Viotar/Hardware Design: Difference between revisions
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\frac{e^{-x^2}}{x\sqrt{\pi}}\sum_{n=0}^\infty (-1)^n \frac{(2n)!}{n!(2x)^{2n}} | \frac{e^{-x^2}}{x\sqrt{\pi}}\sum_{n=0}^\infty (-1)^n \frac{(2n)!}{n!(2x)^{2n}} | ||
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==User interface== | |||
As the exciting of the strings is done by actuators and motors, there must be a way the player can control what these actuators and motors do. While the player has his left hand busy fretting the strings, his right hand should tell the instrument what strings to play, and how loud te play them at any given time. Below are the most important product requirements that apply to this part of the instrument. | |||
*All the strings can be excited in every combination ore at the same time. | |||
*The amplitude of the note can be varied from the minimum to the maximum during the excitation of the string. The minimum and maximum are set by the bowing pressure and force at which Helmholtz is reached. | |||
*The Viotar must be capable of playing 18 different notes each second on one string. | |||
*The Viotar must be capable of playing 18 different notes on different string separately. | |||
Two main concepts were conceived for this right-hand user interface. | |||
===Turning |
Revision as of 07:48, 4 January 2011
Design 0.1On friday the 5th of november, the first attempt at a design was finished. Only geometric constraints were taken into account, meaning the size of the engines and actuators were solely adjusted to the amount of space that was available in the guitar.
Design 0.2From reviewing design 0.1 with the group, the following points of improvement were determined:
These improvements have been worked into design 0.2. Picking an actuatorIn the hardware design, six actuators are needed in order to push the bowing belt onto the string. These actuators have to be able to push with at least 4 Newton of force onto the belt. We also want the Viotar to be able to play 16 notes per second, so the actuator has to be fast two. After some research a hybrid linear actuator, made by Haydon, was found, a 21000 series size 8 linear actuator, to be precise. This actuator is not only very small, 21 mm square by 33 mm, but it is also powerful and fast enough to do the job. It can deliver up to 44 Newton of thrust and can travel at more than 50 mm/sec, depending on the thrust.
Estimation of the required motor powerMath test: [math]\displaystyle{ 0 }[/math] [math]\displaystyle{ P=M_{T} }[/math] The needed motor power is calculated using [math]\displaystyle{ P=M_{T}*\Omega }[/math]. For this, the total load [math]\displaystyle{ M_{T} }[/math] and the angular speed [math]\displaystyle{ \Omega }[/math] should be calculated. The total motor load consists of the load coming from the friction of the bowing belt with the string [math]\displaystyle{ M_{w} }[/math] and the friction of the bearing supporting the wheel that drives the belt, [math]\displaystyle{ M_{br} }[/math].
[math]\displaystyle{ M_{br} }[/math] is calculated assuming cylindrical roller bearings will be used. For cylindrical roller bearings [math]\displaystyle{ M_{br} }[/math] equals [math]\displaystyle{ F\mu_{w}d/2 }[/math], with [math]\displaystyle{ mu_{w}=0.002 }[/math] the friction coëfficient for cylindrical roller bearings, [math]\displaystyle{ F }[/math] the force on the bearing which is estimated at [math]\displaystyle{ 30 N }[/math], and [math]\displaystyle{ d }[/math] the shaft diameter, which is about [math]\displaystyle{ 4 mm }[/math] for a bearing with a outer diameter of [math]\displaystyle{ 11 mm }[/math].
User interfaceAs the exciting of the strings is done by actuators and motors, there must be a way the player can control what these actuators and motors do. While the player has his left hand busy fretting the strings, his right hand should tell the instrument what strings to play, and how loud te play them at any given time. Below are the most important product requirements that apply to this part of the instrument.
Two main concepts were conceived for this right-hand user interface. ===Turning |