Results 61 to 70 of about 5,144,504 (199)
Projection‐based estimators for matrix/tensor‐valued data
Abstract A general approach for extending estimators to matrix‐ and tensor‐valued data is proposed. The extension is based on using random projections to project out dimensions of a tensor and then computing a multivariate estimator for each projection. The mean of the obtained set of estimates is used as the final, joint estimate. In some basic cases,
Joni Virta +2 more
wiley +1 more source
S-Matrix of Nonlocal Scalar Quantum Field Theory in Basis Functions Representation
Nonlocal quantum theory of a one-component scalar field in D-dimensional Euclidean spacetime is studied in representations of S -matrix theory for both polynomial and nonpolynomial interaction Lagrangians.
Ivan V. Chebotarev +3 more
doaj +1 more source
Heat Transfer in n‐Dimensional Parallelepipeds Under Zero Dirichlet Conditions
The graphical abstract visually summarizes the analytical study of heat propagation in an n‐dimensional domain: Top Left: Shows a unit cube transformed into a parallelepiped via an affine transformation, representing the geometric generalization of the domain.
Zafar Duman Abbasov +4 more
wiley +1 more source
The accuracy of approximation function of two real variables of non-classical Newtonian majorant
Розглянуто питання точності наближення двох дійсних змінних некласичною мажорантою Ньютона.In the article is suggested the question of the accuracy of approximation function of two real variables of non-classical Newtonian ...
Глебена, Мирослава Іванівна
core
Subharmonic functions and associated measures in ℝn
For subharmonic functions ss in Rn,n≥2,{{\mathbb{R}}}^{n},n\ge 2, there is an associated Radon measure μ\mu that is used to represent ss locally as an integral up to an additive harmonic function. We prove that the total measure μ(R2)\mu ({{\mathbb{R}}}^
Bajunaid Ibtesam
doaj +1 more source
Mixed orthogonality graphs for continuous‐time state space models and orthogonal projections
In this article, we derive (local) orthogonality graphs for the popular continuous‐time state space models, including in particular multivariate continuous‐time ARMA (MCARMA) processes. In these (local) orthogonality graphs, vertices represent the components of the process, directed edges between the vertices indicate causal influences and undirected ...
Vicky Fasen‐Hartmann, Lea Schenk
wiley +1 more source
Temperature majorant cross sections in Monte Carlo neutron tracking
This paper discusses the generation of temperature majorant cross sections, the type of cross sections required by two separate techniques related to Monte Carlo neutron tracking, namely, the Dopplerbroadening rejection correction (DBRC) and target ...
Viitanen, Tuomas +1 more
core +1 more source
Improved Gevrey‐1 Estimates of Formal Series Expansions of Center Manifolds
ABSTRACT In this paper, we show that the coefficients ϕn$\phi _n$ of the formal series expansions ∑n=1∞ϕnxn∈xC[[x]]$\sum _{n=1}^\infty \phi _n x^n\in x\mathbb {C}[[x]]$ of center manifolds of planar analytic saddle‐nodes grow like Γ(n+a)$\Gamma (n+a)$ (after rescaling x$x$) as n→∞$n\rightarrow \infty$.
Kristian Uldall Kristiansen
wiley +1 more source
On the Hardy-Littlewood majorant problem
Consider a trigonometric polynomial f of degree N, and associate to it the polynomial F in which each coefficient of f is replaced by its absolute value. F is called the majorant of f.
Ruzsa, I, Ruzsa, IZ, Green, BJ, Green, B
core +1 more source
Solvability of a system of totally characteristic equations related to Kahler metrics
We consider a system of equations composed of a higher order singular partial differential equation of totally characteristic type and several higher order non-Kowalevskian linear equations. This system is a higher order version of a system that arose
Jose Ernie C. Lope, Mark Philip F. Ona
doaj

