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FLUID DYNAMICS

ME 363
과목 설명

Laws of mechanics and thermodynamics applied to fluids at rest and in motion; potential flow; dimensional analysis; viscous flow; pipe flow; boundary-layer theory; compressible flow.

선수과목

ME 361 and (MATH 319 , MATH 320 or MATH 375 ), or member of Engineering Guest Students

충족 요건
학점

미보고

개설 시기

미보고

평점
2.97

-3.57% 과거 데이터 대비

수료율
94.15%

-1.54% 과거 데이터 대비

A 비율
18.62%

-22.32% 과거 데이터 대비

학급 규모
188

37.12% 과거 데이터 대비

Cumulative Grade Distribution

강사 (2026 Summr)

다음 사이트의 평점순으로 정렬 Rate My Professors

유사 과목

FLUID MECHANICS

CIVENGR 310

Fluid statics and dynamics, dimensional analysis, flow of an ideal fluid, flow of a real fluid--including laminar and turbulent flow, applications to engineering problems.

INTERMEDIATE GAS DYNAMICS

ME 572

Thermodynamics and fluid dynamics of compressible gas flows with friction and heat transfer, and application to nozzles, shock tubes and propulsion devises. Wave phenomena and engine port tuning. Physics of high temperature gases and equilibrium, non-equilibrium and frozen flows.

COMPUTATIONAL FLUID DYNAMICS

ME 573

Provides an in-depth introduction to the methods and analysis techniques used in computational solutions of fluid mechanics and heat transfer problems. Model problems are used to study the interaction of physical processes and numerical techniques. Contemporary methods for boundary layers, incompressible viscous flows, and inviscid compressible flows are studied. Finite differences and finite volume techniques are emphasized. Knowledge of programming language such as Python, C++, MATLAB or Java required.

MATHEMATICAL FLUID DYNAMICS

MATH 705

Advanced introduction to fluid dynamics. Basic concepts; elementary viscous flow; Navier-Stokes equations. Elementary airfoil theory; boundary layers. Vortex motion. Waves. Very viscous flow. Compressible flows. Instabilities, bifurcations, turbulence. Requires working knowledge of multivariate calculus, differential equations and mechanics.

INTERMEDIATE FLUID DYNAMICS

ME 563

Incompressible differential and integral analysis for basic conservation laws, kinematics, exact solutions to Navier-Stokes, boundary layer theory, vorticity, potential flow, and selected topics.