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Classical solutions like DLS, PBFT solve BFT among a small-to-medium group of known participants.
Comparison with the classical solutions shows excellent agreement.
Convergence to the classical solutions is seen in the limit of the horizon going to zero.
We study nonnegative classical solutions u of the polyharmonic inequality−Δmu⩾0inB1 0)−{0}⊂Rn.
When Poisson's ratio approaches 0.5, our solutions can degenerate to classical solutions for incompressible elastic layers.
We prove exponential stability and the existence and uniqueness of classical solutions for the closed-loop system.
Such problems have a rich dynamics and besides classical solutions can have weak solutions in the sense of Utkin.
The discrepancies in the available classical solutions and hence the design rules have initiated the current research.
The theoretical results are compared against the available and present test results and the existing classical solutions.
When applying these classical solutions for the above purpose, there are still new discoveries, which are interesting to report here.
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First of all, we give the definitions of weak solutions and classical solutions of BVP (9).
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CEO of Professional Science Editing for Scientists @ prosciediting.com