<p>The leading order of the computational complexity of the algorithm as a power of , where is the number of nodes, is plotted as a function of the degree distribution power-law exponent . The black circles correspond to ensembles of sequences without cutoff, while the red squares correspond to ensembles of sequences with structural cutoff in the maximum degree of . The fits that yielded the data points were carried out considering sequences ranging in size from to .</p
13th International Conference on Computational Intelligence in Security for Information Systems (CIS...
A sequence d = (d1, d2, …, dn) of integers is a degree sequence if there exists a (simple) graph G s...
The concept of k-automatic sequences is at the intersection of number theory and formal language the...
We investigate the properties of a divide-and-conquer Block Decomposition Method (BDM), which extend...
This is a presentation about joint work between Hector Zenil and Jean-Paul Delahaye. Zenil presents ...
Copy held by FIZ Karlsruhe; available from UB/TIB Hannover / FIZ - Fachinformationszzentrum Karlsruh...
In this paper we study the size of the largest clique ω(G(n, α))in a random graph G(n, α) on n verti...
Numerical simulation is one of primary methods in which people study the property of chaotic systems...
Computational Complexity is concerned with the resources that are required for algorithms to detect ...
The Minimum Degree algorithm, one of the classical algorithms of sparse matrix computations, is wid...
This dissertation presents several results at the intersection ofcomplexity theory and algorithm des...
Abstract—We describe two algorithms for calculating the probability of m-symbol length-n patterns ov...
We investigate the properties of a Block Decomposition Method (BDM), which extends the power of a Co...
Computational complexity of norm-maximization / P. Gritzmann ... - In: Combinatorica. 10. 1990. S. 2...
Given the widespread use of lossless compression algorithms to approximate algorithmic (Kolmogorov-C...
13th International Conference on Computational Intelligence in Security for Information Systems (CIS...
A sequence d = (d1, d2, …, dn) of integers is a degree sequence if there exists a (simple) graph G s...
The concept of k-automatic sequences is at the intersection of number theory and formal language the...
We investigate the properties of a divide-and-conquer Block Decomposition Method (BDM), which extend...
This is a presentation about joint work between Hector Zenil and Jean-Paul Delahaye. Zenil presents ...
Copy held by FIZ Karlsruhe; available from UB/TIB Hannover / FIZ - Fachinformationszzentrum Karlsruh...
In this paper we study the size of the largest clique ω(G(n, α))in a random graph G(n, α) on n verti...
Numerical simulation is one of primary methods in which people study the property of chaotic systems...
Computational Complexity is concerned with the resources that are required for algorithms to detect ...
The Minimum Degree algorithm, one of the classical algorithms of sparse matrix computations, is wid...
This dissertation presents several results at the intersection ofcomplexity theory and algorithm des...
Abstract—We describe two algorithms for calculating the probability of m-symbol length-n patterns ov...
We investigate the properties of a Block Decomposition Method (BDM), which extends the power of a Co...
Computational complexity of norm-maximization / P. Gritzmann ... - In: Combinatorica. 10. 1990. S. 2...
Given the widespread use of lossless compression algorithms to approximate algorithmic (Kolmogorov-C...
13th International Conference on Computational Intelligence in Security for Information Systems (CIS...
A sequence d = (d1, d2, …, dn) of integers is a degree sequence if there exists a (simple) graph G s...
The concept of k-automatic sequences is at the intersection of number theory and formal language the...