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Motion Studies
Introduction to Motion Studies
Accessing and Naming Motion Studies
MotionManager Interface
General Techniques
Animation
Basic Motion
Motion Analysis
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Motion Study Elements Overview
Motor PropertyManager
Force PropertyManager
Gravity PropertyManager
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Entering Expressions and Functions
Supported Functions
Functions: ABS
Functions: ACOS
Functions: AINT
Functions: ANINT
Functions: ASIN
Functions: ATAN
Functions: ATAN2
Functions: COS
Functions: COSH
Functions: DIM
Functions: DTOR
Functions: EXP
Functions: IF
Functions: LOG
Functions: LOG10
Functions: MAX
Functions: MIN
Functions: MOD
Functions: PI
Functions: RTOD
Functions: SIGN
Functions: SIN
Functions: SINH
Functions: SQRT
Functions: STEP
Functions: TAN
Functions: TANH
Functions: TIME
Motion Element Reuse
Component Contact
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Rigid Groups
Stress Analysis for Motion
Motion Study Troubleshooting
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Simulation
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Sustainability Products
SolidWorks Utilities
Tolerancing
Toolbox
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Workgroup PDM
Troubleshooting
Glossary
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Step

The STEP(a, x1, y1, x2, y2) function returns a smooth step function applied to an expression a for time or for a result. The smooth cubic function starts rising at (x1,y1) on the horizontal axis, and levels off at (x2,y2). Use this function in expressions for forces or motors.

Format

STEP(a, x1, y1, x2, y2)

Arguments

a Select any valid result from the list, or enter time.
x1 The point on the horizontal axis at which the step begins to rise.
y1 The value of the step function before the point x1.
x2 The point on the horizontal axis at which the step levels off.
y2 The value of the step function at the leveling off point x2.

Step Function Equation

The STEP function approximates the Heaviside step function with a cubic polynomial.

Function Definition
STEP (a, x1, y1, x2, y2) = y1 ; a < x1
y1 + (x2 - x1) * z2·(3-2*z) ; x1< a < x2
y2 ; a > x2
z = ((a - x1)/(x2 - x1))

Example

STEP(time, 1, 1, 2, 2) describes a smooth step function of time with the value 1 prior to 1 second. This function incorporates the cubic polynomial and levels off to the value 2 at 2 seconds.



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