/usr/lib/python3/dist-packages/gvbmod/dispositions.py is in gvb 1.4-1.
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1 2 3 4 5 6 7 8 9 10 11 12 13 14 15 16 17 18 19 20 21 22 23 24 25 26 27 28 29 30 31 32 33 34 35 36 37 38 39 40 41 42 43 44 45 46 47 48 49 50 51 52 53 54 55 56 57 58 59 60 61 62 63 64 65 66 67 68 69 70 71 72 73 74 75 76 77 78 79 80 81 82 83 84 85 86 87 88 89 90 91 92 93 94 95 96 97 98 99 100 101 102 103 104 105 106 107 108 109 110 111 112 113 114 115 116 117 118 119 120 121 122 123 124 125 126 127 128 129 130 131 132 133 134 135 136 137 138 139 140 141 142 143 144 145 146 147 148 149 | # GVB - a GTK+/GNOME vibrations simulator
#
# Copyright © 2008-2013 Pietro Battiston
#
# This program is free software; you can redistribute it and/or modify
# it under the terms of the GNU General Public License as published by
# the Free Software Foundation; either version 3 of the License, or
# (at your option) any later version.
#
# This program is distributed in the hope that it will be useful,
# but WITHOUT ANY WARRANTY; without even the implied warranty of
# MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the
# GNU General Public License for more details.
#
# You should have received a copy of the GNU General Public License
# along with this program; if not, write to the Free Software
# Foundation, Inc., 59 Temple Place, Suite 330, Boston, MA 02111-1307 USA
#Give startup dispositions of the points
from scipy import array, zeros, sin, cos, pi, concatenate, ones, prod, sqrt
from scipy.linalg import norm
from .gvbi18n import _
def disposition(shape, type_descriptor):
if len(shape) in dispositions and type_descriptor in dispositions[len(shape)]:
return dispositions_dict[len(shape)][type_descriptor](shape)
else:
print("type not found:", type_descriptor)
return zeros(shape)
waveforms_dict = { #hl=half wave lenght, cen=centering (from 0 to 1), x is between 1 (not 0) and wl-1
'square': (lambda hl, ce, t: 1)
,
'triangular': (lambda hl, ce, t: min(t/ce, (hl-t)/(1-ce))/hl )
,
'sinusoidal': (lambda hl, ce, t: sin(min(t/(2*ce), (hl-t)/(2*(1-ce))) * pi/hl) )
,
'peak': (lambda hl, ce, t: max((abs(hl*ce-t),0),(.5,1))[1] )
}
waveforms = ['sinusoidal', 'triangular', 'square', 'peak']
def waveformer_1d(shape, waveform, lenght, shift, wavelenght, fase_angle, height, centering, rule = None):
n = shape[0]
singlewave = array([waveforms_dict[waveform](wavelenght//2+1, centering, t) for t in range (1,int(wavelenght//2)+1)])
doublewave = concatenate([singlewave, zeros(1), -1*singlewave])*height
fase = wavelenght * fase_angle/360
calculated = doublewave
while len(calculated) < lenght+fase:
calculated = concatenate([calculated, array([0]), doublewave])
calculated = calculated[fase:lenght+fase]
wave_clip = lenght - max(0, shift + lenght - n)
zeros_before = shift-(lenght-wave_clip)
zeros_after = n - (shift + wave_clip)
wave_final = concatenate([ calculated[wave_clip:], zeros(zeros_before), calculated[:wave_clip], zeros(zeros_after) ])
return wave_final
def waveformer_2d(shape, *args):
n1, n2 = shape
wave1 = waveformer_1d((n1,), *args[:7])
wave2 = waveformer_1d((n2,), *args[7:14])
rules = {'sum' : sum, 'prod' : prod, 'max' : max, 'min': min}
rule = rules[args[14]]
#FIXME: really not efficient... should someway use scipy.
