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We transform problem (1.1) to its equivalent integral equations.
Proof We will transform problem (1), (2) and (3) into a fixed point problem.
In particular, we transform problem (1.1) into a differential system without the bending moment term.
In particular, we transform problem (1.1) into a differential system without impulse.
In Section 2, we transform problem (1) into the equivalent Volterra integral equation.
The process to transform problem is presented in the chapter, such as the basic method of Daubechies and all.
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The idea behind the generating functions are that we can effectually transform problems about sequences into problems about functions.
By combining this result with the well-known time-scaling transformation, we obtain an equivalent transformed problem that can be solved using standard nonlinear programming algorithms.
The basic strategy of inversive methods is to transform a given Apollonius problem into another Apollonius problem that is simpler to solve; the solutions to the original problem are found from the solutions of the transformed problem by undoing the transformation.
After the transformation, to ensure the consistency of the whole transformed problem, the RPS generator propagates the modification on the CWM to the PSPM and vice versa.
Then the transformed problem is considered as a deterministic multi-choice bi-level programming problem.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com