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The design of our scheme is simple.
Experimental results have demonstrated the e ectiveness of our scheme.
The better characteristics of our scheme are demonstrated by simulations.
Finally, performance analysis shows the applicability of our scheme.
We give an example implementation to demonstrate the real-world practicality of our scheme.
However, a very small proportion of our scheme members have been affected by delayed payments.
The security of our scheme depends on a new complexity assumption we call the Strong Diffie-Hellman assumption.
Finally, numerical experiments are performed to confirm the high accuracy and efficiency of our scheme.
The accuracy and stability properties of our scheme are demonstrated in a variety of examples.
Numerical examples are given to verify accuracy and stability of our scheme.
The stability and convergence of our scheme are proved via mathematical induction method.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com