## (Presentation by Titus Pinta) An introduction to the Chebfun computing system

On Wednesday, January 30, 2019, 11:00, Mr. Titus Pinţa will make the following presentation at the Institute Seminar: An introduction…

On Wednesday, January 30, 2019, 11:00, Mr. Titus Pinţa will make the following presentation at the Institute Seminar: An introduction…

AbstractIn this paper we present some properties of the solutions of a system of differential equation with maxima. Existence, uniqueness, inequalities…

AbstractGiven a function defined on a square with one curved side, we consider some Bernstein-type operators as well as their…

Abstract In this paper we shall study a functional differential equation of second order with mixed type argument. For this…

AbstractWe study the Ulam–Hyers stability and generalized Ulam–Hyers–Rassias stability for a delay differential equation. Some examples are given. AuthorsD. Otrocol (Tiberiu…

AbstractUsing the weakly Picard operators technique, we study the convergence of the iterates of some hivariate and trivariate Cheney-Sharma operators.…

AbstractIn this paper we study some properties of the solutions of a second order system of functional differential equations with maxima,…

AbstractThe aim of this paper is to discuss some basic problems (existence and uniqueness, data dependence) of the fixed point…

AbstractExistence, uniqueness, data dependence (monotony, continuity, and differentiability with respect to parameter), and Ulam-Hyers stability results for the solutions of…

Abstract In this paper we consider the following nonlinear homogeneous second order differential equations, \(F(x,y,y^{\prime},y^{\prime\prime})=0.\) We present for the solutions,…

Book summaryA self-consistent theory of stochastic modeling of groundwater systems is presented. Mathematical theory is illustrated and complemented by numerical methods and simulation codes. doi: http://doi.org/10.1007/978-3-030-15081-5 book on publisher website…

Read More Books, Chebyshev method, Convergence orders, divided differences, eigenvalue/eigenvector problems, history, inexact/perturbed iterations, iterative methods, Krylov methods, linear systems in Rn, local convergence, Newton method, nonlinear systems in Rn, Numerical Analysis, secant/chord method, successive approximations

Book summaryLocal convergence results on Newton-type methods for nonlinear systems of equations are studied. Solving of large linear systems by Krylov methods (GMRES, GMBACK, MINPERT) are also dealt with, as…

Read More AbstractBased on fixed point index, the paper develops a theory of existence, localization and multiplicity of solutions to first-order differential systems subject to linear nonlocal conditions. The main features concern…

Read More - (original) (295)
- (preprint) (16)
- (proceedings) (24)
- (survey) (2)
- Announcements (27)
- Approximation Theory (11)
- book chapter (3)
- Books (4)
- Chebyshev method (4)
- Convergence orders (8)
- divided differences (10)
- eigenvalue/eigenvector problems (8)
- finite differences (FD) (2)
- Finite element (FEM) (9)
- Fixed point theory (13)
- global random walk (14)
- history (3)
- inexact/perturbed iterations (11)
- inverse interpolation (9)
- ISI/JCR (96)
- iterative methods (33)
- Krylov methods (4)
- linear systems in Rn (5)
- local convergence (19)
- metals and alloys casting (12)
- Meteorology (5)
- Monte Carlo simulations (3)
- Newton method (20)
- nonlinear equations in Banach spaces (6)
- nonlinear equations in R (10)
- nonlinear systems in Rn (11)
- Numerical Analysis (89)
- Numerical Modeling (94)
- ODEs (2)
- Optimization (4)
- paper (340)
- PDEs (7)
- Schulz type iterations (2)
- secant/chord method (5)
- semilocal convergence (8)
- spectral methods (2)
- Steffenssen methods (7)
- successive approximations (5)
- talk (4)
- Time Series (13)
- Uncategorized (3)