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Mathematical modelling helps us understand physical processes in science and engineering by providing a mechanism to describe those processes. The other inquiries can also be addressed using models of fluid motion. This work discusses the use of mathematical modelling to study the movement of inviscid Fluid. The Navier-Stokes equations for viscous fluid or Euler's equations for inviscid fluid are the basic equations used to represent the motion of a fluid. These can be expressed in a variety of ways, such as in a rotating frame of reference, leading to a hierarchy of distinct equations under various balancing circumstances, each of which is a reliable approximation in a variety of real-world contexts. Considering the basic mathematical characteristics of these several sets of equations can provide insight into the mechanisms driving the fluid flow being represented. Each of these types of equations operates slightly different. Free boundary issues, nonlinear surface waves, compressible fluid, shock waves, approximations for compressible flow, and complicated variable approaches are some of the subjects that are taken into consideration. These subjects are thoroughly studied from both a mathematical and physical perspective.
"AN ANALYTICAL STUDY ON MATHEMATICAL MODELS OF INVISCID FLUID ITS APPLICATIONS AND IMPLEMENTATION", International Journal of Science & Engineering Development Research (www.ijrti.org), ISSN:2455-2631, Vol.7, Issue 10, page no.197 - 203, October-2022, Available :http://www.ijrti.org/papers/IJRTI2210026.pdf
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2456-3315 | IMPACT FACTOR: 8.14 Calculated By Google Scholar| ESTD YEAR: 2016
An International Scholarly Open Access Journal, Peer-Reviewed, Refereed Journal Impact Factor 8.14 Calculate by Google Scholar and Semantic Scholar | AI-Powered Research Tool, Multidisciplinary, Monthly, Multilanguage Journal Indexing in All Major Database & Metadata, Citation Generator