The acceleration expressions are:
Consider the particle at point P and
point Q at successive times
(dt). The location at point
P, the particle is determined as the
addition of the vectors
Notice that the unit vectorschange
direction from P to Q especially
with . It can be established
that
The rest of the
derivatives are zero
This implies the time derivatives of are not zero. They
can be established as
By definition the velocity can be defined
as
The acceleration is
Note: In Solid Mechanics the acceleration above is
In Fluid Mechanics
the accleration defined above is only Convince yourself
of the difference
The acceleration is obtained using the
substantial derivative:
The gradient operator in the cylindrical
coordinates:
The acceleration expressions are:
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