wave_final = array( [[rule([wave2[i], wave1[j]]) for i in range(n2)] for j in range(n1)] )
return wave_final
waveformer = {1: waveformer_1d, 2: waveformer_2d}
dispositions_1d={ #Dispositions are created combining waveformers and/or other dispositions
'flat': zeros
,
# 'sin': (lambda (n,): array([sin(t*pi*2/(n+1)) for t in range(1,n+1)]))
'sin': (lambda s: waveformer_1d(s, 'sinusoidal', s[0], 0, s[0], 0, 1, .5 ) )
,
# 'half sin': (lambda (n,): array([sin(t*pi/(n+1)) for t in range(1,n+1)]))
'half sin': (lambda s: waveformer_1d(s, 'sinusoidal', s[0], 0, 2*s[0], 0, 1, .5 ) )
,
# 'picked': (lambda (n,): array([float(2*min(t, n-t+1))/n for t in range(1,n+1) ]))
'picked': (lambda s: waveformer_1d(s, 'triangular', s[0], 0, 2*s[0], 0, 1, .5 ) )
,
'triangular signal': (lambda s: concatenate([ disposition((s[0]//4,), 'picked'), disposition((s[0]-s[0]//4,), 'flat') ]))
,
'sinusoidal signal': (lambda s: concatenate([ disposition((s[0]//4,), 'sin'), disposition((s[0]-s[0]//4,), 'flat') ]))
,
# 'picked lateral': (lambda (n,): array([float(min(float(2*t)/n, float(n-t+1)/n)) for t in range(1,n+1) ]))
'picked lateral': (lambda s: waveformer_1d(s, 'triangular', s[0], 0, 2*s[0], 0, 1, .25 ) )
,
'opposite triangulars': (lambda s: concatenate([ disposition((s[0]//4,), 'picked'), disposition((s[0]-s[0]//4-s[0]//4,), 'flat'), disposition((s[0]//4,), 'picked') ]))
,
'opposite sinusoidals': (lambda s: concatenate([ disposition((s[0]//4,), 'sin'), disposition((s[0]-s[0]//4-s[0]//4,), 'flat'), disposition((s[0]//4,), 'sin') ]))
,
'square': ones
,
'square signal': (lambda s: concatenate([ disposition((s[0]//4,), 'square'), disposition((s[0]-s[0]//4,), 'flat') ]))
,
# 'discontinuous peak': (lambda (n,): concatenate([ disposition((n/2,), 'flat'), [1], disposition((n-n/2-1,), 'flat') ]))
'discontinuous peak': (lambda s: waveformer_1d(s, 'peak', s[0], 0, 2*s[0], 0, 1, .5 ) )
,
'cos (shifted)': (lambda s: waveformer_1d(s, 'sinusoidal', s[0], 0, s[0], 270, 1, .5) + ones(s) )
}
dispositions_2d={
'flat': zeros
,
# 'picked': (lambda (n,m): array([array([float(2*min(t, m-t+1))/n for t in range(1,m+1) ])*float(2*min(j, n-j+1))/n for j in range(1,n+1)]))
'picked': (lambda s: waveformer_2d(s, 'triangular', s[0], 0, 2*s[0], 0, 1, .5, 'triangular', s[1], 0, 2*s[1], 0, 1, .5 , 'prod' ) )
,
'sin': (lambda s: waveformer_2d(s, 'sinusoidal', s[0], 0, s[0], 0, 1, .5, 'sinusoidal', s[1], 0, s[1], 0, 1, .5 , 'prod' ) )
,
'half sin': (lambda s: waveformer_2d(s, 'sinusoidal', s[0], 0, 2*s[0], 0, 1, .5, 'sinusoidal', s[1], 0, 2*s[1], 0, 1, .5 , 'prod' ) )
,
'pond': (lambda s: array([[(lambda x,y,r : -.1*cos(10*pi*norm([x,y])/r) * max(1-norm([x,y])/r, 0) ) (i-s[1]/2, j-s[0]/2, min(*s))/2 for i in range(1,s[1]+1) ] for j in range(1,s[0]+1)]))
,
'waterfall': (lambda s: array([[(lambda x,y : 1 if norm([x,y]) < min(*s)/10 else 0)(i-s[1]/2, j-s[0]/2) for i in range(1,s[1]+1) ] for j in range(1,s[0]+1)]))
,
'gut': (lambda s: array([[(lambda x,y,r : -1-cos(8*pi*norm([x,y])/r) if norm([x,y]) < r/8 else 0) (i-s[1]/2, j-s[0]/2, min(*s)) for i in range(1,s[1]+1) ] for j in range(1,s[0]+1)]))
}
dispositions_dict={1:dispositions_1d, 2:dispositions_2d}
dispositions={}
for dim in [1,2]:
keys = list(dispositions_dict[dim].keys())
keys.sort()
dispositions[dim]=keys
dummy_list_for_gettext=[_('flat'), _('sin'), _('half sin'), _('picked'), _('triangular signal'), _('sinusoidal signal'), _('picked lateral'), _('opposite triangulars'), _('picked'), _('opposite sinusoidals'), _('square'), _('square signal'), _('discontinuous peak'), _('cos (shifted)'), _('pond'), _('waterfall'), _('gut'), _('peak'), _('sinusoidal') ]
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