Quantum Scars and Caustics in Majorana Billiards

Kavli Affiliate: Michael Wimmer | First 5 Authors: R. Johanna Zijderveld, A. Mert Bozkurt, Michael Wimmer, İnanç Adagideli, | Summary: We demonstrate that the classical dynamics influence the localization behaviour of Majorana wavefunctions in Majorana billiards. By using a connection between Majorana wavefunctions and eigenfunctions of a normal state Hamiltonian, we show that Majorana wavefunctions […]


Continue.. Quantum Scars and Caustics in Majorana Billiards

Quantum Scars and Caustics in Majorana Billiards

Kavli Affiliate: Michael Wimmer | First 5 Authors: R. Johanna Zijderveld, A. Mert Bozkurt, Michael Wimmer, İnanç Adagideli, | Summary: We demonstrate that the classical dynamics influence the localization behaviour of Majorana wavefunctions in Majorana billiards. By using a connection between Majorana wavefunctions and eigenfunctions of a normal state Hamiltonian, we show that Majorana wavefunctions […]


Continue.. Quantum Scars and Caustics in Majorana Billiards

Quantum Scars and Caustics in Majorana Billiards

Kavli Affiliate: Michael Wimmer | First 5 Authors: R. Johanna Zijderveld, A. Mert Bozkurt, Michael Wimmer, İnanç Adagideli, | Summary: We demonstrate that the classical dynamics influence the localization behaviour of Majorana wavefunctions in Majorana billiards. By using a connection between Majorana wavefunctions and eigenfunctions of a normal state Hamiltonian, we show that Majorana wavefunctions […]


Continue.. Quantum Scars and Caustics in Majorana Billiards

Affine $mathcal{W}$-algebras and Miura maps from 3d $mathcal N=4$ non-Abelian quiver gauge theories

Kavli Affiliate: Masahito Yamazaki | First 5 Authors: Ioana Coman, Myungbo Shim, Masahito Yamazaki, Yehao Zhou, | Summary: We study Vertex Operator Algebras (VOAs) obtained from the H-twist of 3d $mathcal{N}=4$ linear quiver gauge theories. We find that H-twisted VOAs can be regarded as the ”chiralization” of the extended Higgs branch: many of the ingredients […]


Continue.. Affine $mathcal{W}$-algebras and Miura maps from 3d $mathcal N=4$ non-Abelian quiver gauge theories

SENSEI: First Direct-Detection Results on sub-GeV Dark Matter from SENSEI at SNOLAB

Kavli Affiliate: Michael Crisler | First 5 Authors: SENSEI Collaboration, Prakruth Adari, Itay M. Bloch, Ana M. Botti, Mariano Cababie | Summary: We present the first results from a dark matter search using six Skipper-CCDs in the SENSEI detector operating at SNOLAB. With an exposure of 534.9 gram-days from well-performing sensors, we select events containing […]


Continue.. SENSEI: First Direct-Detection Results on sub-GeV Dark Matter from SENSEI at SNOLAB

Repaint123: Fast and High-quality One Image to 3D Generation with Progressive Controllable 2D Repainting

Kavli Affiliate: Cheng Peng | First 5 Authors: Junwu Zhang, Zhenyu Tang, Yatian Pang, Xinhua Cheng, Peng Jin | Summary: Recent one image to 3D generation methods commonly adopt Score Distillation Sampling (SDS). Despite the impressive results, there are multiple deficiencies including multi-view inconsistency, over-saturated and over-smoothed textures, as well as the slow generation speed. […]


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Circuit-motivated generalized affine models characterize stimulus-dependent visual cortical shared variability

Kavli Affiliate: Kenneth Miller | Authors: Ji Xia, Anna Jasper, Adam Kohn and Kenneth D Miller | Summary: Correlated variability in the visual cortex is modulated by stimulus properties. The stimulus dependence of correlated variability impacts stimulus coding and is indicative of circuit structure. An affine model combining a factor proportional to mean stimulus response […]


Continue.. Circuit-motivated generalized affine models characterize stimulus-dependent visual cortical shared variability

Euclidean self-dual gravity: Ashtekar variables without gauge fixing

Kavli Affiliate: J. S. Villasenor | First 5 Authors: J. Fernando Barbero G., Marc Basquens, Eduardo J. S. Villaseñor, , | Summary: The Gotay-Nester-Hinds method is used in this paper to study the Hamiltonian formulation of the Euclidean self-dual action. This action can be used to arrive at the complex Ashtekar formulation of General Relativity […]


Continue.. Euclidean self-dual gravity: Ashtekar variables without gauge fixing

Euclidean self-dual gravity: Ashtekar variables without gauge fixing

Kavli Affiliate: J. S. Villasenor | First 5 Authors: J. Fernando Barbero G., Marc Basquens, Eduardo J. S. Villaseñor, , | Summary: The Gotay-Nester-Hinds method is used in this paper to study the Hamiltonian formulation of the Euclidean self-dual action. This action can be used to arrive at the complex Ashtekar formulation of General Relativity […]


Continue.. Euclidean self-dual gravity: Ashtekar variables without gauge fixing

Euclidean self-dual gravity: Ashtekar variables without gauge fixing

Kavli Affiliate: J. S. Villasenor | First 5 Authors: J. Fernando Barbero G., Marc Basquens, Eduardo J. S. Villaseñor, , | Summary: The Gotay-Nester-Hinds method is used in this paper to study the Hamiltonian formulation of the Euclidean self-dual action. This action can be used to arrive at the complex Ashtekar formulation of General Relativity […]


Continue.. Euclidean self-dual gravity: Ashtekar variables without gauge fixing