نتایج جستجو برای: maximum admissible upper bound

تعداد نتایج: 643747  

Journal: :Electronic Colloquium on Computational Complexity (ECCC) 2002
Klaus Weihrauch

We introduce a new Turing machine based concept of time complexity for functions on computable metric spaces. It generalizes the ordinary complexity of word functions and the complexity of real functions studied by Ko [19] et al. Although this definition of TIME as the maximum of a generally infinite family of numbers looks straightforward, at first glance, examples for which this maximum exist...

2007
Kazushi IKEDA

In general, a learning machine will behave better as the number of training examples increases. It is important to know how fast and how well the behavior is improved. The average prediction error, the average of the probability that the trained machine mispredicts the output signal, is one of the most popular criteria to see the behavior. However, it is not easy to evaluate the average predict...

2017
Bo Cheng Bolian Liu BO CHENG BOLIAN LIU

The nullity of a graph G, denoted by η(G), is the multiplicity of the eigenvalue zero in its spectrum. It is known that η(G) ≤ n − 2 if G is a simple graph on n vertices and G is not isomorphic to nK1. In this paper, we characterize the extremal graphs attaining the upper bound n− 2 and the second upper bound n− 3. The maximum nullity of simple graphs with n vertices and e edges, M(n, e), is al...

F. Mokhatab-Rafiei and M. Moattar Hosaini,

This paper considers the Economic Lot Scheduling Problem, that is, the problem of scheduling several products on a single facility so as to minimize holding and setup costs. Combination of frequency and timing as well as production quantity make this problem Np-hard. A heuristic is developed to obtain a good solution to ELSP. The proposed heuristic makes use of the Simulated Annealing Technique...

1995
BO CHENG BOLIAN LIU

The nullity of a graph G, denoted by η(G), is the multiplicity of the eigenvalue zero in its spectrum. It is known that η(G) ≤ n − 2 if G is a simple graph on n vertices and G is not isomorphic to nK1. In this paper, we characterize the extremal graphs attaining the upper bound n− 2 and the second upper bound n− 3. The maximum nullity of simple graphs with n vertices and e edges, M(n, e), is al...

2004
Marco Ernandes Marco Gori

It is well-known that while strict admissibility of heuristics in problem solving guarantees the optimality of the A* algorithm, many problems cannot be effectively faced because of the combinatorial explosion. In order to address this problem the notion of 2-admissible search has been introduced, which yields solutions with bounded costs [12]. In this paper, we introduce the related concept of...

Journal: :international journal of civil engineering 0
faradjollah askari orang farzaneh

although some 3d slope stability algorithms have been proposed in recent three decades, still role of pore pressures in three dimensional slope stability analyses and considering the effects of pore water pressure in 3d slope stability studies needs to be investigated. in this paper, a limit analysis formulation for investigation of role of the pore water pressure in three dimensional slope sta...

In $1994,$ degree distance  of a graph was introduced by Dobrynin, Kochetova and Gutman. And Gutman proposed the Gutman index of a graph in $1994.$ In this paper, we introduce the concepts of  multiplicative version of degree distance and the multiplicative version of Gutman index of a graph. We find the sharp upper bound for the  multiplicative version of degree distance and multiplicative ver...

Journal: :Ars Comb. 2007
Jun-Ming Xu Tao Zhou Ye Du Jun Yan

To measure the efficiency of a routing in network, Chung et al [The forwarding index of communication networks. IEEE Trans. Inform. Theory, 33 (2) (1987), 224-232] proposed the notion of forwarding index and established the tight upper bound (n − 1)(n − 2) for a connected graph of order n. This note improves this bound in terms of order n and maximum degree ∆ to the tight upper bound (n−1)(n−2)...

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