Sentence examples for get iterative from inspiring English sources

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We use the monotone iterative technique to acquire the existence of positive solutions for the boundary value problem and get iterative schemes for approximating the solutions.

Under certain nonlinear growth conditions of the nonlinearity, we acquire the existence of positive solutions for the boundary value problem and get iterative schemes for approximating the solutions.

We use the monotone iterative technique to obtain the existence of positive solutions for the boundary value problem and get iterative schemes for approximating the solutions.

Similar(57)

Based on an application of the Jacobi iterative method to the consistency between the reflectance map and image, four surface normal approximations are introduced and the resulting four iterative relations are combined as constraints to get an iterative relation.

Again, if (x_{2}) is not a fixed point of T (and so on), by iterating this procedure, we can get an iterative sequence ({x_{n}}), where (x_{n+1} in I^{x_{n}}_{alpha}) and d(x_{n+1},Tx_{n+1}) leq r d(x_{n},x_{n+1}) quadmbox{for all } n inmathbb{N} cup{0}.

By induction, we can get an iterative algorithm as follows.

In this paper, we overcome this difficulty and also get its iterative solutions.

Similarly, when it comes to the k th relay, let Equation 11 be zero, we can get the iterative expression of p k m n ( 2 ) as following.

From Corollary 3.2, we can get an iterative scheme for finding the solution of the variational inequality involving the -inverse-strongly mappinge mapping.

In Section 5, we extend the VIPs in Section 3 and Section 4, and we get some iterative schemes and strong convergent theorems for solving GVI ( K, T ) ∩ EP ( f ) and GVI ( K, T ) ∩ EP ( f ) ∩ F ( S ), respectively.

However, we get the iterative positive solutions for boundary value problem (1.1) by using the fixed point theorem of the mixed monotone operator, which generalizes and improves the results including singular and nonsingular cases in [17, 31 33].

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