1994 Archives | Tiberiu Popoviciu Institute of Numerical Analysis

A kinematic method for the study of the constitutive equations

26 Nov 2018

AbstractAuthorsN. Suciu -Tiberiu Popoviciu Institute of Numerical Analysis, Romanian Academy C. Vamoș -Tiberiu Popoviciu Institute of Numerical Analysis, Romanian Academy A. Georgescu KeywordsCite…

An integral formulation for some slow viscous flows with free surfaces

27 Sep 2018

AbstractFor some viscous incompressible flows at low Reynolds numbers we deduce a system of nonlinear integral equations for stream function…

Surface mobility of surfactant solutions XVI. Involvement of the fluid viscosities in the Marangoni flow – some aspects

25 Sep 2018

AbstractThe influence of viscosity upon the Marangoni flow (induced by surface tension differences) in competition with the gravity flow, through…

Observations concerning some approximation methods for the solutions of operator equations

14 Jan 2018

Abstract (soon) AuthorsIon Păvăloiu KeywordsPDFScanned paper. PDF-LaTeX version of the paper. Cite this paper as:I. Păvăloiu, Observations concerning some approximation methods…

Bilateral approximations for the solutions of scalar equations

14 Jan 2018

Abstract (soon) AuthorsIon Păvăloiu KeywordsReferences[1] Balazs, M., A Bilateral Approximating Method for Finding the Real Roots of Real Equations., Revue…

On some iterative methods for solving nonlinear equations

23 Dec 2017

Abstract Consider the nonlinear equation \(H(x):=F(x)+G(x)=0\), with \(F\) differentiable and \(G\) continuous, where \(F,G,H:X \rightarrow X\), \(X\) a Banach space. The…

A kinematic method for the study of the constitutive equations

An integral formulation for some slow viscous flows with free surfaces

Surface mobility of surfactant solutions XVI. Involvement of the fluid viscosities in the Marangoni flow – some aspects

Observations concerning some approximation methods for the solutions of operator equations

Bilateral approximations for the solutions of scalar equations

On some iterative methods for solving nonlinear equations

Publications

Diffusion in Random Fields. Applications to Transport in Groundwater

Methods of Newton and Newton-Krylov type

Solutions with a prescribed interval of positivity for differential systems with nonlocal conditions

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