Immersed Boundary Projection Method for Boundaries With Slip Velocities
A formulation of the immersed boundary method for incompressible flow over arbitrarily‐shaped bodies with surface slip described by the Navier boundary condition is presented. The wall slip velocity and the boundary force are determined implicitly through a projection to satisfy both the boundary condition and the divergence‐free condition of the ...
Takehiro Fujii, Takeshi Omori
wiley +1 more source
PAC-ZNN for Robust Target Tracking in WSNs Against Complex Polynomial Noise. [PDF]
Zhan Z, Song Z, Huang S, Xie Q, Xiao X.
europepmc +1 more source
Pseudo-differential operators and generalized random fields over tori. [PDF]
Escobar N.
europepmc +1 more source
High-precision integrated diffractive optical networks enabling regression analysis. [PDF]
Chen C, Ding H, Yu Y, Zhang X.
europepmc +1 more source
Area-time efficient pipelined number theoretic transform for CRYSTALS-Kyber. [PDF]
Waris A, Aziz A, Khan BM.
europepmc +1 more source
Energy solutions of singular SPDEs on Hilbert spaces with applications to domains with boundary conditions. [PDF]
Gräfner L, Perkowski N, Popat S.
europepmc +1 more source
Efficient next-generation reservoir computing: An analog in-memory implementation using memristor crossbar arrays. [PDF]
Lin Z +5 more
europepmc +1 more source
On the Polynomial Multiplication in Chebyshev Form
We give an efficient multiplication method for polynomials in Chebyshev form. This multiplication method is different from the previous ones. Theoretically, we show that the number of multiplications is at least as good as Karatsuba-based algorithm. Moreover, using the proposed method, we improve the number of additions slightly.
Sedat Akleylek +2 more
exaly +5 more sources
Related searches:
On Polynomial and Multiplicative Radicals
Quaestiones Mathematicae, 2003We show that polynomial and multiplicative radicals in [1] are special cases of radicals defined by means of elements. We scrutinize the way of defining a radical γG by a subset G of polynomials in noncommuting indeterminates. Defining polynomial radicals, Drazin and Roberts [1] required that the set G be closed under composition of polynomials ...
Tumurbat, S., Wiegandt, R.
openaire +2 more sources
On Polynomial Multiplication in Chebyshev Basis [PDF]
In a recent paper Lima, Panario and Wang have provided a new method to multiply polynomials in Chebyshev basis which aims at reducing the total number of multiplication when polynomials have small degree. Their idea is to use Karatsuba's multiplication scheme to improve upon the naive method but without being able to get rid of its quadratic complexity.
Pascal Giorgi
exaly +4 more sources

