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ORCIDYeon Ju Lee
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2020 – today
- 2023
[j17]Cheng Cheng
, Yang Chen, Yeon Ju Lee, Qiyu Sun:
SVD-Based Graph Fourier Transforms on Directed Product Graphs. IEEE Trans. Signal Inf. Process. over Networks 9: 531-541 (2023)- 2020
- [j16]Yeahwon Kim, Hohyung Ryu, Sunmi Lee, Yeon Ju Lee:
Joint Demosaicing and Denoising Based on Interchannel Nonlocal Mean Weighted Moving Least Squares Method. Sensors 20(17): 4697 (2020)
2010 – 2019
- 2017
- [j15]Donghyeon Lee, Jiseoc Lee, Hyoyi Kim, Taewon Lee, Jeongtae Soh, Miran Park, Changhwan Kim, Yeon Ju Lee, Seungryong Cho:
A Feasibility Study of Low-Dose Single-Scan Dual-Energy Cone-Beam CT in Many-View Under-Sampling Framework. IEEE Trans. Medical Imaging 36(12): 2578-2587 (2017) - [c2]Taewon Lee, Yeon Ju Lee, Seungryong Cho:
Auto-focused panoramic dental tomosynthesis imaging with exponential polynomial based sharpness indicators. Medical Imaging: Image Processing 2017: 101331Y - 2016
- [j14]Yeon Ju Lee, Charles A. Micchelli, Jungho Yoon:
On multivariate discrete least squares. J. Approx. Theory 211: 78-84 (2016) - 2015
- [j13]Yeon Ju Lee, Jungho Yoon:
Image zooming method using edge-directed moving least squares interpolation based on exponential polynomials. Appl. Math. Comput. 269: 569-583 (2015) - 2014
- [j12]Yeon Ju Lee, Sukho Lee, Jungho Yoon:
A Framework for Moving Least Squares Method with Total Variation Minimizing Regularization. J. Math. Imaging Vis. 48(3): 566-582 (2014) - 2013
- [j11]Byeongseon Jeong, Hong Oh Kim, Yeon Ju Lee, Jungho Yoon:
Exponential polynomial reproducing property of non-stationary symmetric subdivision schemes and normalized exponential B-splines. Adv. Comput. Math. 38(3): 647-666 (2013) - [j10]Yeon Ju Lee, Charles A. Micchelli:
On collocation matrices for interpolation and approximation. J. Approx. Theory 174: 148-181 (2013) - [j9]Youngsoo Ha, Changho Kim, Yeon Ju Lee, Jungho Yoon:
An improved weighted essentially non-oscillatory scheme with a new smoothness indicator. J. Comput. Phys. 232(1): 68-86 (2013) - [j8]Youngsoo Ha, Yeon Ju Lee, Jungho Yoon:
Modified Essentially Nonoscillatory Schemes Based on Exponential Polynomial Interpolation for Hyperbolic Conservation Laws. SIAM J. Numer. Anal. 51(2): 864-893 (2013) - 2011
- [j7]Mun Bae Lee, Yeon Ju Lee, Hasik Sunwoo, Jungho Yoon:
Some issues on interpolation matrices of locally scaled radial basis functions. Appl. Math. Comput. 217(10): 5011-5014 (2011) - 2010
- [j6]Hong Oh Kim, Rae Young Kim, Yeon Ju Lee, Jungho Yoon:
Quasi-interpolatory refinable functions and construction of biorthogonal wavelet systems. Adv. Comput. Math. 33(3): 255-283 (2010) - [j5]Yeon Ju Lee, Jungho Yoon:
Analysis of stationary subdivision schemes for curve design based on radial basis function interpolation. Appl. Math. Comput. 215(11): 3851-3859 (2010) - [j4]Yeon Ju Lee, Jungho Yoon:
Nonlinear Image Upsampling Method Based on Radial Basis Function Interpolation. IEEE Trans. Image Process. 19(10): 2682-2692 (2010)
2000 – 2009
- 2007
- [j3]Yeon Ju Lee, Gang Joon Yoon, Jungho Yoon:
Convergence of Increasingly Flat Radial Basis Interpolants to Polynomial Interpolants. SIAM J. Math. Anal. 39(2): 537-553 (2007) - 2006
- [j2]Byung-Gook Lee, Yeon Ju Lee, Jungho Yoon:
Stationary binary subdivision schemes using radial basis function interpolation. Adv. Comput. Math. 25(1-3): 57-72 (2006) - [j1]Sung Woo Choi, Byung-Gook Lee, Yeon Ju Lee, Jungho Yoon:
Stationary subdivision schemes reproducing polynomials. Comput. Aided Geom. Des. 23(4): 351-360 (2006) - [c1]Yoo-Joo Choi, Yeon Ju Lee, Jungho Yoon, Byung-Gook Lee, Young J. Kim:
A New Class of Non-stationary Interpolatory Subdivision Schemes Based on Exponential Polynomials. GMP 2006: 563-570
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