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-   -   Bluefin Tuna Template, is this it? (https://ecomodder.com/forum/showthread.php/bluefin-tuna-template-24759.html)

Tesla 01-28-2013 12:50 AM

Bluefin Tuna Template, is this it?
 
The Bluefin Tuna is one of the fastest long distance swimmers which translates as high efficiency. I haven't perfected the art of overlay, but here's my rough job below, I've included both pic's, so maybe someone can do a better presentation, looks like the Bluefin needs to be rotated slightly to the right.

Even with the rough job it looks pretty good to me, they also lay down all fins at speed into specially designed grooves.

http://ecomodder.com/forum/member-te...a-template.jpg

http://ecomodder.com/forum/member-te...uefin-tuna.jpg

http://ecomodder.com/forum/member-te...template-2.jpg

Frank Lee 01-28-2013 04:40 AM

IIRC Bub speed record bike at .09 Cd was modeled after a salmon or a trout.

Tesla 01-28-2013 07:02 AM

Quote:

Originally Posted by Frank Lee (Post 353365)
IIRC Bub speed record bike at .09 Cd was modeled after a salmon or a trout.

I do recall reading something like that, but didn't really register at the time, this just popped out of a little aero trail I started following.

NeilBlanchard 01-28-2013 11:11 AM

Biomimicry is the way to go, I think. I want to mention the boxfish study that Mercedes did - the computer model of the fish had a Cd of 0.06:

http://ecofriend.com/wp-content/uplo...ncept_car2.jpghttp://www.speedace.info/solar_cars/...fish_model.jpg

aerohead 01-28-2013 06:12 PM

Bub
 
Quote:

Originally Posted by Frank Lee (Post 353365)
IIRC Bub speed record bike at .09 Cd was modeled after a salmon or a trout.

Frank,a fella at Mike Cook's Shootout told me that it was a coho salmon that served as the inspiration for the bikes body.

aerohead 01-28-2013 06:19 PM

bluefin tuna
 
For what I have for fish,the authors report the same thing,that the bluefin has the lowest drag form of all the pelagic fish.
The bummer is trying to locate plan views of the fish,as most of the water goes around their sides rather than below or over.These views would really show where the action is,and frustrates a complete analysis.:(

Tesla 01-28-2013 07:27 PM

Quote:

Originally Posted by aerohead (Post 353538)
For what I have for fish,the authors report the same thing,that the bluefin has the lowest drag form of all the pelagic fish.
The bummer is trying to locate plan views of the fish,as most of the water goes around their sides rather than below or over.These views would really show where the action is,and frustrates a complete analysis.:(

Just had a look around, here's best I could find on a quick look:
http://ecomodder.com/forum/member-te...orsal-view.jpg

http://ecomodder.com/forum/member-te...a-profiles.jpg

Description from site:
Quote:

DORSAL WALL OF BODY CAVITY

The roof of the body cavity was, in cross section, convex in all three varieties. The convexity began abruptly with the origin of the haemal canal and was greatest in this region, diminishing progressively toward the posterior portion of the cavity. The upper sketches, a, of Figure 4, depict diagrammatically the shape of the dorsal wall of the body cavity viewed in a longitudinal section cut through the vertical median plane of the fish.

Anterior to the ninth or tenth vertebra the roof of the body cavity was, in cross section, relatively flat. With the origin of the haemal canal on the tenth vertebra the roof of the body cavity sloped abruptly downward, and from this point posteriorly the depth of the haemal spines determined the level of the dorsal wall of the cavity. This ventral bulge was not confined to the median line. It extended transversely toward the belly wall, but was separated from the latter by a depression on either side (Figure 4, b and c). This depression was formed mesially by the side of the ventral bulge and laterally by the belly wall. It was in the shape of the bulge, and in the size and shape of the depression that the varieties differed.
Site Link:
A Comparison of the Bluefin Tunas, Genus Thunnus From New England, Australia and California1

Tesla 01-28-2013 08:24 PM

Just a bit more:

http://ecomodder.com/forum/member-te...ness-ratio.jpg

http://ecomodder.com/forum/member-te...ing-action.jpg

And here's a quote from the site, studying different swimming actions in fish, think you'll like the bit about the Fineness Ratio:

