13th International Conference on Membrane Computing - MTA Sztaki

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L.F. Macías-Ramos, M.J. Pérez-Jiménez, A. Riscos-Núñez, M. Rius-Font, L. Valencia-Cabrera i in ∈ {1, . . . , q} is the input cell. i out = 0 is the output region, that is, the output of the system is encoded in the environment. All computations halt. If C is a computation of Π, then either object yes or object no (but not both) must have been released into the output region, and only at the last step of the computation. For each w ∈ Σ ∗ , the computation of the system Π with input w ∈ Σ ∗ starts from the conguration of the form (M 1 , . . . , M iin + w, . . . , M q ; ∅), that is, the input multiset w has been added to the contents of the input cell i in , and we denote it by Π + w. Therefore, we have an initial conguration associated with each input multiset w (over the input alphabet Σ) in this kind of systems. Given such a recognizer tissue P system and a halting computation C = {C t } t
The efficiency of tissue P systems with cell separation relies on the environment 3. M 0 , M 1 , . . . , M q are strings over Γ . 4. R is a nite set of rules of the following forms: Communication rules: (i, u/v, j), for i, j ∈ {0, . . . , q}, i ≠ j, u, v ∈ Γ ∗ , |u| + |v| > 0; Separation rules: [a] i → [Γ 0 ] i [Γ 1 ] i , where i ∈ {0, . . . , q}, a ∈ Γ and i ≠ i out . 5. i out ∈ {0, . . . , q}. A tissue P system with communication rules, with cell separation and without environment is a tissue P system with communication rules and with cell separation such that the alphabet E of the environment is empty. Denition 2. A recognizer tissue P system with communication rules, with cell separation and without environment of degree q + 1 is a tuple where: Π = (Γ, Σ, Γ 0 , Γ 1 , M 0 , M 1 , . . . , M q , R, i in , i out ) (Γ, Γ 0 , Γ 1 , M 0 , M 1 , . . . , M q , R, i out ) is a tissue P system with communication rules, with cell separation and without environment of degree q + 1, as dened previously. The working alphabet Γ has two distinguished objects yes and no, at least one copy of them present in some initial multisets M 0 , M 1 , . . . , M q . Σ is an (input) alphabet strictly contained in Γ . M 0 , M 1 , . . . , M q are strings over Γ \ Σ. i in ∈ {1, . . . , q} is the input cell. i out = 0 is the output cell. All computations halt. If C is a computation of Π, then either object yes or object no (but not both) must have been released into cell 0, and only at the last step of the computation. For each w ∈ Σ ∗ , the computation of the system Π with input w ∈ Σ ∗ starts from the conguration of the form (M 0 , M 1 , . . . , M iin + w, . . . , M q ; ∅), that is, the input multiset w has been added to the contents of the input cell i in , and we denote it by Π + w. Therefore, we have an initial conguration associated with each input multiset w (over the input alphabet Σ) in this kind of systems. Given a recognizer tissue P system with cell separation, and a halting computation C of Π, the result of C is dened as in the previous section. We denote by ̂TSC the class of recognizer tissue P systems with cell communication, cell separation and without environment. For each natural number k ≥ 1, we denote by ̂TSC(k) the class of recognizer tissue P systems with cell separation, without environment, and with communication rules of length at most k. 283
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Erzsébet Csuhaj-Varjú Marian Gheo
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Editors Erzsébet Csuhaj-Varjú Dep
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Preface In addition to the texts or
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Contents M.A. Martínez-del-Amor, I
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13th Inter
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(Tissue) P systems with decaying ob
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Sorin Istrail, Solomon Marcus of pr
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Sorin Istrail, Solomon Marcus proba
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Sorin Istrail, Solomon Marcus stati
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Sorin Istrail, Solomon Marcus 4.
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Sorin Istrail, Solomon Marcus his f
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Turing’s three pioneering initiat
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Turing’s three pioneering initiat
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MP systems for systems biology tere
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Yu. Rogozhin this obstacle and to g
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Yu. Rogozhin 10. J. Cocke, M. Minsk
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M. Stannett The question arises, wh
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Regular Contributions
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T. Ahmed, G. DeLancy, A. Paun almos
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T. Ahmed, G. DeLancy, A. Paun purpo
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T. Ahmed, G. DeLancy, A. Paun Fig.
