Results 61 to 70 of about 1,262,805 (184)
Matrix-free iterative processes with least-squares error damping for nonlinear systems of equations
New iterative processes for numerical solution of big nonlinear systems of equations are considered. The processes do not require factorization and storing of Jacobi matrix and employ a special technique of convergence acceleration which is called least ...
Ivan V. Bondar, Barys V. Faleichyk
doaj
In a dynamic model of sports competition, we show that when spectators care only about the level of effort exerted by contestants, rewarding schemes that depend linearly on the final score difference provide more efficient incentives for efforts than ...
Hao Li, Pascal Courty, William Chan
core
High order compact finite difference schemes for a nonlinear Black-Scholes equation [PDF]
A nonlinear Black-Scholes equation which models transaction costs arising in the hedging of portfolios is discretized semi-implicitly using high order compact finite difference schemes. In particular, the compact schemes of Rigal are generalized.
Ansgar Jüngel +2 more
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In the present study, a numerical study for source identification problems with the Neumann boundary condition for a one-dimensional hyperbolic-parabolic equation is presented.
M.A. Ashyralyeva, M. Ashyralyev
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Так ли жестки “жесткие системы” дифференциальных уравнений?
На примере известной жесткой схемы реакций Робертсона показано практическое применение различных методов интегрирования прямой задачи химической кинетики.
Травин, С.О.
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Functional analysis in interdisciplinary applications
This issue presents a collection of 15 carefully selected papers authored by both international and national researchers. Each paper has undergone rigorous peer review and introduces novel findings in the fields of analysis and applied mathematics, with
A. Ashyralyev +2 more
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Multidimensional explicit difference schemes for hyperbolic conservation laws [PDF]
First and second order explicit difference schemes are derived for a three dimensional hyperbolic system of conservation laws, without recourse to dimensional factorization.
Vanleer, B.
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Nonstandard finite difference schemes for differential equations
In this paper, the reorganization of the denominator of the discrete derivative and nonlocal approximation of nonlinear terms are used in the design of nonstandard finite difference schemes (NSFDs).
Mohammad Mehdizadeh Khalsaraei +1 more
doaj
On dispersive difference schemes
In 1944, J. von Neumann proposed a difference scheme for calculating one- dimensional compressible flows with shocks. He conjectured that the approximations converge in the weak sense to the appropriate discontinuous solution of the differential equations.
openaire +2 more sources
A simple parallel prefix algorithm for compact finite-difference schemes [PDF]
A compact scheme is a discretization scheme that is advantageous in obtaining highly accurate solutions. However, the resulting systems from compact schemes are tridiagonal systems that are difficult to solve efficiently on parallel computers ...
Joslin, Ronald D., Sun, Xian-He
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