Results 91 to 100 of about 5,678 (257)
Barycentric Lagrange Interpolation
, 2002 Barycentric interpolation is a variant of Lagrange polynomial interpolation that is fast and stable. It deserves to be known as the standard method of polynomial interpolation.\ud \ud Dedicated to the memory of Peter Henrici (1923 ...
Berrut, Jean-Paul, Trefethen, Lloyd N.
core
Optimal Lagrange interpolation by quartic C¹ splines on triangulations
, 2007 We develop a local Lagrange interpolation scheme for quartic C1 splines on triangulations. Given an arbitrary triangulation Δ, we decompose Δ into pairs of neighboring triangles and add “diagonals” to some of these pairs. Only in exceptional cases, a few
Zeilfelder, Frank +11 more
core +1 more source
An Empirical Analysis of Institutional Coevolution in the European Union
Kyklos, EarlyView.ABSTRACT Institutional effectiveness is widely considered an important factor for the success of the European integration process. The article investigates how the coevolution of formal and informal institutions influenced economic performance within the European Union from 1980 to 2019.
Sara Casagrande, Bruno Dallago
wiley +1 more source
A hierarchical access control scheme based on Lagrange interpolation for mobile agents
International Journal of Distributed Sensor Networks, 2018 The mobile agent is functioning as an information exchanger with hosts. In order to reduce the communication time that the host sent to the members of a large system.
Tsung-Chih Hsiao +4 more
doaj +1 more source
q-identities from Lagrange and Newton interpolation
, 2003 Combining Newton and Lagrange interpolation, we give q-identities which generalize results of Van Hamme, Uchimura, Dilcher, and ...
Lascoux, Alain +3 more
core +1 more source
The Optimal Mean–Variance Selling Problem With Finite Horizon
Mathematical Finance, EarlyView.ABSTRACT The optimal mean–variance selling problem seeks to determine a dynamically optimal stopping time in the nonlinear problem sup0≤τ≤TE(Xτ)−cVar(Xτ)$\sup _{0 \le \tau \le T} \left[ \mathsf {E}\,\!(X_\tau) - c\, \mathsf {V}ar\,\!(X_\tau) \right]$, where X$X$ is a geometric Brownian motion with strictly positive drift, the supremum is taken over ...
Peter Johnson +2 more
wiley +1 more source
Transfinite Elements Using Bernstein Polynomials
AxiomsTransfinite interpolation, originally proposed in the early 1970s as a global interpolation method, was first implemented using Lagrange polynomials and cubic Hermite splines.
Christopher Provatidis
doaj +1 more source
Mathematical Finance, EarlyView.ABSTRACT We study a dynamic portfolio optimization problem under the mean–variance–variance (M‐V‐V) criterion proposed by Maccheroni et al. It is an analogue of the Arrow–Pratt approximation to the well‐known smooth ambiguity model. Under the standard Black–Scholes framework, we derive fully explicit equilibrium investment strategies in which a DM's ...
David Landriault, Bin Li, Yuanyuan Zhang
wiley +1 more source
Interval Root Finding with Extended Lagrange Interpolation
MANAS: Journal of EngineeringFinding the root is one of the most common problems in scientific disciplines. Due to their increasing importance in a wide variety of practical applications, nonlinear functions are utilized across the entire spectrum of various areas within mathematics,
Yasemin Demirel +2 more
doaj +1 more source
Biorthogonality of the Lagrange interpolants
Journal of Computational and Applied Mathematics, 2004 We show that the Lagrange interpolation polynomials are biorthogonal with respect to a set of rational functions whose poles coinicde with interpolation ...
openaire +2 more sources