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ORCIDDaniel Silva Graça
Person information
- affiliation: University of Algarve, Faro, Portugal
Other persons with the same name
- Daniel Graça 0002
![[0000-0002-8174-6685]](https://dblp.uni-trier.de/img/orcid-mark.12x12.png "0000-0002-8174-6685")
(aka: Daniel Fernandes Graça) — University of Aveiro, Portugal
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2020 – today
- 2024
[j21]Daniel Silva Graça, Ning Zhong:
Robust non-computability of dynamical systems and computability of robust dynamical systems. Log. Methods Comput. Sci. 20(2) (2024)- 2023
- [j20]Riccardo Gozzi, Daniel Graça:
Characterizing time computational complexity classes with polynomial differential equations. Comput. 12(1): 23-57 (2023) - [j19]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) - [j18]Olivier Bournez, Riccardo Gozzi, Daniel Silva Graça, Amaury Pouly:
A continuous characterization of PSPACE using polynomial ordinary differential equations. J. Complex. 77: 101755 (2023) - [i13]Daniel Silva Graça, Ning Zhong:
Robust non-computability and stability of dynamical systems. CoRR abs/2305.14448 (2023) - 2021
- [j17]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) - [c14]Daniel Silva Graça, Ning Zhong:
Computability of Limit Sets for Two-Dimensional Flows. CiE 2021: 494-503 - [i12]Daniel Silva Graça, Ning Zhong:
Computing the exact number of periodic orbits for planar flows. CoRR abs/2101.07701 (2021) - [i11]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) - [i10]Daniel Silva Graça, Ning Zhong:
Robustness of non-computability. CoRR abs/2109.15080 (2021) - 2020
- [i9]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
- [c13]Daniel Silva Graça, Ning Zhong:
Computability of Ordinary Differential Equations. CiE 2018: 204-213 - 2017
- [j16]Olivier Bournez, Daniel Silva Graça, Amaury Pouly:
On the functions generated by the general purpose analog computer. Inf. Comput. 257: 34-57 (2017) - [j15]Olivier Bournez, Daniel Silva Graça, Amaury Pouly:
Polynomial Time Corresponds to Solutions of Polynomial Ordinary Differential Equations of Polynomial Length. J. ACM 64(6): 38:1-38:76 (2017) - [i8]Daniel Silva Graça, Cristobal Rojas, Ning Zhong:
Computing geometric Lorenz attractors with arbitrary precision. CoRR abs/1702.04059 (2017) - 2016
- [j14]Olivier Bournez, Daniel Silva Graça, Amaury Pouly:
Computing with polynomial ordinary differential equations. J. Complex. 36: 106-140 (2016) - [j13]Amaury Pouly, Daniel Silva Graça:
Computational complexity of solving polynomial differential equations over unbounded domains. Theor. Comput. Sci. 626: 67-82 (2016) - [c12]Olivier Bournez, Daniel Silva Graça, Amaury Pouly:
Polynomial Time Corresponds to Solutions of Polynomial Ordinary Differential Equations of Polynomial Length: The General Purpose Analog Computer and Computable Analysis Are Two Efficiently Equivalent Models of Computations. ICALP 2016: 109:1-109:15 - [i7]Olivier Bournez, Daniel Silva Graça, Amaury Pouly:
Polynomial Time corresponds to Solutions of Polynomial Ordinary Differential Equations of Polynomial Length. CoRR abs/1601.05360 (2016) - [i6]Olivier Bournez, Daniel Silva Graça, Amaury Pouly:
Computing with Polynomial Ordinary Differential Equations. CoRR abs/1601.05683 (2016) - [i5]Olivier Bournez, Daniel Silva Graça, Amaury Pouly:
On the Functions Generated by the General Purpose Analog Computer. CoRR abs/1602.00546 (2016) - [i4]Olivier Bournez, Daniel Silva Graça, Amaury Pouly:
Polynomial Time Corresponds to Solutions of Polynomial Ordinary Differential Equations of Polynomial Length (Journal version). CoRR abs/1609.08059 (2016) - 2015
- [j12]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) - [c11]Olivier Bournez, Daniel Silva Graça, Amaury Pouly:
Rigorous Numerical Computation of Polynomial Differential Equations Over Unbounded Domains. MACIS 2015: 469-473 - 2014
