Math Operations¶
These functions provide a mechanism for performing mathematical operations on specified plotted curves which can be seen with the command list.
Note
< > = Required user input.
[ ] = Optional user input.
[PyDV]: = Python Data Visualizer command-line prompt.
abs¶
- pydv.pdv.Command.do_abs(self, line)
Take the absolute value of the y values of the curves. Modifies the existing curve.
[PyDV]: abs <curve-list> Ex: [PyDV]: abs a [PyDV]: abs a:b [PyDV]: abs c d
absx¶
- pydv.pdv.Command.do_absx(self, line)
Take the absolute value of the x values of the curves. Modifies the existing curve.
[PyDV]: absx <curve-list> Ex: [PyDV]: absx a [PyDV]: absx a:b [PyDV]: absx c d
acos¶
- pydv.pdv.Command.do_acos(self, line)
Take arccosine of y values of curves
[PyDV]: acos <curve-list> Ex: [PyDV]: acos a [PyDV]: acos a:b [PyDV]: acos c d
acosh¶
- pydv.pdv.Command.do_acosh(self, line)
Take hyperbolic arccosine of y values of curves.
[PyDV]: acosh <curve-list> Ex: [PyDV]: acosh a [PyDV]: acosh a:b [PyDV]: acosh c d
acoshx¶
- pydv.pdv.Command.do_acoshx(self, line)
Take hyperbolic arccosine of x values of curves.
[PyDV]: acoshx <curve-list> Ex: [PyDV]: acoshx a [PyDV]: acoshx a:b [PyDV]: acoshx c d
acosx¶
- pydv.pdv.Command.do_acosx(self, line)
Take arccosine of x values of curves
[PyDV]: acosx <curve-list> Ex: [PyDV]: acosx a [PyDV]: acosx a:b [PyDV]: acosx c d
add¶
- pydv.pdv.Command.do_add(self, line)
Take the sum of curves. If the optional value is specified it will add the y-values of the curves by value (equivalent to using the dy command). Shortcut: +
Note
Be sure that the x points are in increasing order as PyDV uses numpy.interp().
Note
Adding curves by a number modifies the curve. If you want to create a new curve then copy the original curve first using the copy command.
[PyDV]: add <curve-list> [value] Ex: [PyDV]: add a [PyDV]: add a:b [PyDV]: add c d [PyDV]: add c d 7
add_h¶
- pydv.pdv.Command.do_add_h(self, line)
Adds curves that have been read from a file but not yet plotted. list-of-menu-numbers are the index values displayed in the first column of the menu command.
[PyDV]: add_h <list-of-menu-numbers> Ex: [PyDV]: add_h 1 [PyDV]: add_h 1:2 [PyDV]: add_h 3 4
alpha¶
- pydv.pdv.Command.do_alpha(self, line)
Find the alpha.
[PyDV]: alpha <calculated-a> <calculated-i> <response> [# points]
asin¶
- pydv.pdv.Command.do_asin(self, line)
Take arcsine of y values of curves.
[PyDV]: asin <curve-list> Ex: [PyDV]: asin a [PyDV]: asin a:b [PyDV]: asin c d
asinx¶
- pydv.pdv.Command.do_asinx(self, line)
Take arcsine of x values of curves.
[PyDV]: asinx <curve-list> Ex: [PyDV]: asinx a [PyDV]: asinx a:b [PyDV]: asinx c d
asinh¶
- pydv.pdv.Command.do_asinh(self, line)
Take hyperbolic arcsine of y values of curves.
[PyDV]: asinh <curve-list> Ex: [PyDV]: asinh a [PyDV]: asinh a:b [PyDV]: asinh c d
asinhx¶
- pydv.pdv.Command.do_asinhx(self, line)
Take hyperbolic arcsine of x values of curves.
[PyDV]: asinhx <curve-list> Ex: [PyDV]: asinhx a [PyDV]: asinhx a:b [PyDV]: asinhx c d
atan¶
- pydv.pdv.Command.do_atan(self, line)
Take arctangent of y values of curves.
