I have at present one of the so called “biocomposite” Turkish bow “short” by Grózer (47 1/2” long, 40# @28” = @ 29 3/4” AMO). The fiberglass layers are ca. 0.02” - 0.03” thick, and these are in a direct contact with the wood core, i.e., the structure of the limbs is: a plate of the biocomposite polymer called “pressed horn” /glue, fiberglass, glue/ the wood core /glue, fiberglass, glue/ a plate of sinew soaked by some suitable modern glue. Owing their internal rather than external location, I think that these thin fiberglass layers may only have a function of strengthening of the core, rather than a real dynamic action as supposed by Mule and KenH. The dynamic action should really be done by the sinew plate and “pressed horn” plate, I think.
I performed some interesting experimental measurements regarding this bow, measuring the speed (V) of arrows of a different mass (m): m1, V1; m2, V2; etc., all at an equal draw length (28” AMO in the present case), and I applied the general method I always use to determine the virtual mass and other important parameters of the bow. The method (which is perfectly general, for any bow) is as follows:
One plots the values of Y =1/(V×V) vs. the values of m, and obtains a series of experimental points that lie on a straight line, Y = A + B m. The values A and B can be found by regression analysis, and many graphing programs are able to do this, thus providing A and B and the relevant ranges of uncertainty. The theoretical meaning of A is the ratio m°/(2E), where m° is the virtual mass of the bow and E is the total kinetic energy (arrow + string + limbs etc.; i.e., the total energy expended when drawing the bow, W, minus the energy lost by hysteresis, E’). In its turn, B means 1/(2E). Thus, A/B equals m°, the virtual mass of the bow under examination. Furthermore, 1/(2B) means E, and thus, if one has previously determined the value of W from the area of the plot of drawing strengths vs. drawing lengths, one obtains also the energy lost by hysteresis, E’ = W – E. Furthermore, A also represents the value of 1/(V×V) in the limiting situation of an arrow of mass zero, and thus, the square root of 1/A provides the maximum theoretical speed the bow in question is able to reach.
Well, the results I obtained when applying this method to the “biocomposite” Turkish bow “short” by Grózer were as follows (m in grains, V in ft/s): 538 gr, 146 and 145 ft/s; 481 gr, 156 ft/s; 320 gr, 184 and 183 ft/s; 262 gr, 197 ft/s;
A= 5.00175E-6 +/- 1.21673E-6 B = 7.75604E-8 +/- 2.86298E-9
m° = 64.5 +/- 18.7 gr
V(lim) = 447.1 +/- 46.1 ft/s
E = 38.84 +/- 1.49 J
E’ = W – E = 45.5 – 38.84 +/- 1.49 = 6.7 +/- 1.5 J
We observe that some results are unusually good, in particular the virtual mass is very, very low (64.5 +/- 18.7 grains), and the limiting value of V is really high (447.1 +/- 46.1 ft/s), although the composite ottoman flight bows may overcome 500 ft/s (results obtained by analyzing the Karpowicz data reported in
http://www.atarn.org/islamic/akarpowicz ... _tests.htm).
In conclusion, my “biocomposite” Turkish bow “short” by Grózer is a very honest bow!