- [i3]Amaury Pouly, Daniel Silva Graça:
Computational complexity of solving elementary differential equations over unbounded domains. CoRR abs/1409.0451 (2014) - 2013
- [j11]Olivier Bournez, Daniel Silva Graça, Emmanuel Hainry:
Computation with perturbed dynamical systems. J. Comput. Syst. Sci. 79(5): 714-724 (2013) - [c10]Olivier Bournez, Daniel Silva Graça, Amaury Pouly, Ning Zhong:
Computability and Computational Complexity of the Evolution of Nonlinear Dynamical Systems. CiE 2013: 12-21 - [c9]Olivier Bournez, Daniel Silva Graça, Amaury Pouly:
Turing Machines Can Be Efficiently Simulated by the General Purpose Analog Computer. TAMC 2013: 169-180 - 2012
- [j10]Daniel Silva Graça, Ning Zhong, Jorge Buescu:
Computability, noncomputability, and hyperbolic systems. Appl. Math. Comput. 219(6): 3039-3054 (2012) - [j9]Daniel Silva Graça:
Noncomputability, unpredictability, and financial markets. Complex. 17(6): 24-30 (2012) - [j8]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) - [c8]Olivier Bournez, Daniel Silva Graça, Amaury Pouly:
On the complexity of solving initial value problems. ISSAC 2012: 115-121 - [i2]Olivier Bournez, Daniel Silva Graça, Amaury Pouly:
On the complexity of solving initial value problems. CoRR abs/1202.4407 (2012) - [i1]Amaury Pouly, Olivier Bournez, Daniel Silva Graça:
Turing machines can be efficiently simulated by the General Purpose Analog Computer. CoRR abs/1203.4667 (2012) - 2011
- [j7]Daniel Silva Graça, Ning Zhong:
Computability in planar dynamical systems. Nat. Comput. 10(4): 1295-1312 (2011) - [c7]Olivier Bournez, Daniel Silva Graça, Amaury Pouly:
Solving Analytic Differential Equations in Polynomial Time over Unbounded Domains. MFCS 2011: 170-181 - 2010
- [c6]Olivier Bournez, Daniel Silva Graça, Emmanuel Hainry:
Robust Computations with Dynamical Systems. MFCS 2010: 198-208
2000 – 2009
- 2009
- [j6]Daniel Silva Graça, Jorge Buescu, Manuel Lameiras Campagnolo:
Computational bounds on polynomial differential equations. Appl. Math. Comput. 215(4): 1375-1385 (2009) - [j5]Pieter Collins, Daniel Silva Graça:
Effective Computability of Solutions of Differential Inclusions The Ten Thousand Monkeys Approach. J. Univers. Comput. Sci. 15(6): 1162-1185 (2009) - [c5]Daniel Silva Graça, Ning Zhong:
Computing Domains of Attraction for Planar Dynamics. UC 2009: 179-190 - 2008
- [j4]Daniel Silva Graça, Manuel Lameiras Campagnolo, Jorge Buescu:
Computability with polynomial differential equations. Adv. Appl. Math. 40(3): 330-349 (2008) - [c4]Pieter Collins, Daniel Silva Graça:
Effective Computability of Solutions of Ordinary Differential Equations The Thousand Monkeys Approach. CCA 2008: 103-114 - 2007
- [j3]Olivier Bournez, Manuel Lameiras Campagnolo, Daniel Silva Graça, Emmanuel Hainry:
Polynomial differential equations compute all real computable functions on computable compact intervals. J. Complex. 23(3): 317-335 (2007) - [c3]Daniel Silva Graça, Jorge Buescu, Manuel Lameiras Campagnolo:
Boundedness of the Domain of Definition is Undecidable for Polynomial ODEs. CCA 2007: 49-57 - 2006
- [c2]Olivier Bournez, Manuel Lameiras Campagnolo, Daniel Silva Graça, Emmanuel Hainry:
The General Purpose Analog Computer and Computable Analysis are Two Equivalent Paradigms of Analog Computation. TAMC 2006: 631-643 - 2005
- [c1]Daniel Silva Graça, Manuel Lameiras Campagnolo, Jorge Buescu:
Robust Simulations of Turing Machines with Analytic Maps and Flows. CiE 2005: 169-179 - 2004
- [j2]Daniel Silva Graça:
Some recent developments on Shannon's General Purpose Analog Computer. Math. Log. Q. 50(4-5): 473-485 (2004) - 2003
- [j1]Daniel Silva Graça, José Félix Costa:
Analog computers and recursive functions over the reals. J. Complex. 19(5): 644-664 (2003)
Coauthor Index
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