Publications by authors named "A Zabrodin"

Article Synopsis
  • Postpartum uterine diseases like endometritis are common in dairy cows, causing fertility issues and economic losses, prompting the need for better diagnostic methods.
  • The study was conducted on 121 Holstein-Friesian cows in northern Kazakhstan, employing various laboratory tests to assess uterine health and diagnose endometritis.
  • Results indicated that the 10% hydrogen peroxide test was the most effective, identifying 80.9% of sick animals, especially during early postpartum days.
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Article Synopsis
  • A novel method using fluidized beads for particle-immobilized reagents in flow analysis was developed to analyze glycerol in biodiesel.
  • The technique involves online extraction of glycerol from biodiesel, followed by separation and spectrophotometric determination using copper glycerate in a fluidized reactor.
  • The method showed a detection range from 100 to 1000 mg kg(-1) with a limit of detection of 30 mg kg(-1), and successfully tested on biodiesel and B20 blend samples.
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A novel vapor permeation-stepwise injection (VP-SWI) method for the determination of methanol and ethanol in biodiesel samples is discussed. In the current study, stepwise injection analysis was successfully combined with voltammetric detection and vapor permeation. This method is based on the separation of methanol and ethanol from a sample using a vapor permeation module (VPM) with a selective polymer membrane based on poly(phenylene isophtalamide) (PA) containing high amounts of a residual solvent.

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We show that singularities developed in the Hele-Shaw problem have a structure identical to shock waves in dissipativeless dispersive media. We propose an experimental setup where the cell is permeable to a nonviscous fluid and study continuation of the flow through singularities. We show that a singular flow in this nontraditional cell is described by the Whitham equations identical to Gurevich-Pitaevski solution for a regularization of shock waves in Korteveg-de Vriez equation.

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We show that unstable fingering patterns of two-dimensional flows of viscous fluids with open boundary are described by a dispersionless limit of the Korteweg-de Vries hierarchy. In this framework, the fingering instability is linked to a known instability leading to regularized shock solutions for nonlinear waves, in dispersive media. The integrable structure of the flow suggests a dispersive regularization of the finite-time singularities.

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