Lukovich Vladimir

Publications

• Potential in microroughness domain of metal surface employed in cathodic protection mode
  V.Lukovich, V.Kartuzov (2021) Uspihi materialoznavstva, #3, Kiev: Frantsevich Institute for Problems of Materials Science NASU, P.48-54
• On the pipeline polarization in the case of insulation delamination from its surface
  V.Lukovich (2020) Uspihi materialoznavstva, #1, Kiev: Frantsevich Institute for Problems of Materials Science NASU, P.40-45
• Potential in the area of metal surface microroughness
  V.Lukovich, V.Kartuzov (2019) Mathematical Models and Computing Experiment in Material Science, #21, Kiev: Frantsevich Institute for Problems of Materials Science NASU, P.36-43
• Calculation of the cathodic protection parameters of pipeline section under the condition of insulation detachment from its surface
  V.Lukovich (2018) Mathematical Models and Computing Experiment in Material Science, #20, Kiev: Frantsevich Institute for Problems of Materials Science NASU, P.3-9
• Corrosion on the metal surface microroughness
  V.Lukovich, V.Kartuzov (2018) Mathematical Models and Computing Experiment in Material Science, #20, Kiev: Frantsevich Institute for Problems of Materials Science NASU, P.10-17
• About polarization inside the peeling off region
  V.Lukovich, S.O.Osadtchuk, L.I.Nyrkova (2017) Mathematical Models and Computing Experiment in Material Science, #19, Kiev: Frantsevich Institute for Problems of Materials Science NASU, P.24-29
• On the possibility of reducing the destructive processes that are inherent to cathodic protection mode of the pipeline when it is over-protected
  V.Lukovich (2016) Mathematical Models and Computing Experiment in Material Science, #18, Kiev: Frantsevich Institute for Problems of Materials Science NASU, P.3-7
• Investigation of the polarization and peeling processes of the polymeric covers from the surface of pipe steel
  L.S.Nyrkovа, S.A.Оsadchuk, V.Lukovich (2016) Mathematical Models and Computing Experiment in Material Science, #18, Kiev: Frantsevich Institute for Problems of Materials Science NASU, P.8-16
• Calculation of potential and current density in the design of cathodic protection of pipeline
  V.Lukovich (2015) Mathematical Models and Computing Experiment in Material Science, #17, Kiev: Frantsevich Institute for Problems of Materials Science NASU, P.11-19
• On polarization and delamination of isolation from the metal surface in the cathodic protection system
  V.Lukovich, V.Kartuzov (2015) Mathematical Models and Computing Experiment in Material Science, #17, Kiev: Frantsevich Institute for Problems of Materials Science NASU, P.81-87
• A simple mathematical model for calculation of the potential on the outer surface of the pipeline insulation
  V.Lukovich (2014) Mathematical Models and Computing Experiment in Material Science, #16, Kiev: Frantsevich Institute for Problems of Materials Science NASU, P.3-7
• Investigation of the cathodic polarization influence on the degradation of polymer type cover in 3% NaCl solution at the laboratory stand
  S.A.Оsadchuk, L.S.Nyrkovа, A.A.Rybakov, V.Lukovich (2014) Mathematical Models and Computing Experiment in Material Science, #16, Kiev: Frantsevich Institute for Problems of Materials Science NASU, P.13-19
• A simplified mathematical model of the main pipeline cathodic protection
  V.Lukovich, V.Lukovich (2013) Mathematical Models and Computing Experiment in Material Science, #15, Kiev: Frantsevich Institute for Problems of Materials Science NASU, P.4-13
• Computation of potential in the area of pipeline coating delamination under cathodic polarisation
  V.Lukovich (2012) Mathematical Models and Computing Experiment in Material Science, #14, Kiev: Frantsevich Institute for Problems of Materials Science NASU, P.22-29
• Computation of potential and current density on the surface of anticorrosion coating damage of pipeline segment using electrometric measurements data
  V.Lukovich, Y.G.Kalkutin (2011) Mathematical Models and Computing Experiment in Material Science, #13, Kiev: Frantsevich Institute for Problems of Materials Science NASU, P.33-39
• Development of computational model for structure optimization of energy-absorbing composites according to thermal characteristicsof their components
  I.Panayoti, V.Lukovich (2011) Mathematical Models and Computing Experiment in Material Science, #13, Kiev: Frantsevich Institute for Problems of Materials Science NASU, P.44-51
• I.M.Frantsevich on the operation mode of cathodic protection of pipelin
  V.Lukovich (2010) Mathematical Models and Computing Experiment in Material Science, #12, Kiev: Frantsevich Institute for Problems of Materials Science NASU, P.22-26
• Calculation of effective coefficients of thermal conductivity and thermal capacity of composite according to thermal characteristics of its components
  V.Lukovich, I.Panayoti, V.Kartuzov (2009) Mathematical Models and Computing Experiment in Material Science, #11, Kiev: Frantsevich Institute for Problems of Materials Science NASU, P.16-20
• Modelling of heating and rise of thermal tensions in metall-intermetallied-metall structure
  M.Lugovy, V.Lukovich, M.Brodnikovskyy (2008) Mathematical Models and Computing Experiment in Material Science, #10, Kiev: Frantsevich Institute for Problems of Materials Science NASU, P.28
• About an influence of geometry of micro of friction surfaces on value of friction pair temperature field per breaking cycle
  V.Lukovich, I.Panayoti, V.Kartuzov (2008) Mathematical Models and Computing Experiment in Material Science, #10, Kiev: Frantsevich Institute for Problems of Materials Science NASU, P.37
• Elastic thermal stress modeling in plane and cylindrical metal-intermetallic-metal layered structures
  M.Lugovy, V.Lukovich, M.P. Brodnikovsky (2007) Mathematical Models and Computing Experiment in Material Science, #09, Kiev: Frantsevich Institute for Problems of Materials Science NASU, P.13-22
• Thermal field modeling for friction pair for deceleration cycle
  V.Lukovich, I.Panayoti, V.Kartuzov (2007) Mathematical Models and Computing Experiment in Material Science, #09, Kiev: Frantsevich Institute for Problems of Materials Science NASU, P.23-30
• Friction pair temperature field modeling for braking cycle
  V.Lukovich, I.Panayoti, V.Kartuzov, І.А.Бабутін, С.А.Кравченко (2005) Mathematical Models and Computing Experiment in Material Science, #07, Kiev: Frantsevich Institute for Problems of Materials Science NASU, P.72
• Mathematical modeling of heat receiver temperature field
  V.Kartuzov, K.Isaev, V.Lukovich, (2003) Mathematical Models and Computing Experiment in Material Science, #06, Kiev: Frantsevich Institute for Problems of Materials Science NASU, P.169-178
• On one method of regularization of the integral equation of the first kind with hypersingular core
  B.Halanov, V.Lukovich (2001) Mathematical Models and Computing Experiment in Material Science, #05, Kiev: Frantsevich Institute for Problems of Materials Science NASU, P.47
• V.M.Ostapenko and mathematical modelling of field of pipeline cathodic protection system
  V.Lukovich (1997) Mathematical Models and Computing Experiment in Material Science, Kiev: Frantsevich Institute for Problems of Materials Science NASU, P.10
• Field of pipeline under a layer of soil with a high resistance
  V.Lukovich (1997) Mathematical Models and Computing Experiment in Material Science, Kiev: Frantsevich Institute for Problems of Materials Science NASU, P.130