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20092021
most citedHodograph Method and Numerical Solution of the Two Hyperbolic Quasilinear Equations System. Part II. Zonal Electrophoresis Equations

5 citations · 24 across the 12 of their papers we have counts for

collaborators

12 papers

math.NA2021

Calculation of chemical reactions in electrophoresis

T. A. Petrukhina, M. Yu. Zhukov

The main goal of the work is to find stationary solutions of the equations of chemical kinematics for mixtures of complex composition. According to the given research goal the syst…

physics.flu-dyn2015★ 4 cited

Hodograph Method and Numerical Solution of the Two Hyperbolic Quasilinear Equations. Part III. Two-Beam Reduction of the Dense Soliton Gas Equations

E. V. Shiryaeva, M. Yu. Zhukov

The paper presents the solutions for the two-beam reduction of the dense soliton gas equations (or Born-Infeld equation) obtained by analytical and numerical methods. The method pr…

physics.gen-ph2015★ 5 cited

Hodograph Method and Numerical Solution of the Two Hyperbolic Quasilinear Equations System. Part II. Zonal Electrophoresis Equations

E. V. Shiryaeva, M. Yu. Zhukov

The paper presents the solutions for the zonal electrophoresis equations are obtained by analytical and numerical methods. The method proposed by the authors is used. This method a…

physics.flu-dyn2014★ 3 cited

Hodograph Method and Numerical Integration of Two Hyperbolic Quasilinear Equations. Part I. The Shallow Water Equations

E. V. Shiryaeva, M. Yu. Zhukov

In paper [S.I. Senashov, A. Yakhno. 2012. SIGMA. Vol.8. 071] the variant of the hodograph method based on the conservation laws for two hyperbolic quasilinear equations of the firs…

physics.chem-ph2013★ 2 cited

Mathematical Model of a pH-gradient Creation at Isoelectrofocusing. Part IV. Theory

E. V. Shiryaeva, N. M. Zhukova, M. Yu. Zhukov

The mathematical model describing the non-stationary natural pH-gradient arising under the action of an electric field in an aqueous solution of ampholytes (amino acids) is constru…

physics.chem-ph2013

Mathematical Model of a pH-gradient Creation at Isoelectrofocusing. Part III: Numerical Solution of the Non-stationary Problem

E. V. Shiryaeva, N. M. Zhukova, M. Yu. Zhukov

The mathematical model describing the non-stationary natural pH-gradient arising under the action of an electric field in an aqueous solution of ampholytes (amino acids) is constru…