asymptotic bound造句
例句與造句
- Non-asymptotic bounds are provided by methods of approximation theory.
- Szemer閐i's theorem is equivalent to the asymptotic bound
- I am more interested in non-asymptotic bounds.
- Non-asymptotic bounds have also been proved.
- Another line of research in high dimensions is trying to find asymptotic bounds for the density of the densest packings.
- It's difficult to find asymptotic bound in a sentence. 用asymptotic bound造句挺難的
- *PM : asymptotic bounds for factorial, id = 7910 new !-- WP guess : asymptotic bounds for factorial-- Status:
- *PM : asymptotic bounds for factorial, id = 7910 new !-- WP guess : asymptotic bounds for factorial-- Status:
- Katok's entropy inequality was recently exploited to obtain a tight asymptotic bound for the systolic ratio of surfaces of large genus, see systoles of surfaces.
- While having better asymptotic bounds than other priority queue structures, they are, in the words of Brodal himself, " quite complicated " and " [ not ] applicable in practice ."
- A reference of the works done on " the study of random abstract simplicial complexes generated from stochastic processes and non-asymptotic bounds on the convergence or consistency of topological summaries as the number of points increase " can be found in K . Turner et al.
- More precisely, R閚yi and Tur醤 showed that the best possible uniform asymptotic bound on the error in the approximation to a Gaussian is O \ left ( \ frac { 1 } { \ sqrt { \ log ( \ log ( n ) ) } } \ right ).
- A weaker form of the separator theorem with O ( " " n " log " n " ) vertices in the separator instead of O ( " " n " ) was originally proven by, and the form with the tight asymptotic bound on the separator size was first proven by.
- It was discovered recently ( see paper by Katz and Sabourau below ) that the volume entropy " h ", together with A . Katok's optimal inequality for " h ", is the " right " intermediary in a transparent proof of M . Gromov's asymptotic bound for the systolic ratio of surfaces of large genus.
- Some proofs of the security are in given theoretical models such as the random oracle model, where real cryptographic hash functions are represented by an idealization . " Exact security " or " concrete security " is the name given to provable security reductions where one quantifies security by computing precise bounds on computational effort, rather than an asymptotic bound which is guaranteed to hold for " sufficiently large " values of the security parameter.
- These results may also be interpreted as giving asymptotic bounds on the Ramsey numbers R ( 3, " t " ) of the form \ Theta ( \ tfrac { t ^ 2 } { \ log t } ) : if the edges of a complete graph on \ Omega ( \ tfrac { t ^ 2 } { \ log t } ) vertices are colored red and blue, then either the red graph contains a triangle or, if it is triangle-free, then it must have an independent set of size " t " corresponding to a clique of the same size in the blue graph.