activity
20062021
most citedRadial basis function ENO and WENO finite difference methods based on the optimization of shape parameters

66 citations · 121 across the 13 of their papers we have counts for

collaborators

13 papers

math.NA2021

Fifth-order weighted essentially non-oscillatory schemes with new Z-type nonlinear weights for hyperbolic conservation laws

Jiaxi Gu, Xinjuan Chen, Jae-Hun Jung

In this paper we propose new Z-type nonlinear weights of the fifth-order weighted essentially non-oscillatory (WENO) finite difference scheme for hyperbolic conservation laws. Inst…

math.NA2021

A Chebyshev multidomain adaptive mesh method for Reaction-Diffusion equations

Jae-Hun Jung, Daniel Olmos-Liceaga

Reaction-Diffusion equations can present solutions in the form of traveling waves. Such solutions evolve in different spatial and temporal scales and it is desired to construct num…

cs.SD2021

Topological Data Analysis of Korean Music in Jeongganbo: A Cycle Structure

Mai Lan Tran, Changbom Park, Jae-Hun Jung

Jeongganbo is a unique music representation invented by Sejong the Great. Contrary to the western music notation, the pitch of each note is encrypted and the length is visualized d…

cs.CG2020★ 1 cited

The Interconnectivity Vector: A Finite-Dimensional Vector Representation of Persistent Homology

Megan Johnson, Jae-Hun Jung

Persistent Homology (PH) is a useful tool to study the underlying structure of a data set. Persistence Diagrams (PDs), which are 2D multisets of points, are a concise summary of th…

astro-ph.IM2019★ 2 cited

Detection of gravitational waves using topological data analysis and convolutional neural network: An improved approach

Christopher Bresten, Jae-Hun Jung

The gravitational wave detection problem is challenging because the noise is typically overwhelming. Convolutional neural networks (CNNs) have been successfully applied, but requir…

math.NA2016★ 66 cited

Radial basis function ENO and WENO finite difference methods based on the optimization of shape parameters

Jingyang Guo, Jae-Hun Jung

We present adaptive finite difference ENO/WENO methods by adopting infinitely smooth radial basis functions (RBFs). This is a direct extension of the non-polynomial finite volume E…