[PyDV]: atan <curve-list> Ex: [PyDV]: atan a [PyDV]: atan a:b [PyDV]: atan c d
atanx¶
- pydv.pdv.Command.do_atanx(self, line)
Take arctangent of x values of curves.
[PyDV]: atanx <curve-list> Ex: [PyDV]: atanx a [PyDV]: atanx a:b [PyDV]: atanx c d
atan2¶
- pydv.pdv.Command.do_atan2(self, line)
Take atan2 of two curves.
[PyDV]: atan2 <curve1> <curve2> Ex: [PyDV]: atan2 a [PyDV]: atan2 a:b [PyDV]: atan2 c d
atanh¶
- pydv.pdv.Command.do_atanh(self, line)
Take hyperbolic arctangent of y values of curves.
[PyDV]: atanh <curve-list> Ex: [PyDV]: atanh a [PyDV]: atanh a:b [PyDV]: atanh c d
atanhx¶
- pydv.pdv.Command.do_atanhx(self, line)
Take hyperbolic arctangent of x values of curves.
[PyDV]: atanhx <curve-list> Ex: [PyDV]: atanhx a [PyDV]: atanhx a:b [PyDV]: atanhx c d
average¶
- pydv.pdv.Command.do_average(self, line)
Average the specified curvelist over the intersection of their domains.
[PyDV]: average <curve-list> Ex: [PyDV]: average a [PyDV]: average a:b [PyDV]: average c d
convolve¶
- pydv.pdv.Command.do_convolve(self, line)
Computes the convolution of the two given curves.
THIS IS DEPRECIATED
Use convolc for (g*h)(x) = Int(-inf, inf, dt*g(t)*h(x-t))
Use convolb for (g*h)(x) = Int(-inf, inf, dt*g(t)*h(x-t)) / Int(-inf, inf, dt*h(t))
convolveb¶
- pydv.pdv.Command.do_convolveb(self, line)
Computes the convolution of the two given curves and normalizes by the area under the second curve.
(g*h)(x) = Int(-inf, inf, dt*g(t)*h(x-t)) / Int(-inf, inf, dt*h(t))
[PyDV]: convolveb <curve1> <curve2> [points] [points_interp] Ex: [PyDV]: convolveb g h [PyDV]: convolveb g h 200 [PyDV]: convolveb g h 200 200
convolvec¶
- pydv.pdv.Command.do_convolvec(self, line)
Computes the convolution of the two given curves with no normalization.
(g*h)(x) = Int(-inf, inf, dt*g(t)*h(x-t))
[PyDV]: convolvec <curve1> <curve2> [points] [points_interp] Ex: [PyDV]: convolvec g h [PyDV]: convolvec g h 200 [PyDV]: convolvec g h 200 200
correl¶
- pydv.pdv.Command.do_correl(self, line)
Computes the cross-correlation of two curves.
[PyDV]: correl <curve1> <curve2> Ex: [PyDV]: correl a b
cos¶
- pydv.pdv.Command.do_cos(self, line)
Take the cosine of the y values of the curves.
[PyDV]: cos <curve-list> Ex: [PyDV]: cos a [PyDV]: cos a:b [PyDV]: cos c d
cosx¶
- pydv.pdv.Command.do_cosx(self, line)
Take the cosine of the x values of the curves.
[PyDV]: cosx <curve-list> Ex: [PyDV]: cosx a [PyDV]: cosx a:b [PyDV]: cosx c d
cosh¶
- pydv.pdv.Command.do_cosh(self, line)
Take hyperbolic cosine of y values of curves.
[PyDV]: cosh <curve-list> Ex: [PyDV]: cosh a [PyDV]: cosh a:b [PyDV]: cosh c d
coshx¶
- pydv.pdv.Command.do_coshx(self, line)
Take hyperbolic cosine of x values of curves.
[PyDV]: coshx <curve-list> Ex: [PyDV]: coshx a [PyDV]: coshx a:b [PyDV]: coshx c d
cumsum¶
- pydv.pdv.Command.do_cumsum(self, line)
Create new curve which is the cumulative sum of the original curve.
