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The solution of the Navier-Stokes equations for a viscous incompressible fluid in an unbounded domain has important applications in medicine, particularly in simulating blood flow in the heart and veins. In this scenario, the annotation may be stated as follows: this research focuses on the solutions of the Navier-Stokes equations for a viscous incompressible fluid in an infinite area, with an application to the modeling of blood flow in the heart and blood arteries. The study describes several approaches for simulating blood flow, including hemodynamics in the aorta, major arteries, and minor vessels. Examples of blood flow velocity, pressure, and other characteristics are provided under a variety of settings, such as the treatment of cardiovascular disorders. In conclusion, this work makes an essential addition to the field of medical physics and hydrodynamics, and it can help scientists and clinicians investigate blood flow in diverse settings and create novel treatments for heart and vascular illnesses

  • Ўқишлар сони 46
  • Нашр санаси 01-05-2024
  • Мақола тилиIngliz
  • Саҳифалар сони24-31
English

The solution of the Navier-Stokes equations for a viscous incompressible fluid in an unbounded domain has important applications in medicine, particularly in simulating blood flow in the heart and veins. In this scenario, the annotation may be stated as follows: this research focuses on the solutions of the Navier-Stokes equations for a viscous incompressible fluid in an infinite area, with an application to the modeling of blood flow in the heart and blood arteries. The study describes several approaches for simulating blood flow, including hemodynamics in the aorta, major arteries, and minor vessels. Examples of blood flow velocity, pressure, and other characteristics are provided under a variety of settings, such as the treatment of cardiovascular disorders. In conclusion, this work makes an essential addition to the field of medical physics and hydrodynamics, and it can help scientists and clinicians investigate blood flow in diverse settings and create novel treatments for heart and vascular illnesses

Муаллифнинг исми Лавозими Ташкилот номи
1 Nurjabova D.. ! Tashkent University of Information Technologies
Ҳавола номи
1 1.Landau L.D., Lifshits E.M. Teoreticheskаya fizikа. Gidrodinаmikа. –M.: Nаukа, 1950. –T. 4 –735 p.2.Lаdyzhenskаya O.А. Mаtemаticheskie voprosy dinаmiki vyazkoi zhidkosti neszhimаemoizhidkosti // –M.: Nаukа, 1970. –435 p.3.Temаm R. Urаvneniya Nаv’e-Stoksа. Teoriya i chislennyi аnаliz // –M.: Mir, 1981. –386 p.4.Fursikov А.V. Optimаl’noe uprаvlenie rаspredelennymi sistemаmi. Teoriya i prilozheniya // –Novosibirsk: Nаuchnаya knigа, 1999. –352 p.5.Аisаgаliev S.А., Belogurov А.P., Sevryugin I.V. K resheniyu integrаl’nogo urаvneniyaFredgol’mаpervogo rodаdlya funktsii neskol’kih peremennyh // Vestnik KаzNU, ser.mаt., meh., inf. –2011. –No 1 (68). –P. 21-30.6.Аisаgаliev S.А., Belogurov А.P., Sevryugin I.V. Uprаvlenie teplovymi protsessаmi //Vestnik KаzNU, ser. mаt., meh., inf. –2012, –No 1(72). –P. 14-26. (Rаbotаvypolnenаpri podderzhke grаntovogo finаnsirovаniya nаuchno-tehnicheskih progrаmm Komitetаnаuki MON RK, grаnt No 0696 / GF, 2012 -2014 gg.)7.Аisаgаliev S.А., Belogurov А.P. Uprаvlyaemost’ i bystrodeistvie protsessа, opisyvаemogopаrаbolicheskim urаvneniem s ogrаnichennym uprаvleniem // Sibirskii mаtemаticheskiizhurnаl. –2012, –t. 53, No 1. –P. 20-37.
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