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Items where Author is "Pongrácz, András"

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Number of items: 11.

Bodirsky, Manuel and Pinsker, Michael and Pongrácz, András (2021) Projective clone homomorphisms. JOURNAL OF SYMBOLIC LOGIC, 86 (1). pp. 148-161. ISSN 0022-4812

Pongrácz, András (2020) Binary linear codes with near-extremal maximum distance. SIAM JOURNAL ON DISCRETE MATHEMATICS. ISSN 0895-4801 (print); 1095-7146 (online) (In Press)

Pongrácz, András (2020) Discordant voting protocols for cyclically linked agents. ELECTRONIC JOURNAL OF COMBINATORICS, 27 (1). ISSN 1077-8926

Bodirsky, Manuel and Pinsker, Michael and Pongrácz, András (2019) Projective clone homomorphisms. JOURNAL OF SYMBOLIC LOGIC. ISSN 0022-4812 (In Press)

Bodirsky, Manuel and Martin, Barnaby and Pinsker, Michael and Pongrácz, András (2019) Constraint satisfaction problems for reducts of homogeneous graphs. SIAM JOURNAL ON COMPUTING, 48 (4). pp. 1224-1264. ISSN 0097-5397

Bodirsky, M. and Martin, B. and Pinsker, M. and Pongrácz, András (2019) Constraint satisfaction problems for reducts of homogeneous graphs. SIAM JOURNAL ON COMPUTING, 48 (4). pp. 1224-1264. ISSN 0097-5397

Kátai-Urbán, Kamilla and Pongrácz, András and Szabó, Csaba (2019) The fine- and generative spectra of varieties of monounary algebras. Algebra Universalis, 80 (22). 18-pp. ISSN 0002-5240

Pongrácz, András (2018) Discordant voting protocols for cyclically linked agents. In: International Conference of Computer Science and Engineering, 2018. 07. 04-06., London.

Bodirsky, Manuel and Bradley-Williams, David and Pinsker, Michael and Pongrácz, András (2018) The universal homogeneous binary tree. Journal of Logic and Computation, 28 (1). pp. 133-163. ISSN 0955-792X, ESSN: 1465-363X

Manuel, Bodirsky and David, Bradley-Williams and Michael, Pinsker and Pongrácz, András (2018) The universal homogeneous binary tree. JOURNAL OF LOGIC AND COMPUTATION, 28 (1). pp. 133-163. ISSN 0955-792X

Szabó, Csaba and Horváth, Gábor and Kátai-Urbán, Kamilla and Kun, Gábor and Pongrácz, András and Vértesi, Vera (2012) Bonyolultságelmélet és algebra = Complexity and algebra. Project Report. OTKA.

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