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Jakob Keck

Publications and source records attributed to Jakob Keck.

2 recordsLinked to original sources

Colloidal 2D WS2 nanosheets exhibiting high-purity single photon emission

The search for quantum emitters, delivering single photons "on demand" at cryogenic and elevated temperatures for photonic technologies is ever progressing. For example, micrometer-sized WS2 monolayers exhibit single photon emission by elaborated local defect or strain engineering. Here, we show that wet-chemically synthesised monolayered two-dimensional (2D) WS2 nano sheets (NSs) with lateral sizes of 14 (+/- 6 nm) readily emit single photons from exciton recombination without the need for substrate-induced patterning, strain/defect engineering or spectral filtering. Single particle spectroscopy of 70 individual NSs shows photoluminescence from excitons (2.02 eV), trios (1.94 eV) and defect-localized states (1.85 eV) with fast emission (t1<0.2 ns, t2=3.2 ns), allowing highly frequent excitation cycles. Pulsed at 80 MHz, colloidal WS2 NSs exhibit limited spectral diffusion, no blinking and distinct photon antibunching (g2(0)=0.07 at 5 K), thereby tackling challenges of established colloidal quantum dot systems (blinking, longer emission cycles), while retaining high single photon purity as key quality of deterministic quantum emitters.

physics.optics↗

Modeling and simulation of nematic LCE rods

We introduce a nonlinear, one-dimensional bending-twisting model for an inextensible bi-rod that is composed of a nematic liquid crystal elastomer. The model combines an elastic energy that is quadratic in curvature and torsion with a Frank-Oseen energy for the liquid crystal elastomer. Moreover, the model features a nematic-elastic coupling that relates the crystalline orientation with a spontaneous bending-twisting term. We show that the model can be derived as a $Γ$-limit from three-dimensional nonlinear elasticity. Moreover, we introduce a numerical scheme to compute critical points of the bending-twisting model via a discrete gradient flow. We present various numerical simulations that illustrate the rich mechanical behavior predicted by the model. The numerical experiments reveal good stability and approximation properties of the method.

math.AP↗