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Let f be an unbounded modulus such that (lim_{t to infty}frac{f(t)}{t} > 0).
Let f be any modulus such that (lim_{t toinfty}frac{f(t)}{t} > 0) and (alphageq1).
Let f be a modulus such that (lim_{t toinfty}frac{f(t)}{t} > 0), then ([mathit {WN}_{theta}^{f}] subset[mathit {WN}_{theta}]).
Let f be a modulus such that (lim_{t toinfty}frac{f(t)}{t} > 0), then ([mathit {Ww}^{f}] subset[mathit {Ww}]).
Let f be an unbounded modulus such that there is a positive constant c such that (f( xy geq cf(x f y)) for all (xgeq0), (ygeq 0) and (lim_{t toinfty} frac{f(t)}{t} > 0).
This produces a theoretical basis on which to design an isolation system with infinite or zero dynamic modulus, such that stiffness and damping may have infinite or zero values.
Similar(51)
We have accordingly determined that current collectors with low elastic modulus such as graphite can completely suppress interfacial delamination.
Let f be a modulus function such that (lim_{t to infty}frac{f(t)}{t} >0 ) and (alphain( 0,1 ]).
Let f be a modulus function such that (lim_{t to infty}frac{f(t)}{t} >0 ).
For any modulus f such that (lim_{trightarrow infty }frac{f ( t ) }{t}>0) and α̃ ⪰1.
Let (0prec tilde{alpha }preceq tilde{beta }preceq 1) and f be an unbounded modulus function such that there is a positive constant c such that (f ( xy ) geq cf ( x ) f ( y ) ) for all (xgeq 0), (ygeq 0) and (lim_{trightarrow infty }frac{f ( t ) }{t}>0).
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com