Statistical and numerical methods for diffusion processes with multiple scales
In this thesis we address the problem of data-driven coarse-graining, i.e. the process of inferring simplified models, which describe the evolution of the essential characteristics of a complex system, from available data (e.g.
Krumscheid, Sebastian
core +1 more source
Integral Inequalities on Time Scales Via the Theory of Isotonic Linear Functionals [PDF]
We apply the theory of isotonic linear functionals to derive a series of known inequalities, extensions of known inequalities, and new inequalities in the theory of dynamic equations on time scales.
Anwar, Matloob +3 more
core +3 more sources
Variants of Čebyšev's inequality with applications
Several variants of Čebyšev's inequality for two monotonic -tuples and also nonnegative -tuples monotonic in the same direction are presented. Immediately after that their refinements of Ostrowski's type are given.
Pečarić J +2 more
doaj
From Paper to Pixels:Digital Transition of a Patient Decision Aid—A Pilot Study [PDF]
Objective: To convert a generic paper-based patient decision aid (PtDA) into digital format and assess its usability through α and β testing, recognizing the growing role of digital health technologies in empowering patients in shared decision-making ...
Fausbøll, Charlotte Hald +4 more
core +1 more source
On a variant of Jessen–Mercer’s inequality [PDF]
A new variant of Mercer’s inequality [A.McD. Mercer, A variant of Jensen’s inequality, J. Inequal. Pure Appl. Math. 4(4) (2003) Article 73] of Jessen’s type is given. Moreover, versions of Chebyshev’s inequality and Hardy–Littlewood– Pólya inequality for
Otachel, Zdzisław
core +2 more sources
On convexity-like inequalities (II) [PDF]
We improve the classical Jensen inequality for convex functions by extending it to a wider class of functions.
Josip Pečarić, Sanja Varošanec
core +1 more source
A convexity-type functional inequality with infinite convex combinations [PDF]
Given a function f defined on a nonempty and convex subset of the d-dimensional Euclidean space, we prove that if f is bounded from below and it satisfies a convexity-type functional inequality with infinite convex combinations, then f has to be convex ...
Barczy Mátyás, Páles Zsolt
core +1 more source
Generalized reversed Jensen-Steffensen and related inequalities
We compare two linear functionals that are negative on convex functions. Further, using Green's functions we give some new conditions for reversed Jensen-Steffensen and related inequalities to hold. Using Green's function we also give refinement of Levinson type generalization of reversed Jensen-Steffensen and related inequalities. The acquired results
A.R. Khan, F. Rubab
openaire +1 more source
23rd Congress of the European Hematology Association Stockholm, Sweden, June 14‐17, 2018
HemaSphere, Volume 2, Issue S1, Page 1-1113, June 2018.
wiley +1 more source
Uniform Treatment of Integral Majorization Inequalities with Applications to Hermite-Hadamard-Fejér-Type Inequalities and f-Divergences. [PDF]
Horváth L.
europepmc +1 more source