[PyDV]: cumsum <curve-list> Ex: [PyDV]: cumsum a [PyDV]: cumsum a:b [PyDV]: cumsum c d
dx¶
- pydv.pdv.Command.do_dx(self, line)
Shift x values of curves by a constant.
[PyDV]: dx <curve-list> <value> Ex: [PyDV]: dx a 3 [PyDV]: dx a:b 3 [PyDV]: dx c d 3
dy¶
- pydv.pdv.Command.do_dy(self, line)
Shift y values of curves by a constant.
[PyDV]: dy <curve-list> <value> Ex: [PyDV]: dy a 3 [PyDV]: dy a:b 3 [PyDV]: dy c d 3
divide¶
- pydv.pdv.Command.do_divide(self, line)
Take quotient of curves. If the optional value is specified it will divide the y-values of the curves by value.
Note
Be sure that the x points are in increasing order as PyDV uses numpy.interp().
Note
Dividing curves by a number modifies the curve. If you want to create a new curve then copy the original curve first using the copy command.
[PyDV]: <divide | / | div> <curve-list> [value] Ex: [PyDV]: divide a [PyDV]: divide a:b [PyDV]: divide c d [PyDV]: divide c d 7
divide_h¶
- pydv.pdv.Command.do_divide_h(self, line)
Divides curves that have been read from a file but not yet plotted. list-of-menu-numbers are the index values displayed in the first column of the menu command.
[PyDV]: divide_h <list-of-menu-numbers> Ex: [PyDV]: divide_h 1 [PyDV]: divide_h 1:2 [PyDV]: divide_h 3 4
divx¶
- pydv.pdv.Command.do_divx(self, line)
Divide x values of curves by a constant.
[PyDV]: divx <curve-list> <value> Ex: [PyDV]: divx a 7 [PyDV]: divx a:b 7 [PyDV]: divx c d 7 [PyDV]: divx c d 7
divy¶
- pydv.pdv.Command.do_divy(self, line)
Divide y values of curves by a constant.
[PyDV]: divy <curve-list> <value> Ex: [PyDV]: divy a 7 [PyDV]: divy a:b 7 [PyDV]: divy c d 7 [PyDV]: divy c d 7
errorbar¶
- pydv.pdv.Command.do_errorbar(self, line)
Plot error bars on the given curve.
[PyDV]: errorbar <curve> <y-error-curve> <y+error-curve> [x-error-curve x+error-curve] [point-skip] Ex: [PyDV]: errorbar a 2 3 [PyDV]: errorbar a 2 3 4 5 [PyDV]: errorbar a 2 3 4 5 2
errorrange¶
- pydv.pdv.Command.do_errorrange(self, line)
Plot shaded error region on given curve. Note: y-error-curve and y+error-curve are curves and not scalars
[PyDV]: errorrange <curve> <y-error-curve> <y+error-curve> Ex: [PyDV]: errorrannge a b c
exp¶
- pydv.pdv.Command.do_exp(self, line)
Exponentiate y values of curves, e^y.
[PyDV]: exp <curve-list> Ex: [PyDV]: exp a [PyDV]: exp a:b [PyDV]: exp c d
expx¶
- pydv.pdv.Command.do_expx(self, line)
Exponentiate x values of curves, e^x.
[PyDV]: expx <curve-list> Ex: [PyDV]: expx a [PyDV]: expx a:b [PyDV]: expx c d
fft¶
- pydv.pdv.Command.do_fft(self, line)
Compute the one-dimensional discrete Fourier Transform for the curves.
[PyDV]: fft <curve-list> Ex: [PyDV]: fft a [PyDV]: fft a:b [PyDV]: fft c d
gaussian¶
- pydv.pdv.Command.do_gaussian(self, line)
Generate a gaussian function.
