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Skateboard Truck

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    Finite Element Analysis

    Of aSkateboard Truck

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    2

    Executive Summary:

    Engineering is and always has been an integral part of the sporting scene. This

    can be seen in nearly all sports since their conception. Downhill skis have gotten

    faster, Lacrosse sticks have gotten lighter, Adidas even has a pair of shoes thatadjusts the cushioning according to a small microchip. There is no limit to what

    can be improved upon. This report strives to analyze the forces present on the

    baseplate of a skateboard, which is an element of the truck, which holds the

    wheels. Finite Element analysis will be conducted on this piece using a number

    of calculated forces and contact pressures representative of a skateboard being

    ridden normally, on one set of wheels, as well as an impact from 5 ft in the air.

    After viewing the results of the analysis, an impact from 10 ft in the air was also

    calculated.

    The analysis for this piece was done using a combination of SolidWorks (for

    modeling) and ABAQUS (for finite element analysis). It is evident from the

    results that stress concentrations do not get very intense in this structure, which

    leads to the conclusion that a strategic re-design of this baseplate could save on

    material as well as expense. This strength could also potentially be sacrificed for

    weight, which could lead to easier manipulation of the board while in use.

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    Table of Contents

    Cover Page...1Executive Summary.....2Table of Contents.....3

    Introduction 4

    SolidWorks Modeling 5

    Finite Element Model 6

    Model Importation to ABAQUS ...6Calculations .6

    Loading ....8Constraints ...9

    Finite Element Analysis and Results 9

    Conclusions ...11

    Appendix A ...13

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    Introduction:

    This project strives to understand the stress present in the baseplate of a

    skateboard through computer aided finite element analysis. The baseplate is

    constructed of aluminum with a Youngs Modulus of 1E7 (in lbs)/in2

    and aPoissons ratio of .3. First, it is relevant to understand exactly where this

    component fits in to the assembly of a skateboard and the types of forces that the

    piece withstands during regular use.

    Figure 1 Assembled Truck Figure 2 Separate Baseplate

    The baseplate withstands forces from the hanger, or the axle piece. These forces

    are transferred through two small pieces of rubber, which allows for slightflexibility in the hanger and the ability to steer a skateboard. This results in two

    pressures being applied to the baseplate in different magnitudes.

    There are a number of variables that should be brought to light considering the

    analysis of this piece. It should be noted that this analysis was not done for all the

    potential forces that could be incurred by this piece due to the sheer volume of

    skateboarding tricks that exist. In addition to this, the baseplate of the trucks

    modeling in this analysis are bottom of the line components. The major

    difference in trucks seems to be the weight, material (some materials are better for

    grinding tricks because they slide better), and center of gravity (which makes the

    board easier to flip in the air). The only of these issues relevant to this analysis is

    the material due to Youngs Modulus and Poissons Ratio. Lastly, the forces and

    pressures present on the baseplate are hardly static. The analysis done here was

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    done for the most extreme of the considered conditions (assuming the rider of the

    skateboard was 250 lbs, heavy for the typical skateboarder) in attempt to get the

    most accurate results without the use of dynamic loading.

    SolidWorks Modeling:

    SolidWorks 2005 was used in the modeling of the baseplate due to the ease of use

    and the ability to import .igs files into ABAQUS. While this later proved to offer

    some difficulties, such problems will later be discussed with other conclusions.

    The modeling of this piece turned out taking significantly longer than originally

    thought. The piece was measured in English units using a set of digital calipers,

    accurate to .001. Modeling of the baseplate began with the thin metal extrusion,followed by two separate lofts to create the basic profile for the plate. Additional

    loft-cuts, extruded cuts, fillets, as well as some other minor details were added to

    produce the final product seen here.

    Figure 3 CAD Model of Baseplate

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    Finite Element Model:

    The construction of the finite element model consists of a number of steps. First,

    the model must be inserted into ABAQUS in order to create a mesh and perform

    the analysis. Calculations must be performed in order to determine the forces

    applied during analysis. All calculations were done in English units, simply

    because the part was originally modeled in English units. Forces and applicable

    pressures for 3 situations have been calculated and modeled including data

    analysis with an increasing number of elements in the mesh to display

    convergence. The issues of loading and constraints will also be discussed.

    Model Importation to ABAQUS

    In order to properly import the model from SolidWorks to ABAQUS, the file

    must be saved in SolidWorks as a .igs file. Problems were experiencad duing

    the importation due to the part being invalid. This means that some of the edges

    and intersections were not modeled friendly to the mesh algorithm that ABAQUS

    uses to analyze the system. With some help from the TA, this problem was

    eventually overcome using the Tools Repair function in ABAQUS.

    Calculations

    Assumptions:

    Maximum rider weight 250 lbs

    Elastic Deflection upon landing .1 in

    Relevant conical contact 1/3 area of inner cone

    Mass of Skateboard neglected

    Circular Area

    ( )( ) 222

    22

    6597.2.5. in

    Ar r act CircleCont holesolid

    =

    =

    Conical Area

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    One set of Wheels

    All pressure on circular area

    psiPinlbs

    A

    F

    act CircleCont

    N

    96.3786597.250

    32 ===

    Impact Loading

    psiin

    lbs A

    F P

    psiinlbs

    A

    F P

    lbsF

    lbslbsF F

    lbsF

    F lbsin M

    lbsF

    F

    lbsin

    inlbsd

    mahF

    x xavv

    mvd F

    t ConeContac

    act CircleCont

    Y

    impact pact Truck

    impact

    impact

    180797291.

