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@ -327,17 +327,19 @@ direction for xy deformation) from the unstrained orientation.
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</P>
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<P>The tilt factor T as a function of time will change as
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</P>
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<PRE>T(t) = T0 + erate*dt
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<PRE>T(t) = T0 + L0*erate*dt
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</PRE>
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<P>where T0 is the initial tilt factor and dt is the elapsed time (in
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time units). Thus if <I>erate</I> R is specified as 0.1 and time units are
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picoseconds, this means the shear strain will increase by 0.1 every
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picosecond. I.e. if the xy shear strain was initially 0.0, then
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strain after 1 psec = 0.1, strain after 2 psec = 0.2, etc. Thus the
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tilt factor would be 0.0 at time 0, 0.1*ybox at 1 psec, 0.2*ybox at 2
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psec, etc, where ybox is the original y box length. R = 1 or 2 means
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the tilt factor will increase by 1 or 2 every picosecond. R = -0.01
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means a decrease in shear strain by 0.01 every picosecond.
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<P>where T0 is the initial tilt factor, L0 is the original length of the
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box perpendicular to the shear direction (e.g. y box length for xy
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deformation), and dt is the elapsed time (in time units). Thus if
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<I>erate</I> R is specified as 0.1 and time units are picoseconds, this
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means the shear strain will increase by 0.1 every picosecond. I.e. if
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the xy shear strain was initially 0.0, then strain after 1 psec = 0.1,
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strain after 2 psec = 0.2, etc. Thus the tilt factor would be 0.0 at
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time 0, 0.1*ybox at 1 psec, 0.2*ybox at 2 psec, etc, where ybox is the
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original y box length. R = 1 or 2 means the tilt factor will increase
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by 1 or 2 every picosecond. R = -0.01 means a decrease in shear
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strain by 0.01 every picosecond.
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</P>
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<P>The <I>trate</I> style changes a tilt factor at a "constant true shear
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strain rate". Note that this is not an "engineering shear strain
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@ -317,17 +317,19 @@ direction for xy deformation) from the unstrained orientation.
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The tilt factor T as a function of time will change as
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T(t) = T0 + erate*dt :pre
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T(t) = T0 + L0*erate*dt :pre
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where T0 is the initial tilt factor and dt is the elapsed time (in
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time units). Thus if {erate} R is specified as 0.1 and time units are
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picoseconds, this means the shear strain will increase by 0.1 every
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picosecond. I.e. if the xy shear strain was initially 0.0, then
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strain after 1 psec = 0.1, strain after 2 psec = 0.2, etc. Thus the
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tilt factor would be 0.0 at time 0, 0.1*ybox at 1 psec, 0.2*ybox at 2
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psec, etc, where ybox is the original y box length. R = 1 or 2 means
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the tilt factor will increase by 1 or 2 every picosecond. R = -0.01
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means a decrease in shear strain by 0.01 every picosecond.
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where T0 is the initial tilt factor, L0 is the original length of the
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box perpendicular to the shear direction (e.g. y box length for xy
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deformation), and dt is the elapsed time (in time units). Thus if
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{erate} R is specified as 0.1 and time units are picoseconds, this
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means the shear strain will increase by 0.1 every picosecond. I.e. if
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the xy shear strain was initially 0.0, then strain after 1 psec = 0.1,
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strain after 2 psec = 0.2, etc. Thus the tilt factor would be 0.0 at
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time 0, 0.1*ybox at 1 psec, 0.2*ybox at 2 psec, etc, where ybox is the
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original y box length. R = 1 or 2 means the tilt factor will increase
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by 1 or 2 every picosecond. R = -0.01 means a decrease in shear
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strain by 0.01 every picosecond.
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The {trate} style changes a tilt factor at a "constant true shear
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strain rate". Note that this is not an "engineering shear strain
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