetic energy do exist. In this case, the compressibility K = n −2 ∂n/∂µ of the electron gas is negative [35, 43,44] leading to C q < 0 and C > C g . Such quantum mechanical enhancement of the total capacitance as compared to the classical value has been observed in several systems including two-dimensional electron double layers formed in GaAs semiconductor quantum wells [45], the interface between two oxides (LaAlO 3 /SrTiO 3 ) [46], 2D monolayers of WSe 2 [47], and graphene-MoS 2 heterostructures [48].…”
Recently there has been a great deal of interest on the possibility to exploit quantum-mechanical effects to increase the performance of energy storage systems. Here we introduce and solve a model of a quantum supercapacitor. This consists of two chains, one containing electrons and the other one holes, hosted by arrays of double quantum dots, the latter being a building block of experimental architectures for realizing charge and spin qubits. The two chains are in close proximity and embedded in the same photonic cavity, which is responsible for long-range coupling between all the qubits, in the same spirit of the Dicke model. By employing a variational approach, we find the phase diagram of the model, which displays ferromagnetic and antiferromagnetic phases for suitable pseudospin degrees of freedom, together with phases characterized by collective superradiant behavior. Importantly, we show that when transitioning from the ferro/antiferromagnetic to the superradiant phase, the quantum capacitance of the model is greatly enhanced. Our work offers opportunities for the experimental realization of
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