Related papers: Burkholder inequality by Bregman divergence
There are several versions of Bell's inequalities, proved in different contexts, using different sets of assumptions. The discussions of their experimental violation often disregard some required assumptions and use loose formulations of…
We prove the Burghelea Conjecture for groups satisfying some additional cohomological property.
We prove a curious identity for the Bernoulli numbers.
We prove a sharp Rogers-Shephard type inequality for the p-difference body of a convex body in the two-dimensional case, for every p greater than or equal to one.
New results related to the Boas-Bellman generalisation of Bessel's inequality in inner product spaces are given.
We give a new proof of the theorem of Kronecker-Weber based on Kummer theory and Stickelberger's theorem.
We give a new recurrent inequality on a class of vertex Folkman numbers.
We prove Union-Closed sets conjecture.
We give a uniform estimate and an inequality for solutions of an equation with Dirichlet boundary condition.
We prove that the Bergman and the Teichmuller metrics are equivalent on Teichmuller spaces.
In the current note, we present a new, short proof of the famous AM-GM-HM inequality using only induction and basic calculus.
We summarize results concerning the Bernstein property of differential equations.
We prove several extensions of the Erdos-Fuchs theorem.
We prove an inequality for polynomials applied in a symmetric way to non-commuting operators.
The main purpose of this paper is to propose a variance-based Bregman extragradient algorithm with line search for solving stochastic variational inequalities, which is robust with respect an unknown Lipschitz constant. We prove the almost…
We prove a hyperplane inequality for the surface area of projection bodies.
We aim to fill a gap in the proof of an inequality relating two exponents of uniform Diophantine approximation stated in a paper by Bugeaud. We succeed to verify the inequality in several instances, in particular for small dimension.…
We derive a relative version of the slicing Bennequin inequalities for cobordant Legendrian knots, and review a few proofs of the result.
We improve constants in the Rademacher-Menchov inequality.
In this letter, we prove an inequality involving alternating binomial logarithmic sums by exploiting the variance of the logarithm of the maximum of independent and identically distributed exponential random variables. This inequality was…