Quote:

o Thunniform: Lateral movement of the torso is limited to the caudal peduncle (tail) and fin. The caudal fin is semilunate - i.e. tall and half-moon shaped.
In thunniform swimmers, water displacement is achieved by lift, generated by the caudal fin, rather than drag. The caudal fin has a high aspect ratio (span of fin/chord). Because lift is more efficient at higher speeds and Reynolds numbers, the thunniform morph is optimized for high absolute speed. The body must be highly streamlined. Indeed, even the caudal peduncle, the source of drag displacement in slower swimmers, is streamlined to reduce drag in its side-to-side motion. The strong selection for streamlining results in a typical maximum fineness ratio (diameter/length) of .25 at about 1/3 of the body's length. Example tuna.
Biology of Extinct Animals

aerohead 01-29-2013 06:31 PM

images
 
Thanks alot!
These are the first I've seen after years of waiting.
The Edison-2 folks will enjoy the reflexed camber in the aft-body.
My chart showed a Length/Width ratio a little smaller but close to 4.
This is the ratio of lowest drag for sections and struts.Fun coincidence!:D

aerohead 02-01-2013 06:18 PM

Some 'fishy' and other numbers
 
One of my books about sharks presented the following data:
These marine creatures are presented according to their body length,divided by there maximum body width as measured from above (plan-view)
*Bluefin tuna--------------------------------------------------- 3.571:1
*Swordfish----------------------------------------------------- 4.166:1
*White shark (JAWS) ------------------------------------------- 3.846:1
*Cod ----------------------------------------------------------- 6.25:1
*Mackerel ------------------------------------------------------ 7.142:1
*Eel ------------------------------------------------------------ 20.0:1
*Blue whale -----------------------------------------------------4.76:1
*Bottle-nosed dolphin --------------------------------------------4.00:1
*Emperor penguin ------------------------------------------------3.846:1
*Harp seal ------------------------------------------------------ 4.166:1
--------------------------------------------------------------------------
According to Sighard Hoerner,a symmetrical wing section or strut would have a drag minimum at L/W= 4.00.
You can see from the list that six of the listed swimmers are near this drag minimum.

Tesla 02-02-2013 06:07 PM

Interesting,
I am finally starting to get a handle on what the numbers you quote mean, can be a bit slow at times.

With the Tuna, it was near enough to template, 2.5:1, on side profile, but on plan view is at ideal wing cross section, 4:1.

I was thinking how can we take something from this, which one of these is the governing measure, or are they the outer limits that natural selection has shown to achieve the most efficient movement through water (or any fluid).

With the wing section I assume this means in wing form, that it theoretically can continue this to infinity at 4:1 as the minimum drag form, where as with the body of rotation is at 2.5:1.

So with motor vehicles in ground effect (mirror) we have some elements of both of these characteristics, it is like a body of rotation, but has flatened sides, top, bottom etc, which give it some wing character.

Do we need to consider our vehicles in this manner and take some elements from each profile to best address the aerodynamic drag?

Don't know what or how, just playing with ideas.

aerohead 02-05-2013 05:50 PM

to consider
 
Quote:

Originally Posted by Tesla (Post 354473)
Interesting,
I am finally starting to get a handle on what the numbers you quote mean, can be a bit slow at times.

With the Tuna, it was near enough to template, 2.5:1, on side profile, but on plan view is at ideal wing cross section, 4:1.

I was thinking how can we take something from this, which one of these is the governing measure, or are they the outer limits that natural selection has shown to achieve the most efficient movement through water (or any fluid).

With the wing section I assume this means in wing form, that it theoretically can continue this to infinity at 4:1 as the minimum drag form, where as with the body of rotation is at 2.5:1.

So with motor vehicles in ground effect (mirror) we have some elements of both of these characteristics, it is like a body of rotation, but has flatened sides, top, bottom etc, which give it some wing character.

Do we need to consider our vehicles in this manner and take some elements from each profile to best address the aerodynamic drag?

Don't know what or how, just playing with ideas.

