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Громыко, Г. Ф.

doi:10.1023/a:1011909805277

Cited by 4 publications

(2 citation statements)

References 3 publications

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“…Due to a long time of frequency measurements (ca 0.16 s per one frequency point) the reliable calculations were possible only for sufficiently low potential scan rates, i.e., not greater 60 mV s À1 . One could note that there is a lack of influence of potential scan rate on measured M a value expected for processes of slow desorption of absorbed hydrogen [59][60][61][62]. For H 2 saturated solutions strong influence of potential scan rate on CV of Ni electrode was observed [63].…”

Section: Resultsmentioning

confidence: 99%

EQCM studies on oxidation of metallic nickel electrode in basic solutions

Grdeń

Klimek

2005

Journal of Electroanalytical Chemistry

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Section: Resultsmentioning

confidence: 99%

EQCM studies on oxidation of metallic nickel electrode in basic solutions

Grdeń

Klimek

2005

Journal of Electroanalytical Chemistry

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“…Te fnite diference method (FDM) studied by [10][11][12][13][14][15][16] is a domain discretizing technique that converts the governing problem into a diference equation. Te functional values are approximated at the nodes of the network.…”

Section: Introductionmentioning

confidence: 99%

Numerical Approximation of One‐Dimensional Transport Model Using an Hybrid Approach in Finite Volume Method

Hussain

Ali

2023

Mathematical Problems in Engineering

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A finite volume method is a well-known and appropriate approach for numerical approximation of governing problems. This article proposes a finite volume approach to simulate the one-dimensional convection–diffusion transport problem. New expressions for interface approximation are constructed by combining the assumption of step-wise profile and piece-wise linear profile. In addition, a new numerical technique is developed based on these new interface approximations. This new numerical algorithm produces consistent results for numerical approximation of the governing problem and gives second-order accuracy along space and time. In order to justify the effectiveness of our numerical technique, numerical experiments are conducted for various magnitudes of convection and diffusion coefficients. The numerical results of the proposed algorithm are also compared to the finite volume method and the finite difference method. Based on this comparison, our numerical scheme presents stable and highly accurate results compared to the alternatives.

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Numerical investigation of convection–diffusion model by using the new upwind finite volume approach

Hussain

Shah

2023

Int. J. Mod. Phys. B

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In this study, we constructed a numerical technique for the simulation of the convection–diffusion problem under convection dominancy. Lagrange interpolation technique is applied to obtain new expressions for the approximation of variable at the interfaces of control volume. Moreover, based on these interface approximations new numerical scheme is developed to approximate convection–diffusion phenomena. The Crank–Nicolson approach is applied for the temporal approximation. This newly constructed numerical scheme is unconditionally stable with second-order accuracy in time and space both. Numerical tests are carried out for the justification of the new algorithm. A comparison of numerical results produced by proposed technique and some other numerical approaches is presented. This comparison indicates that for convection dominant phenomena, the numerical solution of conventional finite volume method contains with non-physical oscillations which analyze that proposed numerical technique results in a high accurate and stable solution.

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Untitled

Cited by 4 publications

References 3 publications

EQCM studies on oxidation of metallic nickel electrode in basic solutions

EQCM studies on oxidation of metallic nickel electrode in basic solutions

Numerical Approximation of One‐Dimensional Transport Model Using an Hybrid Approach in Finite Volume Method

Numerical investigation of convection–diffusion model by using the new upwind finite volume approach

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