Minimal Cooperation in Symport/Antiport P Systems with One Membrane (bibtex)
by Alhazov, Artiom and Rogozhin, Yurii
Abstract:
In this paper we consider symport/antiport P systems with one membrane and rules having at most two objects. Although it has been proved that only finite number sets can be generated by both OP1(sym2) (one-membrane systems with symport rules of weight at most 2) and OP1(sym1; anti1) (one-membrane systems with symport/antiport rules of weight 1), the exact characterization is still an open question. We give some lower bounds, consider a few extensions, and state some open questions.
Reference:
Minimal Cooperation in Symport/Antiport P Systems with One Membrane (Alhazov, Artiom and Rogozhin, Yurii), In Third Brainstorming Week on Membrane Computing (M.A. Gutierrez-Naranjo, A. Riscos-Nunez, F.J. Romero-Campero, D. Sburlan, ed.), Fenix Editora, Sevilla, volume 01/2005, 2005.
Bibtex Entry:
@InProceedings{inp127,
  author    = {Alhazov, Artiom AND Rogozhin, Yurii},
  title     = {Minimal Cooperation in Symport/Antiport P Systems with One Membrane},
  booktitle = {Third Brainstorming Week on Membrane Computing},
  year      = {2005},
  editor    = {M.A. Gutierrez-Naranjo, A. Riscos-Nunez, F.J. Romero-Campero, D. Sburlan},
  volume    = {01/2005},
  series    = {Technical Report},
  pages     = {29-34},
  publisher = {Fenix Editora, Sevilla},
  abstract  = {In this paper we consider symport/antiport P systems with one membrane and rules having at most two objects. Although it has been proved that only finite number sets can be generated by both OP1(sym2) (one-membrane systems with symport rules of weight at most 2) and OP1(sym1; anti1) (one-membrane systems with symport/antiport rules of weight 1), the exact characterization is still an open question. We give some lower bounds, consider a few extensions, and state some open questions.},
  keywords  = {Symport/antiport, P systems, Minimal cooperation, Membrane},
  pdf       = {pdfs/AR2005a.pdf},
}
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