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The super stability with retained function results from the "hydrophobic effect" of supramolecular self-assembly of peptides and drugs.
Finally, two numerical examples have been investigated comprehensively in this paper to prove the capability of the proposed method in initial self-stress design of tensegrities satisfying either stability or super stability.
The following corollaries are some applications to show the stability and super stability of ternary quadratic derivations under some conditions.
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In this paper, we theoretically investigate the self-equilibrium and super-stability of rhombic truncated regular polyhedral (TRP) tensegrities.
A new computational framework is proposed for the form-finding and design of tensegrity structures with or without super-stability.
Due to its unique chemical molecular conformation, many excellent performances such as low charge transfer resistance, good water wettability, high apparent diffusion coefficient, large redox site capacity and super-stability were identified.
This theorem was the first result concerning the super-stability phenomenon of functional equations.
Hence, it is interesting to study and to phrase the super-stability phenomenon for functions with values in (H, ).
In the present paper, we state a super-stability result for the approximately exponential Hilbert-valued functional equation by Hadamard product, see Theorem 2.1 below.
In the following theorem, we generalize the well-known Baker's super-stability result for exponential mappings with values in the field of complex numbers to the case of an arbitrary Hilbert space with the Hadamard product.
Also, ones can get the super-stability results after all theorems by putting the product of powers of norms as the control functions (see for more details [60, 61]).
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