[PyDV]: gaussian <amplitude> <width> <center> [<# points> [<# half-widths>]] Ex: [PyDV]: gaussian 5 2 0 [PyDV]: gaussian 5 2 0 100 [PyDV]: gaussian 5 2 0 100 2
j0¶
- pydv.pdv.Command.do_j0(self, line)
Take the zeroth order Bessel function of y values of curves
[PyDV]: j0 <curve-list> Ex: [PyDV]: j0 a [PyDV]: j0 a:b [PyDV]: j0 c d
j0x¶
- pydv.pdv.Command.do_j0x(self, line)
Take the zeroth order Bessel function of x values of curves
[PyDV]: j0x <curve-list> Ex: [PyDV]: j0x a [PyDV]: j0x a:b [PyDV]: j0x c d
j1¶
- pydv.pdv.Command.do_j1(self, line)
Take the first order Bessel function of y values of curves
[PyDV]: j1 <curve-list> Ex: [PyDV]: j1 a [PyDV]: j1 a:b [PyDV]: j1 c d
j1x¶
- pydv.pdv.Command.do_j1x(self, line)
Take the first order Bessel function of x values of curves
[PyDV]: j1x <curve-list> Ex: [PyDV]: j1x a [PyDV]: j1x a:b [PyDV]: j1x c d
jn¶
- pydv.pdv.Command.do_jn(self, line)
Take the nth order Bessel function of y values of curves
[PyDV]: jn <curve-list> <n> Ex: [PyDV]: jn a 4 [PyDV]: jn a:b 4 [PyDV]: jn c d 4
jnx¶
- pydv.pdv.Command.do_jnx(self, line)
Take the nth order Bessel function of x values of curves
[PyDV]: jnx <curve-list> <n> Ex: [PyDV]: jnx a 4 [PyDV]: jnx a:b 4 [PyDV]: jnx c d 4
L1¶
- pydv.pdv.Command.do_L1(self, line)
Take L1 norm of two curves. The L1 norm is integral( |curve1 - curve2| ) over the interval [xmin,xmax]. Also prints value of integral to command-line.
[PyDV]: L1 <curve1> <curve2> [<xmin> <xmax>] Ex: [PyDV]: L1 a b [PyDV]: L1 a b 4 10
L2¶
- pydv.pdv.Command.do_L2(self, line)
Take L2 norm of two curves. The L2 norm is integral( (curve1 - curve2)**2 )**(1/2) over the interval [xmin,xmax]. Also prints value of integral to command-line.
[PyDV]: L2 <curve1> <curve2> [<xmin> <xmax>] Ex: [PyDV]: L2 a b [PyDV]: L2 a b 4 10
log¶
- pydv.pdv.Command.do_log(self, line)
Take the natural logarithm of the y values of the curves. If the optional argument keep-neg-vals is set to false, then zero and negative y-values will be discarded. keep-neg-vals is true by default.
[PyDV]: <log | ln> <curve-list> [keep-neg-vals: True | False] Ex: [PyDV]: log a [PyDV]: log a:b [PyDV]: log c d [PyDV]: log c d True
logx¶
- pydv.pdv.Command.do_logx(self, line)
Take the natural logarithm of the x values of the curves. If the optional argument keep-neg-vals is set to false, then zero and negative x-values will be discarded. keep-neg-vals is true by default.
[PyDV]: <logx | lnx> <curve-list> [keep-neg-vals: True | False] Ex: [PyDV]: logx a [PyDV]: logx a:b [PyDV]: logx c d [PyDV]: logx c d True
log10¶
- pydv.pdv.Command.do_log10(self, line)
Take the base 10 logarithm of the y values of the curves. If the optional argument keep-neg-vals is set to false, then zero and negative y-values will be discarded. keep-neg-vals is true by default.
[PyDV]: log10 <curve-list> [keep-neg-vals: True | False] Ex: [PyDV]: log10 a [PyDV]: log10 a:b [PyDV]: log10 c d [PyDV]: log10 c d True
log10x¶
- pydv.pdv.Command.do_log10x(self, line)
Take the base 10 logarithm of the x values of the curves. If the optional argument keep-neg-vals is set to false, then zero and negative y-values will be discarded. keep-neg-vals is true by default.
