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Author

Deping Ye

Observed names: DEPING YE, Ye, Deping
ORCID: 0000-0002-2568-3173
Observed ORCID: 0000-0002-2568-3173
OpenAlex ID: A5072092953
New L p affine isoperimetric inequalities
2008 · Elisabeth Werner, Deping Ye · Advances in Mathematics · 149
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The dual Orlicz–Brunn–Minkowski theory
2015 · Richard J. Gardner, Daniel Hug, et al. · Journal of Mathematical Analysis and Applications · 94
General volumes in the Orlicz–Brunn–Minkowski theory and a related Minkowski problem I
2018 · Richard J. Gardner, Daniel Hug, et al. · Calculus of Variations and Partial Differential Equations · 83
General volumes in the Orlicz–Brunn–Minkowski theory and a related Minkowski problem II
2019 · Richard J. Gardner, Daniel Hug, et al. · Calculus of Variations and Partial Differential Equations · 69
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Entanglement thresholds for random induced states
2014 · Guillaume Aubrun, Stanis Law, et al. · 51
Dual Orlicz–Brunn–Minkowski theory: Dual Orlicz L affine and geominimal surface areas
2016 · Deping Ye · Journal of Mathematical Analysis and Applications · 47
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The p-capacitary Orlicz–Hadamard variational formula and Orlicz–Minkowski problems
2017 · Han Hong, Deping Ye, et al. · Calculus of Variations and Partial Differential Equations · 46
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New Orlicz affine isoperimetric inequalities
2015 · Deping Ye · Journal of Mathematical Analysis and Applications · 39
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The Dual Orlicz–Minkowski Problem
2018 · Baocheng Zhu, Sudan Xing, et al. · Journal of Geometric Analysis · 37
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The mixed $L_p$ geominimal surface areas for multiple convex bodies
2015 · Deping Ye, Baocheng Zhu, et al. · Indiana University Mathematics Journal · 31
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Phase transitions for random states and a semicircle law for the partial transpose
2012 · Guillaume Aubrun, Stanisław J. Szarek, et al. · Physical Review A · 28
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The Orlicz-Petty bodies
2017 · Baocheng Zhu, Han Hong, et al. · International Mathematics Research Notices · 27
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Affine isoperimetric inequalities in the functional Orlicz–Brunn–Minkowski theory
2016 · Umut Caglar, Deping Ye · Advances in Applied Mathematics · 27
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On the monotone properties of general affine surfaces under the Steiner symmetrization
2014 · Deping Ye · Indiana University Mathematics Journal · 21
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A flow approach to the Musielak-Orlicz-Gauss image problem
2022 · Qi-Rui Li, Weimin Sheng, et al. · Advances in Mathematics · 18
On nonparametric comparison of images and regression surfaces
2010 · Xiao-Feng Wang, Deping Ye · Journal of Statistical Planning and Inference · 18
The Absolute Positive Partial Transpose Property for Random Induced States
2012 · BENOIT COLLINS, ION NECHITA, et al. · Random Matrices Theory and Application · 17
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The dual Minkowski problem for unbounded closed convex sets
2023 · Ni Li, Deping Ye, et al. · Mathematische Annalen · 14
On the sine polarity and the Lp-sine Blaschke-Santaló inequality
2022 · Qingzhong Huang, Ai-Jun Li, et al. · Journal of Functional Analysis · 13
Geometry of log-concave functions: the $$L_p$$ Asplund sum and the $$L_{p}$$ Minkowski problem
2022 · Niufa Fang, Sudan Xing, et al. · Calculus of Variations and Partial Differential Equations · 13
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On the homothety conjecture
2011 · Elisabeth M. Werner, Deping Ye · Indiana University Mathematics Journal · 11
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On the polar Orlicz-Minkowski problems and the p-capacitary Orlicz-Petty bodies
2020 · Xiaokang Luo, Deping Ye, et al. · Indiana University Mathematics Journal · 10
The effects of error magnitude and bandwidth selection for deconvolution with unknown error distribution
2012 · Xiao-Feng Wang, Deping Ye · Journal of nonparametric statistics · 10
The General Dual-Polar Orlicz–Minkowski Problem
2022 · Sudan Xing, Deping Ye, et al. · Journal of Geometric Analysis · 9
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Dual Orlicz curvature measures for log-concave functions and their Minkowski problems
2025 · Niufa Fang, Deping Ye, et al. · Calculus of Variations and Partial Differential Equations · 5
Works count: 49
Citation count: 927
H-index: 17
I10-index: 23
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