Results 31 to 40 of about 59,492 (210)
Mean convergence of Lagrange interpolation. III [PDF]
Necessary and sufficient conditions are found for weighted mean convergence of Lagrange and quasi-Lagrange interpolation based at the zeros of generalized Jacobi polynomials.
openaire +2 more sources
Counterexample-Guided Polynomial Loop Invariant Generation by Lagrange Interpolation
We apply multivariate Lagrange interpolation to synthesize polynomial quantitative loop invariants for probabilistic programs. We reduce the computation of an quantitative loop invariant to solving constraints over program variables and unknown ...
A Chakarov +23 more
core +1 more source
Matrix Transformations and Disk of Convergence in Interpolation Processes
Let đ´đ denote the set of functions analytic in |đ§|
Chikkanna R. Selvaraj, Suguna Selvaraj
doaj +1 more source
LAGRANGE INTERPOLATION FOR NATURAL COLOUR IMAGE DEMOSAICING
The quality of the digital image of the camera is determined by the colour demosaicing. The size and cost of the camera is reduced by a single sensor to capture the image which uses a Bayer Colour Filter Array (CFA).
Kannan E. P, Chithra T. V
doaj +1 more source
On the coupling between an ideal fluid and immersed particles [PDF]
In this paper we use Lagrange-Poincare reduction to understand the coupling between a fluid and a set of Lagrangian particles that are supposed to simulate it. In particular, we reinterpret the work of Cendra et al. by substituting velocity interpolation
Desbrun, Mathieu +2 more
core +5 more sources
We continue the investigation initiated by Mastroianni and Szabados on question whether Jackson's order of approximation can be attained by Lagrange interpolation for a wide class of functions.
Xin Li
doaj +1 more source
Bivariate Lagrange interpolation at the Padua points: the ideal theory approach
Padua points is a family of points on the square $[-1,1]^2$ given by explicit formulas that admits unique Lagrange interpolation by bivariate polynomials.
Bos, Len +3 more
core +1 more source
General complete Lagrange family for the cube in finite element interpolations [PDF]
In this paper, we have first derived the interpolation polynomials for the General Serendipity elements which allow arbitrarily placed nodes along the edges.
Kilari Sridevi, ., Rathod, H.T.
core +1 more source
Passive ShapeâAdaptive Fluidic Interface for Enhanced SkinâSensor Coupling in Wearable Devices
This study presents a passive fluidic interface for wearable biosensors that adapts to static and dynamic body shape changes to maintain consistent skin contact. Flexible, fluidâfilled pouches redistribute pressure from highâload areas to regions requiring improved contact, enhancing signal quality and comfort in a compact, lowâenergy design for ...
Natalia SanchezâTamayo +6 more
wiley +1 more source
An application of biregularity to quaternionic Lagrange interpolation [PDF]
We revisit the concept of totally analytic variable of one quaternionic variable introduced by Delanghe \cite Delanghe} and its application to Lagrange interpolation by G\"uerlebeck and Spr\"ossig \cite{GS}.
Perotti, Alessandro
core +1 more source

