Results 131 to 140 of about 219,144 (225)
Control Design Based on Generalized Lur'e Lyapunov Functions for Sampled‐Data Lur'e Systems
ABSTRACT This article addresses the synthesis of stabilizing control laws for aperiodic sampled‐data Lur'e systems. Based on a hybrid system representation of the closed‐loop system and a timer‐dependent generalized Lur'e–Postnikov type Lyapunov function, stabilization conditions are obtained by separating decision variables with the application of two
Arthur Scolari Fagundes +2 more
wiley +1 more source
Identities of Symmetry for q-Euler Polynomials
In this paper, we derive eight basic identities of symmetry in three variables related to $q$-Euler polynomials and the $q$-analogue of alternating power sums. These and most of their corollaries are new, since there have been results only about identities of symmetry in two variables.
openaire +3 more sources
Abstract Coastal polynyas are small‐scale features that strongly influence atmosphere‐ocean‐ice interactions. We developed PRYDZ_CPL, a high‐resolution regional coupled configuration (using NEMO at 1/36° and Weather Research and Forecasting at 1/12°) covering Prydz Bay, East Antarctica, specifically designed to represent polynyas realistically.
M. Noel, C. Rousset, S. Masson
wiley +1 more source
The Möbius inversion formula for Fourier series applied to Bernoulli and Euler polynomials
Hurwitz found the Fourier expansion of the Bernoulli polynomials over a century ago. In general, Fourier analysis can be fruitfully employed to obtain properties of the Bernoulli polynomials and related functions in a simple manner. In addition, applying
Ruiz, Francisco J. +4 more
core +1 more source
ABSTRACT Incompressibility is commonly observed in the majority of hyperelastic materials, which are fundamental to a wide range of technical applications owing to their distinctive properties, particularly their flexibility, stretchability, and resilience.
Le Zhang +4 more
wiley +1 more source
Note on the
We construct the -Euler numbers and polynomials of higher order, which are related to Barnes' type multiple Euler polynomials. We also derive many properties and formulae for our -Euler polynomials of higher order by using the multiple integral ...
Kim Taekyun +3 more
doaj
Interpolation Functions of
The main purpose of this paper is to present new -extensions of Apostol's type Euler polynomials using the fermionic -adic integral on . We define the - -Euler polynomials and obtain the interpolation functions and the Hurwitz type zeta functions of
Kim Young-Hee +2 more
doaj
Note on
In 2007, Ozden et al. constructed generating functions of higher-order twisted -extension of Euler polynomials and numbers, by using -adic, -deformed fermionic integral on .
Jang Lee-Chae +2 more
doaj
On the Euler and Bernoulli polynomials.
openaire +2 more sources

