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ORCIDNing Zhong 0002
Person information
- affiliation: University of Cincinnati, OH, USA
Other persons with the same name
- Ning Zhong — disambiguation page
- Ning Zhong 0001
![[0000-0001-7882-8340]](https://dblp.uni-trier.de./img/orcid-mark.12x12.png "0000-0001-7882-8340")
— Maebashi Institute of Technology, Maebashi, Japan (and 1 more)
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2020 – today
- 2023
[j26]Daniel Silva Graça, Ning Zhong:
Analytic one-dimensional maps and two-dimensional ordinary differential equations can robustly simulate Turing machines. Comput. 12(2): 117-144 (2023)- 2021
- [j25]Daniel Silva Graça, Ning Zhong:
The set of hyperbolic equilibria and of invertible zeros on the unit ball is computable. Theor. Comput. Sci. 895: 48-54 (2021) - [c18]Daniel Silva Graça, Ning Zhong:
Computability of Limit Sets for Two-Dimensional Flows. CiE 2021: 494-503 - [i5]Daniel Silva Graça, Ning Zhong:
Computing the exact number of periodic orbits for planar flows. CoRR abs/2101.07701 (2021) - [i4]Daniel Silva Graça, Ning Zhong:
Analytic one-dimensional maps and two-dimensional ordinary differential equations can robustly simulate Turing machines. CoRR abs/2109.15073 (2021) - [i3]Daniel Silva Graça, Ning Zhong:
Robustness of non-computability. CoRR abs/2109.15080 (2021) - 2020
- [c17]Shu-Ming Sun, Ning Zhong, Martin Ziegler:
Computability of the Solutions to Navier-Stokes Equations via Effective Approximation. Complexity and Approximation 2020: 80-112 - [i2]Daniel Silva Graça, Ning Zhong:
The set of hyperbolic equilibria and of invertible zeros on the unit ball is computable. CoRR abs/2002.08199 (2020)
2010 – 2019
- 2018
- [c16]Daniel Silva Graça, Ning Zhong:
Computability of Ordinary Differential Equations. CiE 2018: 204-213 - 2017
- [i1]Daniel Silva Graça, Cristobal Rojas, Ning Zhong:
Computing geometric Lorenz attractors with arbitrary precision. CoRR abs/1702.04059 (2017) - 2015
- [j24]I. Pour-El, Ning Zhong:
A Tribute to Marian Boykan Pour-El (1928-2009). J. Log. Comput. 25(4): 1133-1140 (2015) - [j23]Daniel Silva Graça, Ning Zhong:
An analytic System with a Computable Hyperbolic Sink Whose Basin of Attraction is Non-Computable. Theory Comput. Syst. 57(2): 478-520 (2015) - [j22]Shu-Ming Sun, Ning Zhong:
Computability aspects for 1st-order partial differential equations via characteristics. Theor. Comput. Sci. 583: 27-39 (2015) - [c15]Shu-Ming Sun, Ning Zhong, Martin Ziegler:
On Computability of Navier-Stokes' Equation. CiE 2015: 334-342 - 2014
- [j21]Shu-Ming Sun, Ning Zhong:
On Effective Convergence of Numerical Solutions for Differential Equations. ACM Trans. Comput. Theory 6(1): 4:1-4:25 (2014) - 2013
- [c14]Olivier Bournez, Daniel Silva Graça, Amaury Pouly, Ning Zhong:
Computability and Computational Complexity of the Evolution of Nonlinear Dynamical Systems. CiE 2013: 12-21 - 2012
- [j20]Daniel Silva Graça, Ning Zhong, Jorge Buescu:
Computability, noncomputability, and hyperbolic systems. Appl. Math. Comput. 219(6): 3039-3054 (2012) - [j19]Daniel Silva Graça, Ning Zhong, H. S. Dumas:
The connection between computability of a nonlinear problem and its linearization: The Hartman-Grobman theorem revisited. Theor. Comput. Sci. 457: 101-110 (2012) - 2011
- [j18]Daniel Silva Graça, Ning Zhong:
Computability in planar dynamical systems. Nat. Comput. 10(4): 1295-1312 (2011) - 2010
- [e2]Xizhong Zheng, Ning Zhong:
Proceedings Seventh International Conference on Computability and Complexity in Analysis, CCA 2010, Zhenjiang, China, 21-25th June 2010. EPTCS 24, 2010 [contents]
2000 – 2009
- 2009
- [j17]Robert Rettinger, Klaus Weihrauch, Ning Zhong:
Topological Complexity of Blowup Problems. J. Univers. Comput. Sci. 15(6): 1301-1316 (2009) - [c13]Ning Zhong:
Computable Analysis of Differential Equations (Invited Talk). CCA 2009 - [c12]Daniel Silva Graça, Ning Zhong:
Computing Domains of Attraction for Planar Dynamics. UC 2009: 179-190 - 2008
