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Table 1: zur Verf ugung and verbal partner collocates

in Acquisition of Phraseological Units from Linguistically Interpreted Corpora -- A Case Study on German PP-Verb Collocations
by Brigitte Krenn

Table 2: zur Verf ugung-verb collocations as prenominal modi ers Tokens Occurrence Frequency

in Acquisition of Phraseological Units from Linguistically Interpreted Corpora -- A Case Study on German PP-Verb Collocations
by Brigitte Krenn

Table 1. Equations (1){(2) are numerically integrated by means of a second{order Runge{ Kutta algorithm for the deterministic terms and a stochastic Euler method for the noise terms.

in Coherence and Synchronization in Diode-Laser Arrays with Delayed Global Coupling
by Jordi Garcia-Ojalvo, Joan Casademont, Claudio R. Mirasso, M.C. Torrent, J.M. Sancho
"... In PAGE 4: ... Table1 : Parameters of the diode{laser array model. In order to characterize the behavior of the system, we de ne an incoherent intensity S = n Xi=1 jEi(t)j2 (3) and a coherent intensity I = n Xi=1 Ei(t) 2 (4) The physical interpretation of these magnitudes is the following.... ..."

Table 2: Error in Runge example, varying d.

in Barycentric rational interpolation with no poles and high rates of approximation
by Michael S. Floater, Kai Hormann 2006
"... In PAGE 15: ... d which minimizes the numerically computed approximation error for a given set of points. Table2 shows the errors in the Runge example, where, for each n, the optimal d was used. As the table shows, for this function, it is beneficial to increase d as n increases.... ..."
Cited by 2

Table 3: Relative global errors (L1 norm) of the primitive variables for the planar shock re ection test problem (RPSR) on a grid of 401 zones at t = 2:0. The quantity is de ned as = 1?vi. The test runs have been performed with a Courant number equal to 0.1 and the third order accurate Runge-Kutta time integration method (RK3). In parenthesis we give the standard root mean square deviation of the errors (see also Table ??).

in GENESIS: A high--resolution code for 3D relativistic hydrodynamics
by Aloy Ib'a Nez, M. A. Aloy J. M, E. Muller

Table 5: CFL numbers (n: order of the Runge-Kutta scheme).

in Efficient Implementation of Weighted ENO Schemes
by Guang-shan Jiang, Chi-Wang Shu 1996
Cited by 62

Table 1: Number of coupling conditions in IMEX Runge-Kutta schemes

in Implicit-Explicit Runge-Kutta schemes and applications to hyperbolic systems with relaxation
by Lorenzo Pareschi, Giovanni Russo 2000
Cited by 15

Table 3.4: Attainable accuracy for the Runge-Kutta basis

in A Solution Routine for Singular Boundary Value Problems
by Winfried Auzinger, Günter Kneisl, Othmar Koch, Ewa B. Weinmüller 2002
Cited by 1

Table 3.2: Coefficients of Runge-Kutta schemes

in Central Runge-Kutta Schemes for Conservation Laws
by Lorenzo Pareschi, Gabriella Puppo, Giovanni Russo

TABLE 1: Examples of Runge-Kutta family methods.

in Copyright information to be inserted by the Publishers AUTOMATIC DIFFERENTIATION AND SPECTRAL PROJECTED GRADIENT METHODS FOR OPTIMAL CONTROL PROBLEMS
by Ernesto G. Birgin, Yuri G. Evtushenko 1998
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