Results 11 to 20 of about 1,548,949 (331)
Invisibility and inverse problems [PDF]
68 pages, 12 figures.
Greenleaf, Allan +3 more
openaire +5 more sources
Inverse problem in Parker's dynamo [PDF]
The inverse solution of the 1D Parker dynamo equations is considered. The method is based on minimization of the cost-function, which characterize deviation of the model solution properties from the desired ones.
Reshetnyak, M. Yu.
core +1 more source
The Inverse Shapley Value Problem [PDF]
For $f$ a weighted voting scheme used by $n$ voters to choose between two candidates, the $n$ \emph{Shapley-Shubik Indices} (or {\em Shapley values}) of $f$ provide a measure of how much control each voter can exert over the overall outcome of the vote ...
I. Benjamini +7 more
core +1 more source
Let (M,g) be a smooth Anosov Riemannian manifold and \mathcal{C}^\sharp the set of its primitive closed geodesics. Given a Hermitian vector bundle \mathcal{E} equipped with a ...
Mihajlo Cekić, Thibault Lefeuvre
openaire +3 more sources
On the inverse power index problem [PDF]
Weighted voting games are frequently used in decision making. Each voter has a weight and a proposal is accepted if the weight sum of the supporting voters exceeds a quota.
Kurz, Sascha
core +1 more source
A shape identification scheme was developed to determine the geometric shape of the inaccessible parts of two-dimensional objects using the measured temperatures on their accessible surfaces.
Liangliang Yang +2 more
doaj +1 more source
In this paper we focus on nonparametric estimators in inverse problems for Poisson processes involving the use of wavelet decompositions. Adopting an adaptive wavelet Galerkin discretization, we find that our method combines the well-known theoretical advantages of wavelet--vaguelette decompositions for inverse problems in terms of optimally adapting ...
Antoniadis, Anestis, Bigot, Jérémie
openaire +8 more sources
A rainbow inverse problem [PDF]
We consider the radiative transfer equation (RTE) with reflection in a three-dimensional domain, infinite in two dimensions, and prove an existence result. Then, we study the inverse problem of retrieving the optical parameters from boundary measurements, with help of existing results by Choulli and Stefanov.
Blasselle, Alexis +2 more
openaire +2 more sources
We prove that the largest convex shape that can be placed inside a given convex shape $Q \subset \mathbb{R}^{d}$ in any desired orientation is the largest inscribed ball of $Q$. The statement is true both when "largest" means "largest volume" and when it means "largest surface area". The ball is the unique solution, except when maximizing the perimeter
Otfried Cheong +2 more
openaire +3 more sources
Application of direct and inverse kinematics and dynamics in motion planning of manipulator links
For the synthesis of manipulators and robots, an accurate analysis of the movements of the individual links is essential. This thesis deals with motion planning of the effector of a multi-linked manipulator.
Ingrid Delyová +5 more
doaj +1 more source