[PyDV]: log10x <curve-list> [keep-neg-vals: True | False] Ex: [PyDV]: log10x a [PyDV]: log10x a:b [PyDV]: log10x c d [PyDV]: log10x c d True
makeintensive¶
- pydv.pdv.Command.do_makeintensive(self, line)
Set the y-values such that y[i] = y[i] / (x[i+1] - x[i]).
[PyDV]: <makeintensive | mkint> <curve-list> Ex: [PyDV]: makeintensive a [PyDV]: makeintensive a:b [PyDV]: makeintensive c d
makeextensive¶
- pydv.pdv.Command.do_makeextensive(self, line)
Set the y-values such that y[i] = y[i] * (x[i+1] - x[i]).
[PyDV]: <makeextensive | mkext> <curve-list> Ex: [PyDV]: makeextensive a [PyDV]: makeextensive a:b [PyDV]: makeextensive c d
max¶
- pydv.pdv.Command.do_max(self, line)
Makes a new curve with max y values of curves passed in curvelist.
[PyDV]: max <curve-list> Ex: [PyDV]: max a [PyDV]: max a:b [PyDV]: max c d
min¶
- pydv.pdv.Command.do_min(self, line)
Makes a new curve with min y values of curves passed in curvelist.
[PyDV]: min <curve-list> Ex: [PyDV]: min a [PyDV]: min a:b [PyDV]: min c d
mx¶
- pydv.pdv.Command.do_mx(self, line)
Scale the x values of the curves by a fixed value.
[PyDV]: mx <curve-list> <value> Ex: [PyDV]: mx a 2 [PyDV]: mx a:b 2 [PyDV]: mx c d 2
multiply¶
- pydv.pdv.Command.do_multiply(self, line)
Take the product of curves. If the optional value is specified it will multiply the y-values of the curves by value.
Note
Be sure that the x points are in increasing order as PyDV uses numpy.interp().
Note
Multiplying curves by a number modifies the curve. If you want to create a new curve then copy the original curve first using the copy command.
[PyDV]: <multiply | * | mult> <curve-list> [value] Ex: [PyDV]: multiply a [PyDV]: multiply a:b [PyDV]: multiply c d [PyDV]: multiply c d 7
multiply_h¶
- pydv.pdv.Command.do_multiply_h(self, line)
Multiplies curves that have been read from a file but not yet plotted. list-of-menu-numbers are the index values displayed in the first column of the menu command.
[PyDV]: multiply_h <list-of-menu-numbers> Ex: [PyDV]: multiply_h 1 [PyDV]: multiply_h 1:2 [PyDV]: multiply_h 3 4
my¶
- pydv.pdv.Command.do_my(self, line)
Multiply the y values of curves by a constant.
[PyDV]: my <curve-list> <value> Ex: [PyDV]: my a 2 [PyDV]: my a:b 2 [PyDV]: my c d 2
norm¶
- pydv.pdv.Command.do_norm(self, line)
Makes a new curve that is the norm of two args. Also prints the value of the integral to command line. The p-norm is (integral( (curve1 - curve2)**p )**(1/p) over the interval [xmin, xmax], where p = order.
[PyDV]: norm <curve> <curve> <p> <xmin> <xmax> Ex: [PyDV]: norm a b 2 10 15
powa¶
- pydv.pdv.Command.do_powa(self, line)
Raise a fixed value, a, to the power of the y values of the curves.
[PyDV]: powa <curve-list> <a> Ex: [PyDV]: powa a 2 [PyDV]: powa a:b 2 [PyDV]: powa c d 2
powax¶
- pydv.pdv.Command.do_powax(self, line)
Raise a fixed value, a, to the power of the x values of the curves.
[PyDV]: powax <curve-list> <a> Ex: [PyDV]: powax a 2 [PyDV]: powax a:b 2 [PyDV]: powax c d 2
powr¶
- pydv.pdv.Command.do_powr(self, line)
Raise the y values of the curves to a fixed power p.
[PyDV]: powr <curve-list> <p> Ex: [PyDV]: powr a 2 [PyDV]: powr a:b 2 [PyDV]: powr c d 2
powrx¶
- pydv.pdv.Command.do_powrx(self, line)
Raise the x values of the curves to a fixed power p.
