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As a distribution, the Dirac delta is a linear functional on the space of test functions and is defined by \delta[\varphi] = \varphi(0)\, for every test function φ.
Test functions and experimentally measured cutting tool accelerations are examined.
The performance of this proposed algorithm is demonstrated in some test functions and two examples.
The proposed MDE is applied to benchmark test functions and five non-linear chemical engineering problems.
Experiments were conducted on a set of traditional multimodal test functions and CEC 2013 benchmark functions.
The SPPRS is applied to seven benchmark test functions and a complex engineering problem.
Numerical experiments are given on analytical test functions and composite laminate design problems.
The method is applied on a set of standard test functions and the results are reported.
Indeed, if the test functions and interface fluxes are well-resolved, exact boundary fluxes are obtained.
Several typical test functions and two engineering applications are used to demonstrate the effectiveness of the proposed surrogate modeling method.
We report results of computational experiments with a set of test functions and we compare to methods of similar structure.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com