AbstractIt is known that P systems with antiport rules simulate register machines, i.e., they are computationally complete. Hence, due to the existence of universal register machines, there exist computationally complete subclasses of antiport P systems with bounded size, i.e., systems where each size parameter is limited by some constant. However, so far there has been no estimation of these numbers given in the literature. In this article, three universal antiport P systems of bounded size are demonstrated, different from each other in their size parameters. We present universal antiport P systems with 73, 43, and 30 rules where the maximum of the weight of the rules is 4, 5, and 6, respectively
We continue the study of P systems with mobile membranes introduced in [7], which is a variant of P ...
Cell-like P systems with symport/antiport rules are inspired by the structure of a cell and the way...
AbstractWe consider tissue-like P systems with states associated with the links (we call them synaps...
It is known that P systems with symport/antiport rules simulate the register machines, i.e., they a...
The operations of symport and antiport, directly inspired from biology, are already known to be rat...
Based on the construction of a universal register machine we construct a universal antiport P syste...
In [3] P systems with gemmation of mobile membranes were examined. It was shown that (extended) syst...
AbstractA current research topic in membrane computing is to find more realistic P systems from a bi...
AbstractMaximally parallel multiset rewriting systems (MPMRS) give a convenient way to express relat...
Abstract. A current research topic in membrane computing is to find more (biologically) realistic P ...
Classical membrane systems with symport/antiport rules observe the con- servation law, in the sense...
In this note, we consider the problem of looking for small universal one-symbol tissue P systems wit...
It is proved that four membranes su±ce to P systems with minimal symport/antiport to generate all r...
5noWe give a characterisation of the class of problems solved in polynomial time by uniform and semi...
We consider tissue-like P systems with states associated with the links (we call them synapses) bet...
We continue the study of P systems with mobile membranes introduced in [7], which is a variant of P ...
Cell-like P systems with symport/antiport rules are inspired by the structure of a cell and the way...
AbstractWe consider tissue-like P systems with states associated with the links (we call them synaps...
It is known that P systems with symport/antiport rules simulate the register machines, i.e., they a...
The operations of symport and antiport, directly inspired from biology, are already known to be rat...
Based on the construction of a universal register machine we construct a universal antiport P syste...
In [3] P systems with gemmation of mobile membranes were examined. It was shown that (extended) syst...
AbstractA current research topic in membrane computing is to find more realistic P systems from a bi...
AbstractMaximally parallel multiset rewriting systems (MPMRS) give a convenient way to express relat...
Abstract. A current research topic in membrane computing is to find more (biologically) realistic P ...
Classical membrane systems with symport/antiport rules observe the con- servation law, in the sense...
In this note, we consider the problem of looking for small universal one-symbol tissue P systems wit...
It is proved that four membranes su±ce to P systems with minimal symport/antiport to generate all r...
5noWe give a characterisation of the class of problems solved in polynomial time by uniform and semi...
We consider tissue-like P systems with states associated with the links (we call them synapses) bet...
We continue the study of P systems with mobile membranes introduced in [7], which is a variant of P ...
Cell-like P systems with symport/antiport rules are inspired by the structure of a cell and the way...
AbstractWe consider tissue-like P systems with states associated with the links (we call them synaps...