Results 11 to 20 of about 523 (176)
Groebner basis under composition II
The paper under review is the first of two papers in which the author investigates the following question. Let \(F\) be a finite set of polynomials in the variables \(x_1,\dots,x_n\) and let \(G\) be a Gröbner basis of the ideal generated by \(F\) under some term ordering \(>\). Let \(\Theta \) be a list of \(n\) polynomials \(\theta_1, \dots, \theta_n\
Hong, H.
core +4 more sources
One of the most important elements of a robot’s control system is its Inverse Kinematic Model (IKM), which calculates the position and velocity references required by the robot’s actuators to follow a trajectory.
José Guzmán-Giménez +3 more
doaj +3 more sources
Groebner basis structure of ideal interpolation.
We study the relationship between certain Groebner bases for zero dimensional ideals, and the interpolation condition functionals of ideal interpolation. Ideal interpolation is defined by a linear idempotent projector whose kernel is a polynomial ideal. In this paper, we propose the notion of "reverse" complete reduced basis.
Gong, Yihe, Jiang, Xue
core +5 more sources
Groebner basis methods for multichannel sampling with unknown offsets
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Luciano Sbaiz +2 more
exaly +4 more sources
State work and the testing concours of citizenship. [PDF]
Abstract Anyone trying to be a citizen has to pass through a set of practices trying to be a state. This paper investigates some of the ways testing practices calibrate citizens, and in doing so, perform “the state.” The paper focuses on three forms of citizenship testing, which it considers exemplary forms of “state work,” and which all, in various ...
Schinkel W.
europepmc +2 more sources
Modularity and Combination of Associative Commutative Congruence Closure Algorithms enriched with Semantic Properties [PDF]
Algorithms for computing congruence closure of ground equations over uninterpreted symbols and interpreted symbols satisfying associativity and commutativity (AC) properties are proposed. The algorithms are based on a framework for computing a congruence
Deepak Kapur
doaj +1 more source
Explicit algebraic solution of Zolotarev's First Problem for low-degree polynomials
E.I. Zolotarev's classical so-called First Problem (ZFP), which was posed to him by P.L. Chebyshev, is to determine, for a given \(n\in{\mathbb N}\backslash\{1\}\) and for a given \(s\in{\mathbb R}\backslash\{0\}\), the monic polynomial solution \(Z ...
Heinz Joachim Rack, Robert Vajda
doaj +7 more sources
The Groebner basis of a polynomial system related to the Jacobian conjecture
En este artículo calculamos la base de Groebner de un sistema polinomial de ecuaciones relacionada con la conjetura del jacobiano utilizando una fórmula recursiva para los numeros de Catalan.
Valqui Haase, Christian Holger +1 more
core +4 more sources
Metabolomic evolution of the postpartum dairy cow uterus
In the uteri of dairy cows, a molecular signature of metabolic changes marks physiological recovery from early to mid‐postpartum, influencing the reproductive outcome at next insemination. Abstract High rates of early pregnancy loss are a critical issue in dairy herds, particularly in seasonal, grazing systems.
Nicolas Aranciaga +5 more
wiley +1 more source
Runge–Kutta optimization‐based selective harmonic elimination in an H‐bridge multilevel inverter
This study utilizes the Runge–Kutta (RUN) metaheuristic optimization algorithm to demonstrate the Selective Harmonic Elimination Pulse Width Modulation (SHE‐PWM) technique in multilevel inverters (MLIs), including 5‐ and 7‐level modified H‐bridge (MHB) topology and a 9‐level asymmetric cascaded H‐bridge (CHB) inverter topology. The switching angles are
Injila Sajid +7 more
wiley +1 more source