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T. Ahmed, G. DeLancy, A. Paun gener
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T. Ahmed, G. DeLancy, A. Paun
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T. Ahmed, G. DeLancy, A. Paun Table
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T. Ahmed, G. DeLancy, A. Paun 14. H
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Asynchronuous and maximally paralle
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A. Alhazov, R. Freund, H. Heikenwä
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A. Alhazov, Yu. Rogozhin With coope
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A. Alhazov, Yu. Rogozhin 2.3 P Syst
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A. Alhazov, Yu. Rogozhin Such a sys
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A. Alhazov, Yu. Rogozhin applied, f
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A. Alhazov, Yu. Rogozhin - one extr
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B. Aman, G. Ciobanu formalisms is e
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B. Aman, G. Ciobanu membranes appea
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B. Aman, G. Ciobanu • [ ] recep r
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B. Aman, G. Ciobanu Definition 3. A
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B. Aman, G. Ciobanu { w i , for all
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B. Aman, G. Ciobanu The four transi
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B. Aman, G. Ciobanu A state space i
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B. Aman, G. Ciobanu to reiterate th
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On structures and behaviors of spik
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L. Cienciala, L. Ciencialová, M. P
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H. ElGindy, R. Nicolescu, H. Wu pat
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H. ElGindy, R. Nicolescu, H. Wu pro
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H. ElGindy, R. Nicolescu, H. Wu (b)
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H. ElGindy, R. Nicolescu, H. Wu 8 r
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H. ElGindy, R. Nicolescu, H. Wu Pse
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H. ElGindy, R. Nicolescu, H. Wu to
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H. ElGindy, R. Nicolescu, H. Wu ter
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H. ElGindy, R. Nicolescu, H. Wu 4.
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H. ElGindy, R. Nicolescu, H. Wu Tab
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H. ElGindy, R. Nicolescu, H. Wu 6 R
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H. ElGindy, R. Nicolescu, H. Wu (wh
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A formal framework for P systems wi
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A new approach for solving SAT by P
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Maintenance of chronobiological inf
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Page 231 and 232: 4 3.5 3 2.5 2 1.5 1 0.5 0 0 50 100
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Page 245 and 246: Using a kernel P system to solve th
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On efficient algorithms for SAT •
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On efficient algorithms for SAT Not
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On efficient algorithms for SAT the
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On efficient algorithms for SAT 32.
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A. Obtu̷lowicz - its underlying tr
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A. Obtu̷lowicz 2−ramification
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A. Obtu̷lowicz The correctness of
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A. Obtu̷lowicz The arcs (links) fr
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An analysis of correlative and quan
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Sublinear-space P systems with acti
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Modelling ecological systems with t
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D. Sburlan hence one can gather use
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D. Sburlan represents a 0L system.
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D. Sburlan assuming that M is in a
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D. Sburlan q 1 {t−, T 1 ↓, T 2
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D. Sburlan In case of M, the states
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D. Sburlan We introduced a formal s
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P. Sosík [9, 10], several research
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P. Sosík The rules of a system lik
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P. Sosík 1. The family Π is polyn
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P. Sosík (a) subsequently and recu
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P. Sosík contentFinal = content(l,
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P. Sosík Hence, with the aid of th
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P. Sosík 8. Lakshmanan K. and Rama
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S. Verlan, J. Quiros more relevance
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S. Verlan, J. Quiros For a regular
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S. Verlan, J. Quiros digital FPGA c
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S. Verlan, J. Quiros where k j = N
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S. Verlan, J. Quiros Now let us con
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S. Verlan, J. Quiros We consider a
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S. Verlan, J. Quiros the present co
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S. Verlan, J. Quiros Table 2 gives
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S. Verlan, J. Quiros Using similar
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S. Verlan, J. Quiros 5. M. Maliţa,
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Simplifying Event-B models of P sys
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Author Index Adorna H., 143 Agrigor
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13th International Conference on Membrane Computing - MTA Sztaki

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