    26306

    64.339366597.

    22388

    94.52611

    02238875000

    22388

    0675.1750005.

    750002

    1500001.

    60250

    )(221

    21

    1

    23

    3

    1

    1

    3

    31

    Im

    02

    02

    2

    ===

    ===

    =

    =+=

    =

    =+=

    ==

    =

    ==

    +=

    =

    Extreme Impact Loading (10 feet)

    P1 and P3 from the other impact loading is simply doubled for the

    difference in a 5 to 10 foot drop.

    psiP

    psiP

    28.67837

    361594

    3

    1

    =

    =

    Loading

    The loading in this element was reasonably straightforward, with the only major

    assumption being that pressure in the conical area of the baseplate loading took

    place on the bottom third of the circumference of the surface. The only other

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    loading area for the element was the circular area (with a hole) at which loading

    was assumed to be distributed evenly. Again, while the loading of this element in

    reality is far from a static loading, the potential dynamic loading for this element

    will not be discussed in this project paper.

    Constraints

    The constraint that was applied for this element was simply the bottom face of the

    baseplate in all directions. In reality, the element is screwed in to the board;

    however, the horizontal forces present in this piece are negligible to its overall

    function.

    Finite Element Analysis and Results:

    After the finite element analysis was completed in ABAQUS, it became clear that

    the only scenario that had any noticeable affect on the baseplate (on the finite

    element level) was the impact loading. This, however, still did not have as large

    as an affect as was anticipated. Therefore, the height from which the impact

    initiated was doubled in order to see a larger loading. In order to not be repetitive

    in information, the only analysis that will be covered in depth is the impact

    loading from 10 feet with a rider of 250 lbs. Pictures for the other analysis steps

    can be seen in Appendix A (low element number of 20000 elements).

    Stress distribution (as seen in Figure 6 and 7) was reasonably smooth as the piece

    has few right angles (or close to 90 o) and a reasonable amount of fillets. Stress

    was highest in the element towards the bottom of the conical region, which was

    taking a large majority of the force exerted on the piece over a smaller area.

    However, this is not of concern due to the location of the stress, which is only

    separated from the constrained region by a thin section of aluminum. It should

    also be noted that these stress concentrations do not come close to a dangerous

    level of stress for aluminum. While the conical region of the piece has the highest

    stress concentration, the area of more interest is the base of the circular loft near

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    the rib. Even with the rib there, there is a noticeable concentration of stress in this

    region. This makes sense physically due to the slight angle of the lofted surface

    itself and the normal forces creating pressures on that surface. In other words, it

    seems as if this rib is more crucial to the design than the average person could

    know. Here are two figures representative of the Von Mises stresses occurring

    due to the impact loading of a 250 lb rider from 10 feet in the air.

    Figure 6 250 lb Rider, 10 foot impact loading, Isometric View

    Figure 7 250 lb Rider, 10 foot impact loading, Top View

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    Analysis was also performed to show that convergence occurred. This helps to

    show that the finite element analysis is truly a accurate model of elemental

    stresses. Six mesh sizes, ranging from 10000 elements to 120000 elements were

    graphed with their total strain energies below. As one can see, the graph

    approaches a finite solution logarithmically with an increasing number of

    elements.

    Strain Energy Convergence

    0.0685

    0.069

    0.0695

    0.07

    0.0705

    0.071

    0.0715

    0.072

    1 0 0 0 0

    1 6 0 0 0

    2 2 0 0 0

    2 8 0 0 0

    3 4 0 0 0

    4 0 0 0 0

    4 6 0 0 0

    5 2 0 0 0

    5 8 0 0 0

    6 4 0 0 0

    7 0 0 0 0

    7 6 0 0 0

    8 2 0 0 0

    8 8 0 0 0

    9 4 0 0 0

    1 0 0 0 0

    1 0 6 0 0

    1 1 2 0 0

    1 1 8 0 0

    Number of Elem ents

    S t r a

    i n E

    n e r g y

    Figure 7 Strain Energy Convergence

    Conclusions:

    While it is evident that this analysis does not show every possibility for stress

    concentrations in this element, I do believe that it is safe to say that this piece is

    over-designed. Perhaps innovations in material choices or even more optimal

    designs could be done (and have been, compared to this cheap set of trucks) to

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    increase the performance, as well as the weight of these trucks. If I were to do

    this analysis over again, I would most likely choose not to import from

    SolidWorks to ABAQUS, as it caused difficulty in the validity of the baseplate.

    In the future, I would prefer to use one program for the entirety of the modeling

    and analysis. In closing, Id like to admit that this project was originally intended

    as an assembly, considering the entire truck as opposed to just the baseplate.

    Unfortunately, a day and a halfs worth of work was squandered in attempt to

    make model the hanger. In one last valiant attempt to hope that efforts were not

    completely wasted, I have included a picture of the model with the loft that did

    not want to execute. It makes me shed a tear.

    Figure 8 The hanger that wasnt meant to be

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    Figure A.4 250 lbs Rider, Riding on one Set of Wheels, Top View

    Figure A.5 250 lbs Rider, Impact from 5ft, Isometric View

    Figure A.6 250 lbs Rider, Impact from 5ft, Top View


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