[PyDV]: powrx <curve-list> <p> Ex: [PyDV]: powrx a 2 [PyDV]: powrx a:b 2 [PyDV]: powrx c d 2
recip¶
- pydv.pdv.Command.do_recip(self, line)
Take the reciprocal of the y values of the curves.
[PyDV]: recip <curve-list> Ex: [PyDV]: recip a [PyDV]: recip a:b [PyDV]: recip c d
recipx¶
- pydv.pdv.Command.do_recipx(self, line)
Take the reciprocal of the x values of the curves.
[PyDV]: recipx <curve-list> Ex: [PyDV]: recipx a [PyDV]: recipx a:b [PyDV]: recipx c d
sin¶
- pydv.pdv.Command.do_sin(self, line)
Take the sine of the y values of the curve.
[PyDV]: sin <curve-list> Ex: [PyDV]: sin a [PyDV]: sin a:b [PyDV]: sin c d
sinx¶
- pydv.pdv.Command.do_sinx(self, line)
Take the sine of the x values of the curve.
[PyDV]: sinx <curve-list> Ex: [PyDV]: sinx a [PyDV]: sinx a:b [PyDV]: sinx c d
sinh¶
- pydv.pdv.Command.do_sinh(self, line)
Take the hyperbolic sine of the y values of the curve
[PyDV]: sinh <curve-list> Ex: [PyDV]: sinh a [PyDV]: sinh a:b [PyDV]: sinh c d
sinhx¶
- pydv.pdv.Command.do_sinhx(self, line)
Take the hyperbolic sine of the x values of the curve
[PyDV]: sinhx <curve-list> Ex: [PyDV]: sinhx a [PyDV]: sinhx a:b [PyDV]: sinhx c d
smooth¶
- pydv.pdv.Command.do_smooth(self, line)
Smooth the curve to the given degree.
[PyDV]: smooth <curve-list> [smooth-factor] Ex: [PyDV]: sin a [PyDV]: sin a:b [PyDV]: sin c d [PyDV]: sin c d 4
sqr¶
- pydv.pdv.Command.do_sqr(self, line)
Take the square of the y values of the curves.
[PyDV]: sqr <curve-list> Ex: [PyDV]: sqr a [PyDV]: sqr a:b [PyDV]: sqr c d
sqrx¶
- pydv.pdv.Command.do_sqrx(self, line)
Take the square of the x values of the curves.
[PyDV]: sqrx <curve-list> Ex: [PyDV]: sqrx a [PyDV]: sqrx a:b [PyDV]: sqrx c d
sqrt¶
- pydv.pdv.Command.do_sqrt(self, line)
Take the square root of the y values of the curves.
[PyDV]: sqrt <curve-list> Ex: [PyDV]: sqrt a [PyDV]: sqrt a:b [PyDV]: sqrt c d
sqrtx¶
- pydv.pdv.Command.do_sqrtx(self, line)
Take the square root of the x values of the curves.
[PyDV]: sqrtx <curve-list> Ex: [PyDV]: sqrtx a [PyDV]: sqrtx a:b [PyDV]: sqrtx c d
subtract¶
- pydv.pdv.Command.do_subtract(self, line)
Take the difference of curves. A single curve can be specified, resulting in the negating of its y-values. If the optional value is specified it will subtract the y-values of the curves by value.
Note
Be sure that the x points are in increasing order as PyDV uses numpy.interp().
Note
Subtracting curves by a number modifies the curve. If you want to create a new curve then copy the original curve first using the copy command.
[PyDV]: <subtract | sub | --> <curve-list> [value] Ex: [PyDV]: subtract a [PyDV]: subtract a:b [PyDV]: subtract c d [PyDV]: subtract c d 7
subtract_h¶
- pydv.pdv.Command.do_subtract_h(self, line)
Subtracts curves that have been read from a file but not yet plotted. list-of-menu-numbers are the index values displayed in the first column of the menu command.
