![[Fluid mechanics] Ch 6. Turbulence modeling](/blog/mechanical-engineering/fluid-mechanics/fluid-mechanics-ch-6-turbulence-modeling/images/img-001.png)
[Fluid mechanics] Ch 6. Turbulence modeling
[Fluid mechanics] Ch 6. Turbulence modeling 지난 시간 벽근처에서의 Stress에 대해서 분석해 보았다. https://jeffdissel.tistory.com/39 [Fluid mechanics]
![[Fluid mechanics] Ch 6. Turbulence modeling](/blog/mechanical-engineering/fluid-mechanics/fluid-mechanics-ch-6-turbulence-modeling/images/img-001.png)
[Fluid mechanics] Ch 6. Turbulence modeling 지난 시간 벽근처에서의 Stress에 대해서 분석해 보았다. https://jeffdissel.tistory.com/39 [Fluid mechanics]
![[Fluid mechanics] Ch 6. Law of the wall.](/blog/mechanical-engineering/fluid-mechanics/fluid-mechanics-ch-6-law-of-the-wall/images/img-001.png)
난류 Turbulence는 Randomness그 자체이다. 시간에 따라서 진폭이 일정하지 않는 그냥 랜덤한 파동의 형태를 띈다. 이를 분석하기 위해서, 과학자들은 시간평균의 개념을 가져온다. 그리고 Time mean velocity
![[Fluid mechanics] Ch 4. Vorticity and Irrotationality](/blog/mechanical-engineering/fluid-mechanics/fluid-mechanics-ch-4-vorticity-and-irrotationality/images/img-001.png)
[Fluid mechanics] Ch 4. Vorticity and Irrotationality 보통 회전이 없다고 많이 가정을 하고, 유체 문제에 접근한다. 하지만, 정확히 회전력, 회전에 관련된 유체의 움직임을 알 필요는 있다.
![[Fluid mechanics] Ch 4. The stream function](/blog/mechanical-engineering/fluid-mechanics/fluid-mechanics-ch-4-the-stream-function/images/img-001.png)
[Fluid mechanics] Ch 4. The stream function 오늘 알아볼 것은 Stream funciton이 무엇일까?? 자 계속해서 언급하지만, 과학자들이 정의한 대에는 다 이유가 있습니다. 대부분의 이유는 편할려
![[Fluid mechanics] #Viscous dissipation rate](/blog/mechanical-engineering/fluid-mechanics/fluid-mechanics-viscous-dissipation-rate/images/img-001.png)
[Fluid mechanics] #Viscous dissipation rate Ch4 Differential relations in fluid flow에서 Energy equation을 증명하였다. 그 과정속에서 viscous dis
![[Fluid Mechanics] Ch 4. Differential Relations for fluid flow - mass conservation](/blog/mechanical-engineering/fluid-mechanics/fluid-mechanics-ch-4-differential-relations-for-fluid-flow-mass-conservation/images/img-001.png)
[Fluid Mechanics] Ch 4. Differential Relations for fluid flow - mass conservation 지난시간 Control volume method를 이용하고 Integral method
![[Fluid Mechanics] Ch 4. Differential Relations for fluid flow - Linear momentum](/blog/mechanical-engineering/fluid-mechanics/fluid-mechanics-ch-4-differential-relations-for-fluid-flow-linear-momentum/images/img-001.png)
[Fluid Mechanics] Ch 4. Differential Relations for fluid flow - Linear momentum 지난시간, Control volume + differential relation을 이용하여
![[Fluid Mechanics] Ch 3. Integral Relations for a Control Volume](/blog/mechanical-engineering/fluid-mechanics/fluid-mechanics-ch-3-integral-relations-for-a-control-volume/images/img-001.png)
C.V + Integral 을 이용하여 유체의 성질을 분석한 방법은 Reynolds transport Theorem 이었다. [증명방법은 아래 링크를 참고] https://jeffdissel.tistory.com/3 [Gas Dyna
![[Heat and Mass transfer] Ch 3 ,1-Dimensional, Steady-State Conduction - Uniform E generation](/blog/mechanical-engineering/heat-transfer/heat-and-mass-transfer-ch-3-1-dimensional-steady-state-conduction-uniform-e-generation/images/img-001.png)
[Heat and Mass transfer] Ch 3 ,1-Dimensional, Steady-State Conduction - Uniform E generation 이제 한발 더 나아가서 가정 하나를 바꿔보자
![[Heat and Mass transfer] Ch 3 1-Dimensional, Steady-State Conduction-Thermal Resistance](/blog/mechanical-engineering/heat-transfer/heat-and-mass-transfer-ch-3-1-dimensional-steady-state-conduction-thermal-resistance/images/img-001.png)
[Heat and Mass transfer] Ch 3 1-Dimensional, Steady-State Conduction-Thermal Resistance Ch2 에서 증명하였던, Heat equation 에서 우리는 1-D, St
![[Heat and Mass transfer] Ch 3 ,1-Dimensional, Steady-State Conduction - Overall surface efficiency](/blog/mechanical-engineering/heat-transfer/heat-and-mass-transfer-ch-3-1-dimensional-steady-state-conduction-overall-surface-efficiency/images/img-001.png)
지난시간에 Fin을 넣을까 말까??? 엔지니어들이 만든 Fin 효율의 기준점. Fin effectiviness Fin efficiency 두가지를 살펴보았습니다. 이번에 마지막으로 1.Overall Surface Efficiency
![[Heat and Mass transfer] Ch 3 ,1-Dimensional, Steady-State Conduction - Extended surface](/blog/mechanical-engineering/heat-transfer/heat-and-mass-transfer-ch-3-1-dimensional-steady-state-conduction-extended-surface/images/img-001.png)
지금까지 Steady state, 1-D conduction processd에서 E generation이 있는 경우, 없는 경우 둘다 분석하고 각각, x Coordinate와 radial coordinate 둘다 분석하였다. 사실 이