3 citations · 3 across the 8 of their papers we have counts for
10 papers
The relationship between spacetime singularities and regions at infinity
Junbang Liu, Ben Andrews, Susan M Scott
Ideal attached points are a core concept in general relativity for pseudo-Riemannian manifolds, and whether the spacetime can be extended with certain properties is a central consi…
The -equation on Kähler manifolds under a smooth boundary cone condition
Junbang Liu
For a -dimensional compact Kähler manifold with a pair of Kähler classes , we show that the algebraically defined -null locus is equal to the analytically defined…
Semistable -equation on Kähler threefold
Junbang Liu
For a -dimensional compact Kähler manifold with a pair of Kähler class which is -semistable, we show that the -null locus of forms a subvariety of .…
Modulus of continuity for solutions to complex Monge-Ampère equations on Hermitian manifolds
Junbang Liu
In this note, we give a proof of the uniform log-continuity of the solution to complex Monge-Ampère equations on compact Hermitian manifolds, which is a generalization of the resul…
On the uniqueness of even Minkowski problem
Weiyong He, Junbang Liu
We prove that there is a unique , which can be characterized by the eigenvalue of Hilbert operator related to a convex body, that the even Minkowski problem has…
ContrastiveGaussian: High-Fidelity 3D Generation with Contrastive Learning and Gaussian Splatting
Junbang Liu, Enpei Huang, Dongxing Mao +3
Creating 3D content from single-view images is a challenging problem that has attracted considerable attention in recent years. Current approaches typically utilize score distillat…
Complex Alexandrov-Bakelman-Pucci estimate and its applications
Junbang Liu
We prove an Alexandrov-Bakelman-Pucci type estimate, which involves the integral of the determinant of the complex Hessian over a certain subset. It improves the classical ABP esti…
On relative estimate for complex Monge-Ampère equations
Junbang Liu
We prove a relative estimate for a class of complex Monge-Ampère type equations on Kähler manifolds. It provides a unified approach to Tundinger type estimate and unifor…
Depth Estimation Algorithm Based on Transformer-Encoder and Feature Fusion
Linhan Xia, Junbang Liu, Tong Wu
This research presents a novel depth estimation algorithm based on a Transformer-encoder architecture, tailored for the NYU and KITTI Depth Dataset. This research adopts a transfor…
Twist and Turn Squeezing in a Multi-Mode Bose-Einstein Condensate
Junbang Liu, Thomas Bartlett, Joseph Hope +1
Here we examine the generation of Twist and Turn (TNT) Squeezing in a large atom-number Bose-Einstein Condensate for the purposes of generating quantum-enhanced states for atom int…