here are some elements which led me to the 'Template.'
*Paul Jaray,who was employed at the Zeppelin works is given credit for the longitudinally asymmetric airship body (blunt nose with tapering tail),although Pierre Juliene (sp?)had flown a model airship of this form inn 1850.
*This airship form is the streamline body of revolution.
*Paul Jaray was the first to use the term 'streamline.'
*Jaray took an airship body and sliced it in half,longways,to create a 'half-body',or 'pumpkin seed',which today,remains one of the lowest drag forms ever measured as a road vehicle.
*The pumpkin seed has twice the drag as the streamline body it is derived from.
-------------------------------------------------------------------------
*The streamline body of lowest drag has a fineness ratio of L/D= 2.1
*This form is unsuitable as an airship,as it flies like a fumbled football,makes the whole crew airsick,is unsuitable as a photographic or weapons platform.So while it does have the lowest drag,you'll never see it in service.
*As a 'bluff body' road vehicle in ground effect,this forms aft-body is a bit too steep to protect the boundary layer and is prone to premature separation.
*Mair and Buchheim researched separation-free aft-body contours and reported that we should never exceed 22-23 degrees,respectively.
*The L/D= 2.5 streamline body is the shortest body which respects the 22-degree rule (it's conservative).
*It has a free-air Cd 0.04.
*As a half-body in ground proximity it has Cd 0.08.
*When narrow wheels and tires are added the drag goes to Cd 0.12.
-------------------------------------------------------------------------
As a 'pure' half-body it would make for a 'wide' vehicle.The convention (if there actually is such a thing) is to narrow the body in plan,morph it into more of a rectangle in section for the passenger compartment,then re-morph it back into a more streamline body section for the tail.
-------------------------------------------------------------------------
Some of the researchers or teams who have worked with the pumpkin seed are:
*Paul Jaray
*Walter E.Lay
*Elliott G.Reid
*Heald
*Fachsenfeld
*Kamm
*Reid Railton's 'Railton 'Mobil' Special'
*Jean Andreau's 'Thunderbolt'
*MG EX 181
*Mickey Thompson's 'Pumpkinseed'
*Walter Korff's dry lakes streamliner
*Doug Malewicki's' California Commuter'
*AeroVironment/GM Sunraycer
*Honda Dream I,II,III
*Cal Poly
*MIT
*University of N.Texas
*B'o'chum University,Germany
*other university solar race teams
--------------------------------------------------------------------------
*It looks like the side elevation of the vehicle should stay close to the 'Template' and then for plan-view,since the vehicle is 'narrow',lean towards the 4:1 'Section' and do our best to blend it all together.
--------------------------------------------------------------------------
I'm looking at some other teardrops and one has a little more aggressive early curvature like your NACA 0039
section and I think what you have would make a fine tool to work with,especially since you can get such specific vectors at any position.
--------------------------------------------------------------------------
I'll never 'finish' looking at this stuff,but I think we're closing in on a useable 'Rosetta Stone' for decyphering the air.

Tesla 02-05-2013 07:29 PM

Quote:

Originally Posted by aerohead (Post 354987)
--------------------------------------------------------------------------
*It looks like the side elevation of the vehicle should stay close to the 'Template' and then for plan-view,since the vehicle is 'narrow',lean towards the 4:1 'Section' and do our best to blend it all together.
--------------------------------------------------------------------------
I'm looking at some other teardrops and one has a little more aggressive early curvature like your NACA 0039
section and I think what you have would make a fine tool to work with,especially since you can get such specific vectors at any position.
--------------------------------------------------------------------------
I'll never 'finish' looking at this stuff,but I think we're closing in on a useable 'Rosetta Stone' for decyphering the air.

Outside everything else you wrote which is full of aha! moments and I always get more insight,

That last part, 2.5:1 template over the top and 4:1 down the sides, pretty much throws us back into the range of the bluefin tuna and other aquatic kin.

Thee 0039 equation & spreadsheet has been great to be able to throw numbers in and study the outcomes and angles and that's why I was looking for an equation to work with, just think it's much easier to take a set of numbers out, mark them on the sectional areas, then cut and join up than trying to set angles as you go.
I do need to go back and revise the spreadsheet to allow the use of different curvature for the x & y coordinates, with the new knowledge that I have absorbed.

I think you are half right with the rosetta stone, but no doubt, once you have whaqt you think is the "perfect form", another stone will be turned over to reveal even more details of perfection.

aerohead 02-06-2013 06:15 PM

perfect
 
Quote:

Originally Posted by Tesla (Post 355004)
Outside everything else you wrote which is full of aha! moments and I always get more insight,

That last part, 2.5:1 template over the top and 4:1 down the sides, pretty much throws us back into the range of the bluefin tuna and other aquatic kin.

Thee 0039 equation & spreadsheet has been great to be able to throw numbers in and study the outcomes and angles and that's why I was looking for an equation to work with, just think it's much easier to take a set of numbers out, mark them on the sectional areas, then cut and join up than trying to set angles as you go.
I do need to go back and revise the spreadsheet to allow the use of different curvature for the x & y coordinates, with the new knowledge that I have absorbed.

I think you are half right with the rosetta stone, but no doubt, once you have whaqt you think is the "perfect form", another stone will be turned over to reveal even more details of perfection.

Yeah,it's a bit of a joke to presume that for so many types of vehicles manufactured that there would ever be a one-size-fits-all template.
What is a big help for us though,are a number of remarkably efficient vehicles of different types which have already been 'pulled off,' which we can consider when looking at a specific project.
FYI,if you haven't seen a copy of Wing Theory,by Abbott and von Doenhoff, it's full of location vectors for hundreds of wing sections.You could construct anything NACA ever looked at.Nearly.


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