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2010 – 2019
- 2019
[j6]Agnieszka Peszek, Apoloniusz Tyszka:
On the Relationship Between Matiyasevich's and Smorynski's Theorems. Sci. Ann. Comput. Sci. 29(1): 101-111 (2019)- 2018
- [j5]Apoloniusz Tyszka:
A hypothetical upper bound on the heights of the solutions of a Diophantine equation with a finite number of solutions. Open Comput. Sci. 8(1): 109-114 (2018) - 2017
- [j4]Apoloniusz Tyszka:
Is there a computable upper bound for the height of a solution of a Diophantine equation with a unique solution in positive integers? Open Comput. Sci. 7(1): 17-23 (2017) - [c3]Krzysztof Molenda, Agnieszka Peszek, Maciej Sporysz
, Apoloniusz Tyszka:
Is there a computable upper bound on the heights of rational solutions of a Diophantine equation with a finite number of solutions? FedCSIS 2017: 249-258 - 2015
- [c2]Apoloniusz Tyszka:
A hypothetical way to compute an upper bound for the heights of solutions of a Diophantine equation with a finite number of solutions. FedCSIS 2015: 709-716 - 2014
- [c1]Apoloniusz Tyszka:
MuPAD codes which implement limit-computable functions that cannot be bounded by any computable function. FedCSIS 2014: 623-629 - 2013
- [j3]Apoloniusz Tyszka:
Does there Exist an Algorithm which to Each Diophantine Equation Assigns an Integer which is Greater than the Modulus of Integer Solutions, if these Solutions form a Finite Set? Fundam. Informaticae 125(1): 95-99 (2013) - [j2]Apoloniusz Tyszka:
Conjecturally computable functions which unconditionally do not have any finite-fold Diophantine representation. Inf. Process. Lett. 113(19-21): 719-722 (2013) - [i1]Apoloniusz Tyszka:
A function f: N\{0}->N\{0} that cannot be bounded by a computable function and an infinite loop in MuPAD such that it takes as input a positive integer n, returns non-negative integers g(n, m) (m=1, 2, 3, ...), and f(n)=g(n, m) for any m>f(n). CoRR abs/1310.5363 (2013) - 2010
- [j1]Apoloniusz Tyszka:
Two conjectures on the arithmetic in R and C. Math. Log. Q. 56(2): 175-184 (2010)
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