What Formulae Calculate Force Delivery in a Whipping Motion?

In summary, the conversation discusses the science of a simplified model of the human body for martial arts purposes. The main focus is on calculating the effects of twisting the shoulder and extending the forearm to deliver force to the fist in a whipping motion. The conversation also mentions the difficulty in accurately modeling the human body and the potential lack of power in styles based on scientific models. The conversation ends with a recommendation to be cautious of sources and not get caught up in the mysticism of martial arts.
  • #1
matb
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I'm trying to work out the science of a simplified model of the human body, and I would appreciate your help on some of the basic formulae.

If I have a bar (representing the shoulders), which has a central pivot point, connected by a unrestricted hinge to a rod (representing the upper arm, connected by another hinge that only has 180 degrees of movement (representing the forearm and the elbow), connected by another hinged joint to a lump representing the fist, what formulae can I use to calculate the effects of:

twisting the "shoulder"
extending the "forearm"

My ultimate goal is to calculate the optimum way to deliver force to the fist in a whipping motion.

How much more complicated does it make it, if I allow the "shoulder" to have rotation around the x-axis (simulating a shoulder roll) as well as around the y axis?

Many, many thanks in advance!
 
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  • #2
I think that this depends an awful lot upon what sort of accuracy you want. You must know, from your expert knowledge of anatomy (which I've been led to believe is a core element of martial arts), that the human body can't be that easily modeled. My interest in designing prosthetics a couple of decades ago taught me that there's far more involved than simple leverage and rotation. There's a site somewhere, which I must have been led to from here (since I don't net-surf), that apparently is offering the ultimate fighting technique based upon physics. From what I saw of it, it just might have all of the information that you want. Unfortunately, it'll take me quite a while to find it again. When I do, I'll send you the address.
 
  • #3
Oh I think just a very simplistic level of accuracy will be more than adequate for exploring the principles in the grossest sense.

I'm really looking for a basic understanding about the transmission of force down the various joints.

I've heard about various styles that are created around a detailed scientific model. I've also heard that they tend to lack power. Much as we try to model the human body, there seems to be that something extra in expert martial ats that that cannot be explained by maths alone...

That said, I'd really appreciate your link when you find it. Thanks.
 
  • #4
Whipping the fist is not likely to be a very effective method of fighting.

Everyone who hits hard does so using the entire body, and especially the legs and hips.

From an energy perspective it should be relatively easy to predict the power of a strike by looking at how much muscle is used.

DO NOT TRY THIS!
This suggests that the hardest possible strike is likely to be something strange, dangerous, and really insane like be starting standing square in a semi-crouch, and then exploding upwards with both legs, the back, and the neck to strike something using the back of the head.

The closest practical approximations would probably be an uppercut of some variety

For the purposes of fighting there is a conflict between things that allow striking harder (eg. like squareing up) and things that provide reach or defense (eg. using a lead foot).
 
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  • #5
Hey, matb, I found it. I forgot that it was a commercial site, but here it is anyhow. http://www.turtlepress.com/Fighting_Science_p/fs.htm"
In addition, a quick Google of 'physics of martial arts' turned up a lot of hits. Some of them might be more useful.
 
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  • #6
Oh dear lord. A woman who has no experience in biomechanics writing a book on the subject. Matb, this is a very involved area and these conversations always pop up amongst people in martial arts. If you look at a reference on something in this area, make sure the author has some sort of verified credentials. If they don't, they are usually going off of experience and seat of their pants explanations.

The fact is is that there is no easy way to get a good handle on biomechanics like this because they are so involved. In case you don't believe me, take a look through some real papers on subjects that are related:

http://www.ncbi.nlm.nih.gov/entrez/query.fcgi?cmd=Retrieve&db=PubMed&list_uids=8364594&dopt=Citation
http://ajs.sagepub.com/cgi/content/abstract/8/5/345

matb said:
I've heard about various styles that are created around a detailed scientific model. I've also heard that they tend to lack power. Much as we try to model the human body, there seems to be that something extra in expert martial ats that that cannot be explained by maths alone...
What styles are you referring? Also, DO NOT get caught up in the mysticism of martial arts. That is the area of most charlatains and people who want you to believe they are something special when they are not. Just because something is difficult to explain or describe accurately does not mean it is mystical.
 

FAQ: What Formulae Calculate Force Delivery in a Whipping Motion?

What is a pivot in relation to rotational velocity?

A pivot is a fixed point around which an object rotates. It can be thought of as the center of rotation or the axis of rotation.

How does the distance from the pivot affect rotational velocity?

The distance from the pivot affects rotational velocity through the concept of leverage. The farther an object is from the pivot, the greater the force needed to rotate it at a given velocity. This is because the longer distance creates a larger moment arm, making it harder to overcome the inertia of the object.

What is the relationship between rotational velocity and angular acceleration?

Rotational velocity and angular acceleration are directly proportional. This means that as the rotational velocity increases, so does the angular acceleration. Similarly, a decrease in rotational velocity results in a decrease in angular acceleration.

How can rotational velocity be calculated?

Rotational velocity can be calculated by dividing the angle of rotation by the time it takes to complete that rotation. It can also be calculated by multiplying the angular speed by the radius of the object's rotation.

What factors can affect the rotational velocity of an object?

The factors that can affect the rotational velocity of an object include the object's mass, the distance from the pivot, the applied force or torque, and any external forces such as friction. Changes in any of these factors can cause a change in the object's rotational velocity.

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