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Whatever method of bounding the rules is used, the initial PCFG must be carefully chosen if a reasonably good, meaningful rule set is to be learned.
Then, the error caused by the time-varying delays is modeled as a disturbance and a method of bounding the disturbances is presented.
In particular, we obtain a new method of bounding the size of a clique in an edge-regular graph with given parameters, which can improve on the Hoffman bound when applicable, and a new method for studying the possibility of a graph with given vertex-degree sequence being an induced subgraph of a strongly regular graph with given parameters.
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We develop a new method for bounding the relative entropy of a random vector in terms of its Stein factors.
The method of bilaterally bounded is using mathematical programming and method of weighted residual to the solution nonlinear differential equation.
In particular, in this section we discuss two useful methods for bounding the rank of the FIM for a quantum simulation model.
The method is based on the concept of bounding hyperplane arithmetic, which can be viewed as a generalization of interval arithmetic.
The overall structural reliability is obtained by using Ditlevsen method of conditional bounding.
The conventional method for the topology optimization of bounded acoustic problems is based on the finite element method (FEM), which is limited to low frequency applications due to considerable computational efforts.
The proposed strategy, with respect to other methods, allows the generation of bounded jerk trajectories characterized by inter-joint synchronization, e.g. joint variables complete the same percentage of their trajectories at each instant of time.
As (fin L^{q}(Omega)) with (qgeqmax{1,frac{N}{p}}), we shall give a direct method to prove the existence of bounded weak solutions to problem ((mathscr{P})) in the standard sense, i.e. (uin W_{0}^{1,p}(Omega)).
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CEO of Professional Science Editing for Scientists @ prosciediting.com