[PyDV]: subtract_h <list-of-menu-numbers> Ex: [PyDV]: subtract_h 1 [PyDV]: subtract_h 1:2 [PyDV]: subtract_h 3 4
tan¶
- pydv.pdv.Command.do_tan(self, line)
Take the tangent of y values of curves.
[PyDV]: tan <curve-list> Ex: [PyDV]: tan a [PyDV]: tan a:b [PyDV]: tan c d
tanx¶
- pydv.pdv.Command.do_tanx(self, line)
Take the tangent of x values of curves.
[PyDV]: tanx <curve-list> Ex: [PyDV]: tanx a [PyDV]: tanx a:b [PyDV]: tanx c d
tanh¶
- pydv.pdv.Command.do_tanh(self, line)
Take the hyperbolic tangent of y values of curves
[PyDV]: tanh <curve-list> Ex: [PyDV]: tanh a [PyDV]: tanh a:b [PyDV]: tanh c d
tanhx¶
- pydv.pdv.Command.do_tanhx(self, line)
Take the hyperbolic tangent of x values of curves
[PyDV]: tanhx <curve-list> Ex: [PyDV]: tanhx a [PyDV]: tanhx a:b [PyDV]: tanhx c d
xmax¶
- pydv.pdv.Command.do_xmax(self, line)
Filter out points in curves whose x-values greater than limit.
[PyDV]: xmax <curve-list> <limit> Ex: [PyDV]: xmax a 3 [PyDV]: xmax a:b 3 [PyDV]: xmax c d 3
xmin¶
- pydv.pdv.Command.do_xmin(self, line)
Filter out points in curves whose x-values less than limit
[PyDV]: xmin <curve-list> <limit> Ex: [PyDV]: xmin a 3 [PyDV]: xmin a:b 3 [PyDV]: xmin c d 3
y0¶
- pydv.pdv.Command.do_y0(self, line)
Take the zeroth order Bessel function of the second kind of the y values of the curves.
[PyDV]: y0 <curve-list> Ex: [PyDV]: y0 a [PyDV]: y0 a:b [PyDV]: y0 c d
y0x¶
- pydv.pdv.Command.do_y0x(self, line)
Take the zeroth order Bessel function of the second kind of the x values of the curves.
[PyDV]: y0x <curve-list> Ex: [PyDV]: y0x a [PyDV]: y0x a:b [PyDV]: y0x c d
y1¶
- pydv.pdv.Command.do_y1(self, line)
Take the first order Bessel function of the second kind of the y values of the curves.
[PyDV]: y1 <curve-list> Ex: [PyDV]: y1 a [PyDV]: y1 a:b [PyDV]: y1 c d
y1x¶
- pydv.pdv.Command.do_y1x(self, line)
Take the first order Bessel function of the second kind of the x values of the curves.
[PyDV]: y1x <curve-list> Ex: [PyDV]: y1x a [PyDV]: y1x a:b [PyDV]: y1x c d
ymax¶
- pydv.pdv.Command.do_ymax(self, line)
Filter out points in curves whose y-values greater than limit
[PyDV]: ymax <curve-list> <limit> Ex: [PyDV]: ymax a 3 [PyDV]: ymax a:b 3 [PyDV]: ymax c d 3
ymin¶
- pydv.pdv.Command.do_ymin(self, line)
Filter out points in curves whose y-values less than limit
[PyDV]: ymin <curve-list> <limit> Ex: [PyDV]: ymin a 3 [PyDV]: ymin a:b 3 [PyDV]: ymin c d 3
yminmax¶
- pydv.pdv.Command.do_yminmax(self, line)
Trim the selected curves.
[PyDV]: <yminmax | ymm> <curve-list> <low-limit> <high-lim> Ex: [PyDV]: yminmax a 3 7 [PyDV]: yminmax a:b 3 7 [PyDV]: yminmax c d 3 7
yn¶
- pydv.pdv.Command.do_yn(self, line)
Take the nth order Bessel function of the second kind of y values of curves.
[PyDV]: yn <curve-list> <n> Ex: [PyDV]: yn a 3 [PyDV]: yn a:b 3 [PyDV]: yn c d 3
ynx¶
- pydv.pdv.Command.do_ynx(self, line)
Take the nth order Bessel function of the second kind of x values of curves.
