functions.xml
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<?xml version="1.0"?>
<functions>
<function name="mean_(,)" args="1" kind="time">
<prompt>input averaging time in secs</prompt>
<info_brief>average</info_brief>
<new_kernel>#sampling_classic</new_kernel>
</function>
<function name="median_(,)" args="1" kind="time">
<prompt>input averaging time in secs</prompt>
<info_brief>median average</info_brief>
<new_kernel>#median</new_kernel>
</function>
<function name="rms_(,)" args="1" kind="time">
<prompt>input averaging time in secs</prompt>
<info_brief>root mean square</info_brief>
<new_kernel>#rms</new_kernel>
</function>
<function name="min_(,)" args="1" kind="time">
<prompt>input window time in secs</prompt>
<info_brief>min() function</info_brief>
<new_kernel>#min</new_kernel>
</function>
<function name="max_(,)" args="1" kind="time">
<prompt>input window time in secs</prompt>
<info_brief>max() function</info_brief>
<new_kernel>#max</new_kernel>
</function>
<function name="var_(,)" args="1" kind="time">
<prompt>input window time in secs</prompt>
<info_brief>variance() function</info_brief>
<new_kernel>#var</new_kernel>
</function>
<function name="skew_(,)" args="1" kind="time">
<prompt>input window time in secs</prompt>
<info_brief>skewness() function</info_brief>
<new_kernel>#skew</new_kernel>
</function>
<function name="mean_sm_(,)" args="1" kind="sliding">
<prompt>input averaging time in secs</prompt>
<info_brief>average</info_brief>
<new_kernel>#sliding_average</new_kernel>
</function>
<function name="rms_sm_(,)" args="1" kind="sliding">
<prompt>input averaging time in secs</prompt>
<info_brief>root mean square</info_brief>
<new_kernel>#rms_sm</new_kernel>
</function>
<function name="min_sm_(,)" args="1" kind="sliding">
<prompt>input window time in secs</prompt>
<info_brief>min() function</info_brief>
<new_kernel>#min_sm</new_kernel>
</function>
<function name="max_sm_(,)" args="1" kind="sliding">
<prompt>input window time in secs</prompt>
<info_brief>max() function</info_brief>
<new_kernel>#max_sm</new_kernel>
</function>
<function name="var_sm_(,)" args="1" kind="sliding">
<prompt>input window time in secs</prompt>
<info_brief>variance() function</info_brief>
<new_kernel>#var_sm</new_kernel>
</function>
<function name="skew_sm_(,)" args="1" kind="sliding">
<prompt>input window time in secs</prompt>
<info_brief>skewness() function</info_brief>
<new_kernel>#skew_sm</new_kernel>
</function>
<function name="smooth_(,)" args="1" kind="sliding">
<prompt>input averaging time in secs</prompt>
<info_brief>smooths with a boxcar average</info_brief>
<new_kernel>#boxcar</new_kernel>
</function>
<!-- <function name="shiftN_(,)" args="1" kind="amda">
<prompt>input number of points N to delay by</prompt>
<info_brief>Delays array by N points back (N < 0) and forth (N > 0)</info_brief>
</function>-->
<function name="shiftT_(,)" args="1" kind="amda">
<prompt>input time interval T in secs to delay by</prompt>
<info_brief>Delays array by T secs back (T < 0) and forth (T > 0))</info_brief>
<new_kernel>#timeShift</new_kernel>
</function>
<function name="Valfven(,)" params="2" kind="physics">
<prompt>Alfven velocity Valfven(density[cm^⁻3], mag[nT])</prompt>
<info_brief>Alfven velocity Valfven(density[cm^⁻3], mag[nT])</info_brief>
<new_kernel>alfvenVelocity</new_kernel>
</function>
<!--<function name="fairfield70(,)" params="3" kind="physics">
<prompt>FAIRFIELD 1970 model of neutral sheet position Z = fairfield70(y_sm, z_sm, x_ss)
where y_sm and z_sm are the solar magnetospheric coordinates of the spacecraft
and x_ss is geomagnetic latitude of the sun</prompt>
<info_brief>FAIRFIELD 1970 model of neutral sheet position Z = fairfield70(y_sm, z_sm, x_ss)
where y_sm and z_sm are the solar magnetospheric coordinates of the spacecraft
and x_ss is geomagnetic latitude of the sun</info_brief>
<new_kernel>fairfield70</new_kernel>
</function>
<function name="lopez90(,)" params="4" kind="physics">