- [j16]Vasco Brattka, Hajime Ishihara, Matthias Schröder, Ning Zhong:
Computability and Complexity in Analysis. J. Univers. Comput. Sci. 14(6): 800 (2008) - [j15]Vasco Brattka, Hajime Ishihara, Matthias Schröder, Ning Zhong:
Editorial: Math. Log. Quart. 5/2008. Math. Log. Q. 54(5): 453 (2008) - [c11]Robert Rettinger, Klaus Weihrauch, Ning Zhong:
Complexity of Blowup Problems: Extended Abstract. CCA 2008: 219-230 - [e1]Ruth Dillhage, Tanja Grubba, Andrea Sorbi, Klaus Weihrauch, Ning Zhong:
Proceedings of the Fourth International Conference on Computability and Complexity in Analysis, CCA 2007, Siena, Italy, June 16-18, 2007. Electronic Notes in Theoretical Computer Science 202, Elsevier 2008 [contents] - 2007
- [j14]Klaus Weihrauch, Ning Zhong:
Computable analysis of the abstract Cauchy problem in a Banach space and its applications I. Math. Log. Q. 53(4-5): 511-531 (2007) - [j13]Ning Zhong:
Computable Analysis of a Boundary-Value Problem for the Korteweg-de Vries Equation. Theory Comput. Syst. 41(1): 155-175 (2007) - [c10]Ruth Dillhage, Tanja Grubba, Andrea Sorbi, Klaus Weihrauch, Ning Zhong:
Preface. CCA 2007: 1-2 - 2006
- [j12]Klaus Weihrauch, Ning Zhong:
Computing Schrödinger propagators on Type-2 Turing machines. J. Complex. 22(6): 918-935 (2006) - [j11]Klaus Weihrauch, Ning Zhong:
An Algorithm for Computing Fundamental Solutions. SIAM J. Comput. 35(6): 1283-1294 (2006) - [c9]Klaus Weihrauch, Ning Zhong:
Beyond the First Main Theorem - When Is the Solution of a Linear Cauchy Problem Computable? TAMC 2006: 783-792 - [c8]Klaus Weihrauch, Ning Zhong:
Computable Analysis of the Abstract Cauchy Problem in a Banach Space and Its Applications (I). CCA 2006: 33-59 - 2005
- [j10]Klaus Weihrauch, Ning Zhong:
Computing the solution of the Korteweg-de Vries equation with arbitrary precision on Turing. Theor. Comput. Sci. 332(1-3): 337-366 (2005) - [c7]Ning Zhong:
Computable Analysis of a Non-homogeneous Boundary-Value Problem for the Korteweg-de Vries Equation. CiE 2005: 552-561 - 2004
- [j9]Vasco Brattka, Peter Hertling, Ker-I Ko, Ning Zhong:
Preface: MLQ - Math. Log. Quart. 4-5/2004. Math. Log. Q. 50(4-5): 327-328 (2004) - [c6]Klaus Weihrauch, Ning Zhong:
An Algorithm for Computing Fundamental Solutions. CCA 2004: 201-215 - 2003
- [j8]Ning Zhong, Klaus Weihrauch:
Computatbility theory of generalized functions. J. ACM 50(4): 469-505 (2003) - 2002
- [j7]Vasco Brattka, Peter Hertling, Mariko Yasugi, Ning Zhong:
Preface: MLQ - Math. Log. Quart. Supplement 1/2002. Math. Log. Q. 48(S1) (2002) - [c5]Klaus Weihrauch, Ning Zhong:
The Solution Operator of the Korteweg-de Vries Equation is Computable. CCA 2002: 189-201 - 2001
- [j6]William Gay, Bing-Yu Zhang, Ning Zhong:
Computability of Solutions of the Korteweg-de Vries Equation. Math. Log. Q. 47(1): 93-110 (2001) - [c4]Klaus Weihrauch, Ning Zhong:
Turing Computability of a Nonlinear Schrödinger Propagator. COCOON 2001: 596-600 - 2000
- [c3]Klaus Weihrauch, Ning Zhong:
Is the Linear Schrödinger Propagator Turing Computable? CCA 2000: 369-377
1990 – 1999
- 1999
- [j5]Bing-Yu Zhang, Ning Zhong:
Lp-Computability. Math. Log. Q. 45: 449-456 (1999) - [j4]Ning Zhong:
Computability Structure of the Sobolev Spaces and Its Applications. Theor. Comput. Sci. 219(1-2): 487-510 (1999) - [c2]Klaus Weihrauch, Ning Zhong:
The Wave Propagator Is Turing Computable. ICALP 1999: 697-707 - 1998
- [j3]Ning Zhong:
Derivatives of Computable Functions. Math. Log. Q. 44: 304-316 (1998) - [j2]Ning Zhong:
Recursively Enumerable Subsets of Rq in Two Computing Models: Blum-Shub-Smale Machine and Turing Machine. Theor. Comput. Sci. 197(1-2): 79-94 (1998) - 1997
- [j1]Marian Boykan Pour-El, Ning Zhong:
The Wave Equation with Computable Initial Data Whose Unique Solution Is Nowhere Computable. Math. Log. Q. 43: 499-509 (1997) - 1996
- [c1]Marian Boykan Pour-El, Ning Zhong:
The Wave Equation with Computable Initial Data Whose Unique Solution is Nowhere Computable. CCA 1996
Coauthor Index
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