Results 61 to 70 of about 9,377,044 (73)

Finitely Additive Equivalent Martingale Measures [PDF]

Let L be a linear space of real bounded random variables on the probability space (omega,A, P0). There is a finitely additive probability P on A, such that P tilde P0 and EP (X) = 0 for all X in L, if and only if cEQ(X) = ess sup(-X), X in L, for some ...
Pietro Rigo, Luca Pratelli, Patrizia Berti   +2 more
core  

Sumsets, 3SUM, Subset Sum: Now for Real!

We study a broad class of algorithmic problems with an additive flavor such as computing sumsets, 3SUM, Subset Sum and geometric pattern matching. Our starting point is that these problems can often be solved efficiently for integers, owed to the rich ...
Fischer, Nick
core  

BASES Physiological testing guidelines

, 1997

core  

Sumsets and entropy revisited

Random Structures and Algorithms
Abstract The entropic doubling σent[X]$$ {\sigma}_{\mathrm{ent}}\left[X\right] $$ of a random variable X$$ X $$ taking values in an abelian group G$$ G $$ is a variant of the notion of the doubling constant σ[A]$$ \sigma \left[A\right] $$ of a finite subset A$$ A $$ of G$$ G $$, but it enjoys somewhat better properties; for instance, it contracts upon ...
Ben Green
exaly   +2 more sources

On sumsets involving kth powers of finite fields

Discrete Mathematics
Hai-Liang Wu
exaly  

Relative sizes of iterated sumsets

Journal of Number Theory
Noah Kravitz
exaly  

A survey on additive and multiplicative decompositions of sumsets and of shifted sets

2009
Christian Elsholtz
exaly  

Restricted sumsets in a finite abelian group

Discrete Mathematics, 2009
exaly  

On Sumsets in Euclidean Space

Journal of Number Theory, 2000
exaly  

Inverse Additive Number Theory. XI. Long arithmetic progressions in sets with small sumsets

Acta Arithmetica, 2009
exaly