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In this paper, we consider the following initial-boundary value problem of the general Rosenau-RLW equation: (11).
A new conservative finite difference scheme is presented for an initial-boundary value problem of the general Rosenau-RLW equation.
All results above in this paper are correct for initial-boundary value problem of the general Rosenau-RLW equation with finite or infinite boundary.
In this section, we apply the P-ADMM to solve the compressive sensing, a concrete problem of the general model (1).
The problem of the general overload of vehicles that causing premature failure of bridges and roads is becoming more and more obvious.
In the case G 1 = G 2 = 0, problem (1.6) reduces to the following problem of the general system of variational inequalities of finding ( x ¯, y ¯ ) ∈ C × C such that { 〈 μ 1 B 1 y ¯ + x ¯ − y ¯, x − x ¯ 〉 ≥ 0, ∀ x ∈ C, 〈 μ 2 B 2 x ¯ + y ¯ − x ¯, y − y ¯ 〉 ≥ 0, ∀ y ∈ C, (1.7).
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Zhang [1] also used the Chebyshev polynomials to solve some calculating problems of the general summations.
They are also helpful in dealing with some calculating problems of the general summations or studying some integer sequences.
In order to test the correction of the numerical analysis in this paper, we consider the following initial-boundary value problems of the general Rosenau-RLW equation: (31).
This focus on hospital diseases often excludes the common health problems of the general population.
In Section 4, consider the problem of solving the general resolvent equations.
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