We determine the computational complexity of membership, emptiness and infiniteness for several types of L systems. The L systems we consider are EDOL, EOL, EDTOL, and ETOL, with and without empty productions. For each problem and each type of system we establish both upper and lower bounds on the time or memory required for solution by Turing machines.Revised version (first version 1978 under the title Complexity of Some Problems Concerning: Lindenmayer Systems
We characterize the complexity of some natural and important problems in linear algebra. In particul...
AbstractThis paper introduces a simple, natural complexity measure for space bounded two-dimensional...
) Eric Allender y Robert Beals z Mitsunori Ogihara x Abstract We characterize the complexity...
We determine the computational complexity of some decidable problems concerning several types of Li...
This is the second of two papers on the complexity of deciding membership, emptiness and finiteness...
We study the computational complexity of some decidable systems. The problems are membership. empti...
We investigate the descriptional complexity of limited propagating Lindenmayer systems and their det...
In this paper we study the nonterminal complexity of Lindenmayer systems with respect to tree contro...
A number of upper and lower bounds have been obtained for various problems concerning L systems (se...
We improve several upper bounds to the complexity of the membership problem for languages defined by...
One of the questions of the longest open standing in the area of Lindenmayer-systems is the decidabi...
AbstractLindenmayer-systems are a family of string-generating systems, and several types can be dist...
Lindenmayer-systems are a family of string-generating systems, and several types can be distinguishe...
In this mini-survey we discuss time complexity and program size results for universal Turing machine...
Lindenmayer-systems are a family of string-generating systems, and several types can be distinguishe...
We characterize the complexity of some natural and important problems in linear algebra. In particul...
AbstractThis paper introduces a simple, natural complexity measure for space bounded two-dimensional...
) Eric Allender y Robert Beals z Mitsunori Ogihara x Abstract We characterize the complexity...
We determine the computational complexity of some decidable problems concerning several types of Li...
This is the second of two papers on the complexity of deciding membership, emptiness and finiteness...
We study the computational complexity of some decidable systems. The problems are membership. empti...
We investigate the descriptional complexity of limited propagating Lindenmayer systems and their det...
In this paper we study the nonterminal complexity of Lindenmayer systems with respect to tree contro...
A number of upper and lower bounds have been obtained for various problems concerning L systems (se...
We improve several upper bounds to the complexity of the membership problem for languages defined by...
One of the questions of the longest open standing in the area of Lindenmayer-systems is the decidabi...
AbstractLindenmayer-systems are a family of string-generating systems, and several types can be dist...
Lindenmayer-systems are a family of string-generating systems, and several types can be distinguishe...
In this mini-survey we discuss time complexity and program size results for universal Turing machine...
Lindenmayer-systems are a family of string-generating systems, and several types can be distinguishe...
We characterize the complexity of some natural and important problems in linear algebra. In particul...
AbstractThis paper introduces a simple, natural complexity measure for space bounded two-dimensional...
) Eric Allender y Robert Beals z Mitsunori Ogihara x Abstract We characterize the complexity...