<prompt>
Lopez 1990 model of magnetic latitude of the neutral sheet MLAT = lopez90(Kp, phi, R, DTA)
where Kp is the 3-hour magnetic index, phi the magnetic local time in degrees (phi = 0° at midnight)
R is the radial distance in RE and DTA is the dipole tilt angle
</prompt>
<info_brief>
Lopez 1990 model of magnetic latitude of the neutral sheet MLAT = lopez90(Kp, phi, R, DTA)
where Kp is the 3-hour magnetic index, phi the magnetic local time in degrees (phi = 0° at midnight)
R is the radial distance in RE and DTA is the dipole tilt angle
</info_brief>
<new_kernel>lopez90</new_kernel>
</function>-->
<!--<function name="gsegsm_()" argv="vector" kind="amda">
<prompt/>
<info_brief>GSE to GSM transformation</info_brief>
<new_kernel>#framesTransformation</new_kernel>
</function>
<function name="gsesm_()" argv="vector" kind="amda">
<prompt/>
<info_brief>GSE to SM transformation</info_brief>
</function>-->
<function name="angle(,)" params="2" kind="vectors">
<info_brief>Angle between two vectors</info_brief>
<new_kernel>angle</new_kernel>
</function>
<function name="cross(,)" params="2" kind="vectors">
<info_brief>Cross product</info_brief>
<new_kernel>cross</new_kernel>
</function>
<function name="dot(,)" params="2" kind="vectors">
<info_brief>Dot product</info_brief>
<new_kernel>dot</new_kernel>
</function>
<function name="module()" kind="vectors">
<info_brief>Magnitude</info_brief>
<new_kernel>magnitude</new_kernel>
</function>
<function name="abs()" kind="math">
<info_brief>Absolute value</info_brief>
<new_kernel>abs</new_kernel>
</function>
<function name="acos()" kind="math">
<info_brief>Arc-cosine</info_brief>
<new_kernel>acos</new_kernel>
</function>
<function name="alog()" kind="math">
<info_brief>Natural logarithm</info_brief>
<new_kernel>log</new_kernel>
</function>
<function name="alog10()" kind="math">
<info_brief>Logarithm to the base 10</info_brief>
<new_kernel>log10</new_kernel>
</function>
<function name="asin()" kind="math">
<info_brief>Arc-sine</info_brief>
<new_kernel>asin</new_kernel>
</function>
<function name="atan()" kind="math">
<info_brief>Arc-tangent</info_brief>
<new_kernel>atan</new_kernel>
</function>
<function name="atan2(,)" params="2" kind="math">
<info_brief>Arc-tangent</info_brief>
<new_kernel>atan2</new_kernel>
</function>
<function name="ceil()" kind="math">
<info_brief>Closest integer greater than or equal to its argument</info_brief>
<new_kernel>Ceil</new_kernel>
</function>
<function name="cos()" kind="math">
<info_brief>cosine</info_brief>
<new_kernel>cos</new_kernel>
</function>
<function name="cosh()" kind="math">
<info_brief>Hyperbolic cosine</info_brief>
<new_kernel>cosh</new_kernel>
</function>
<function name="deriv_()" kind="math">
<info_brief>deriv() function with possibly unequal point spacing</info_brief>
<new_kernel>#deriv</new_kernel>
</function>
<function name="exp()" kind="math">
<info_brief>Natural exponential function</info_brief>
<new_kernel>exp</new_kernel>
</function>
<function name="fix()" kind="math">
<info_brief>Integer</info_brief>
<new_kernel>Fix</new_kernel>
</function>
<function name="floor()" kind="math">
<info_brief>Closest integer less than or equal to its argument</info_brief>
<new_kernel>Floor</new_kernel>
</function>
<function name="sign()" kind="math">
<info_brief>Sign</info_brief>
<new_kernel>Sign</new_kernel>
</function>
<function name="sin()" kind="math">
<info_brief>Sine</info_brief>
<new_kernel>sin</new_kernel>
</function>
<function name="sinh()" kind="math">
<info_brief>Hyperbolic sine</info_brief>
<new_kernel>sinh</new_kernel>
</function>
<function name="tan()" kind="math">
<info_brief>Tangent</info_brief>
<new_kernel>tan</new_kernel>
</function>
<function name="tanh()" kind="math">
<info_brief>Hyperbolic tangent</info_brief>
<new_kernel>tanh</new_kernel>
</function>
<function name="sqrt()" kind="math">
<info_brief>Square root</info_brief>
<new_kernel>sqrt</new_kernel>
</function>
</functions>