Buscar
Mostrando ítems 1-10 de 230
Multipoint Padé approximants as limits of rational functions of best approximation in the complex domain
(Universidad de Jaén, 2018-10)
In this paper we study the behavior of best Lp-approximations by rational functions to an analytic function on union of disks, when the measure of them tends to zero.
Approximating a class of combinatorial problems with rational objective function
(SPRINGER, 2010)
In the late seventies, Megiddo proposed a way to use an algorithm for the problem of minimizing a linear function a(0) + a(1)x(1) + ... + a(n)x(n) subject to certain constraints to solve the problem of minimizing a rational ...
Alternative method using recursive convolution for electromagnetic transient analysis in balanced overhead transmission lines
(Inst Engineering Technology-iet, 2020-09-01)
This study proposes an alternative method to calculate the transient responses of multi-conductor overhead transmission lines based on ABCD representation, recursive convolutions and numerical method for rational approximation ...
Rational drug design targeting two-pore domian potassium channels TASK. Theoretical - Experimental approximation
(2014)
TASK-‐3
is
a
two-‐pore
domain
potassium
(K2P)
channel
highly
expressed
in
hippocampus,
cerebellum,
and
cortex.
TASK-‐3
regulates
neurotransmitter
functions
and
has
been
identified
as
an
oncogenic
potassium
channel
and ...
APPROXIMATION OF ANALYTIC-FUNCTIONS BY RATIONAL FUNCTIONS IN BANACH-SPACES
(Academic Press Inc Jnl-comp SubscriptionsSan Diego, 1984)
On a class of embedded cubature formulae on the simplexSobre una clase de fórmulas de cubicación encajadas en el simplex
(USFQ PRESS, departamento editorial de la Universidad San Francisco de Quito USFQ, 2014)
Rational approximations of the Arrhenius integral using Jacobi fractions and gaussian quadrature
(Springer, 2009-03-01)
The aim of this work is to find approaches for the Arrhenius integral by using the n-th convergent of the Jacobi fractions. The n-th convergent is a rational function whose numerator and denominator are polynomials which ...