Uploaded December 2016 | Updated September 2026, 2 weeks ago
In this video I will show you how to build a Schlieren setup using a laser pointer. There were quite a few questions on my first How To video, so I figured I would post a guide here.
I use a little red laser pointer as my light source. To get the beam to diverge, I bought a plano-convex lens from Thorlabs (part number LA1213). Everything else in the setup is the same as the other setup.
===== RELEVANT LINKS =====
→ Original DIY Schlieren Video
goo.gl/dGSn23
→ Thorlabs Plano-Convex Lens
goo.gl/IfZu8d
In this video I will show you how to build a Schlieren setup using a laser pointer. There were quite a few questions on my first How To video, so I figured I would post a guide here.
I use a little red laser pointer as my light source. To get the beam to diverge, I bought a plano-convex lens from Thorlabs (part number LA1213). Everything else in the setup is the same as the other setup.
===== RELEVANT LINKS =====
→ Original DIY Schlieren Video
goo.gl/dGSn23
→ Thorlabs Plano-Convex Lens
goo.gl/IfZu8d
![Oblique Shock Example Problem
Lets work through an oblique shock (OS) example. In this video, we will go through four methods for solving OS problems.
1) Derived equations
2) Compressible flow tables (NACA 1135)
3) VT calculator
4) MATLAB functions
RELEVANT VIDEOS
→ Oblique Shock Derivation
https://goo.gl/xLYYYP
→ Normal Shock Relations Derivation
https://goo.gl/Unvjey
→ Normal Shock Example
https://goo.gl/RBJtgV
RELEVANT LINKS
► VT Calculator
http://www.dept.aoe.vt.edu/~devenpor/aoe3114/calc.html
► MATLAB Functions
https://github.com/jte0419/Compressible_Flow_Relations
THUMBNAIL CREDIT
By Settles1 (Own work) [CC BY-SA 4.0 (https://creativecommons.org/licenses/by-sa/4.0)], via Wikimedia Commons Oblique Shock Example Problem](https://i.ytimg.com/vi/JvrWmg8m5is/mqdefault.jpg)
![Explained: TI-83 Linear Interpolation Program [Math]
In this video I show you how to program a linear interpolation equation into your TI-83 graphing calculator.
If you would like to see how the equation is derived, click the link below to my other video.
https://goo.gl/7OA0UU
Here is the code if you already know how to input it into your calculator:
PROGRAM:INTERP
Input X1=,A
Input X2=,D
Input X= ,I
Input Y1=,N
Input Y2=,S
Disp (((S-N)/(D-A))(I-A)+N) Explained: TI-83 Linear Interpolation Program [Math]](https://i.ytimg.com/vi/KQzK5z9jkHE/mqdefault.jpg)
![Explained: Croccos Theorem [Taylor-Maccoll]
Croccos theorem is needed to obtain the irrotationality condition used later in the overall derivation. The equation is essentially a combination of the momentum and energy equations. The final resulting boxed equation states that the curl of the velocity field is zero, indication an irrotational flow.
The extra videos I mention in this video can be found below.
Momentum Equation: http://www.youtube.com/watch?v=ZH0fiaYGTYQ
Assumptions: http://www.youtube.com/watch?v=HIDeIZO0z-8
Total Derivative: http://www.youtube.com/watch?v=bgUDbntoXBY
TdS Equation: http://www.youtube.com/watch?v=N126SaEGuJA
Vector Identity: http://www.youtube.com/watch?v=0LO-ZcESYdE
Enthalpy: http://www.youtube.com/watch?v=yy5HQ9syrrI Explained: Croccos Theorem [Taylor-Maccoll]](https://i.ytimg.com/vi/KZYHjujYpFk/mqdefault.jpg)


![Explained: TdS Equation [Taylor-Maccoll]
The TdS equation is a combined statement of the first and second law of thermodynamics. It relates the entropy, enthalpy, and pressure changes in a system (for the form that we need for Croccos theorem). To keep the big picture in mind, recall that I mentioned that Croccos theorem is a combination of the thermodynamics and kinematics of a flow. This equation gives us the thermodynamics part. Explained: TdS Equation [Taylor-Maccoll]](https://i.ytimg.com/vi/N126SaEGuJA/mqdefault.jpg)