[PyDV]: ynx <curve-list> <n> Ex: [PyDV]: ynx a 3 [PyDV]: ynx a:b 3 [PyDV]: ynx c d 3
derivative¶
- pydv.pdv.Command.do_derivative(self, line)
Take the derivative of curves.
[PyDV]: <derivative | der> <curve-list> Ex: [PyDV]: derivative a [PyDV]: derivative a:b [PyDV]: derivative c d
diffMeasure¶
- pydv.pdv.Command.do_diffMeasure(self, line)
Compare two curves. For the given curves a fractional difference measure and its average is computed
[PyDV]: diffMeasure <curve1> <curve2> [tolerance] Ex: [PyDV]: diffMeasure a b [PyDV]: diffMeasure a b 0.1
fit¶
- pydv.pdv.Command.do_fit(self, line)
Make new curve that is polynomial fit to argument. n=1 by default, logy means take log(y-values) before fitting, logx means take log(x-values) before fitting.
[PyDV]: fit <curve> [n] [logx] [logy] Ex: [PyDV]: fit a [PyDV]: fit a 2 [PyDV]: fit a 2 logx [PyDV]: fit a 2 logy
integrate¶
- pydv.pdv.Command.do_integrate(self, line)
Compute the definite integral of each curve in the list over the specified domain.
[PyDV]: <integrate | int> <curve-list> [low-limit high-limit] Ex: [PyDV]: integrate a [PyDV]: integrate a:b [PyDV]: integrate c d [PyDV]: integrate c d 3 7
span¶
- pydv.pdv.Command.do_span(self, line)
Generates straight line of slope 1 and y intercept 0 in the specified domain with an optional number of points.
[PyDV]: span <xmin> <xmax> [points] Ex: [PyDV]: span 1 10 [PyDV]: span 1 10 200
vs¶
- pydv.pdv.Command.do_vs(self, line)
Plot the range of the first curve against the range of the second curve.
[PyDV]: vs <curve1> <curve2> Ex: [PyDV]: vs a b
deltax¶
- pydv.pdv.Command.do_deltax(self, line)
Create new curve that calculates difference between its own X points. Delta X vs # of points - 1.
[PyDV]: deltax <curve> Ex: [PyDV]: deltax a [PyDV]: deltax a:b
deltay¶
- pydv.pdv.Command.do_deltax(self, line)
Create new curve that calculates difference between its own X points. Delta X vs # of points - 1.
[PyDV]: deltax <curve> Ex: [PyDV]: deltax a [PyDV]: deltax a:b
filter¶
- pydv.pdv.Command.do_filter(self, line)
Filter out points in the x and y axis.
[PyDV]: filter <curve-list> <x-low-lim> <x-high-lim> <y-low-lim> <y-high-lim> Ex: [PyDV]: filter a 1 2 3 4 [PyDV]: filter a:b -3 0 -5 10 [PyDV]: filter c d 0 13 -7 15
theta¶
- pydv.pdv.Command.do_theta(self, line)
Generate a unit step distribution.
[PyDV]: theta <xmin> <x0> <xmax> [# points] Ex: [PyDV]: theta -5 0 5 [PyDV]: theta -3 3 5 200
delta¶
- pydv.pdv.Command.do_delta(self, line)
Procedure: Generate a Dirac delta distribution such that Int(xmin, xmax, dt*delta(t - x0)) = 1.
[PyDV]: delta <xmin> <x0> <xmax> [<# points>] Ex: [PyDV]: delta -5 0 5 [PyDV]: delta -3 3 5 200
normalize¶
- pydv.pdv.Command.do_normalize(self, line)
Normalize a curve.
[PyDV]: normalize <curve> Ex: [PyDV]: normalize a
hypot¶
- pydv.pdv.Command.do_hypot(self, line)
Calculate harmonic average of two curves, sqrt(a^2+b^2).
[PyDV]: hypot <curve1> <curve2> Ex: [PyDV]: hypot a b