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By using a continuation theorem established by Mawhin and Manásevich [36], some new results are obtained.
From a global perspective, it is also shown that the model undergoes strong resonances, such as the resonance 1 4, by using a continuation procedure.
By using a continuation theorem based on coincidence degree theory, they obtained sufficient criteria for the existence of periodic solutions for the system.
By using a continuation theorem of coincidence degree theory, the sufficient conditions for the existence of a positive periodic solution are obtained for the system.
By using a continuation theorem based on coincidence degree theory, we obtain suffcient criteria for the existence of periodic solutions for the system.
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By using a smooth continuation of the mapping into ghost cells surrounding a block, we reduce the inter-block communication problem to finding an accurate, robust interpolation into these ghost cells from neighboring blocks.
Four-end solutions have been constructed by Del Pino, Kowalczyk, Pacard and Wei when the angle θ of the ends is close to π/2 or 0 using the Lyapunov Schmid reduction method, and later by Kowalczyk, Liu and Pacard using a continuation method for general θ∈ 0,π/2).
By using a properly modified continuation procedure, the reentry problem was solved in [55] and the results of [18] were retrieved.
The problem is solved by using a technique of the sequential continuation of solution in the cyclic mode for each of the equation alternately.
The non-linear equations of motion are studied by using a code based on the arclength continuation method.
The nonlinear equations of motion are studied by using a code based on pseudo-arclength continuation method.
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