Magnetoreoloģisko suspensiju plūsmu modelēšana ar galīgo elementu metodi

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Magnetoreoloģisko suspensiju plūsmu modelēšana ar galīgo elementu metodi

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Darbā tiek aplūkotas magnetoreoloģisko suspensiju modelēšanas iespējas ar galīgo elementu metodi. Kā pamats plūsmu modelēšanai tiek izmantots Stoksa tuvinājums plūsmām un Bingema likuma apraksts ar nepārtrauktu funkciju. Izstrādāta programmatūra aksiālsimetrisku Stoksa plūsmu aprēķiniem magnētiskā lauka klātbūtnē. Viskozitātes atkarība no magnētiskā lauka un plūsmas rakstura ļauj veikt aprēķinus magnetoreoloģiskajām suspensijām. Darbā veikti aprēķini dažādās ģeometrijās un sniegta plūsmu analīze.

year	journal	country	edition	language
2008-01-01

https://dspace.lu.lv/dspace/handle/7/17797

PEPhysical Sciences and Engineering
- PE2Fundamental Constituents of Matter
  - PE2_1Theory of fundamental interactions
  - PE2_2 Phenomenology of fundamental interactions
  - PE2_3Experimental particle physics with accelerators
  - PE2_4Experimental particle physics without accelerators
  - PE2_6Nuclear, hadron and heavy ion physics
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  - PE2_7Nuclear and particle astrophysics
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  - PE2_10Atomic, molecular physics
  - PE2_11Ultra-cold atoms and molecules
  - PE2_18Equilibrium and non-equilibrium statistical mechanics: steady states and dynamics
  - PE2_14Lasers, ultra-short lasers and laser physics
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  - PE2_16Non-linear physics
  - PE2_12Optics, non-linear optics and nano-optics
  - PE2_13Quantum optics and quantum information
  - PE2_15Thermodynamics
- PE1Mathematics
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  - PE1_8Analysis
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  - PE1_12Mathematical physics
  - PE1_11Theoretical aspects of partial differential equations
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  - PE1_15Generic statistical methodology and modelling
  - PE1_4 Algebraic and complex geometry
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  - PE11_12Semi-conducting and magnetic materials engineering
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  - PE11_14Computational methods for materials engineering
LSLife Sciences
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- LS2Integrative Biology: from Genes and Genomes to Systems
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SHSocial Sciences and Humanities
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