I decided to convert TheGoofy's excellent clock (https://www.thingiverse.com/thing:328569) to one using a dual ulysse escapement. Designed by Ludwig Oeschlin, it is a modern take on Breguet's natural escapement. The promised gain in efficiency by virtue of its use of radial thrust is somewhat offset by the need to overcome the rotational inertia of two escape wheels rather than one. Ulysse Nardin minimized this problem through the use of silicon parts. I just made the wheels extra thin.
Though I consider this a remix of TheGoofy's design, I ended up making all of the parts from scratch (though I suppose the pulley and weight carrier carry over). The frame ended up a bit larger but flatter. I also decided to toss in a differential winding drum. The clock seems to run quite well on 1.9kg of weight (though individual results will vary) for about six hours (with pulley)
Non-printed materials include:
2mm x 16mm dowel pins
2mm x 34mm shafts
3mm x 34mm shaft
550 cord guts or any kind of thin cordage
1.75mm filament strips
See it in action:
See the assembly:
Category: Mechanical Toys
Printer: Reach 3D
Rafts: Doesn't Matter
Supports: Yes
Resolution: .15mm
Infill: 40
Filament: eSun PLA
Notes:
Originally submitted as an education project on Thingiverse. The portion below outlines various projects in which one can make use of this clock at all levels:
Mechanical clocks since their inception utilize many different physical properties in order to tell time. Below are a few examples of how these fascinating mechanisms may be used to teach concepts in physics and engender interest in engineering. This clock demonstrates many different mechanical systems optimized over the long history of horology. From its unusual escapement down to the differential weight drum, all parts are exposed in the open frame design for easy observation and exploration.
The clock mechanism provides many teaching opportunities at all levels of study. Here are some sample problems and projects broken down by grade level:
Elementary School:
The 60:8 and 64:8 have the same shaft distances and so must have differently sized teeth. What is the lowest number of gear teeth they could have to maintain their ratio with the same size teeth for the same shaft on center distance? (GCF/LCM)
Middle School:
What is the run time on the clock given the dimensions of the drum and the gear ratios? (algebra/geometry/circles)
Demonstrate the relationship between force and string length in pulley systems (intro engineering)
High school:
What is the rotational moment of inertia of the balance wheel given its dimensions? (physics)
Discussion of involute vs. cycloidal gear tooth profiles. (CAD, intro engineering)
University:
Calculate the stresses in the frame pieces (modelled as a pin-connected truss and with moment connections) (statics)
Material requirements vary by project/problem. Here are a few:
Calipers (to measure dimensions)
Moment of Inertia
The author marked this model as their own original creation. Imported from Thingiverse.