#!/usr/bin/env python
# -*- coding: UTF-8 -*-
#------------------------------------------------------------------------------
# Copyright (c) 2007, <NAME>
# All rights reserved.
#
# This software is provided without warranty under the terms of the BSD
# license included in LICENSE.txt and may be redistributed only
# under the conditions described in the aforementioned license.
#
#
# Author:          <NAME>
# Description:     Spherical lens definitión module
# Symbols Defined: SphericalLens
#------------------------------------------------------------------------------
#
'''
Definition of a spherical lens object and helper functions
'''

#from enthought.traits.api import Float, Instance, HasTraits,  Trait
from numpy import sqrt, pi, absolute

from pyoptools.raytrace.component import Component
from pyoptools.raytrace.surface import Spherical, Cylindrical,  Plane
from pyoptools.raytrace.shape import Circular,  Rectangular
class SphericalLens(Component):
    ''' **Class to define a spherical-spherical Lens**.

    *Attributes:*

    *radius*
        Aperture of the lens
    *thickness*
        Thicknes of the lens measured in the center
    *curvature_s1*
        curvature of the anterior surface
    *curvature_s2*
        curvature of the posterior surface
    *material*
        to calculate the refraction index of the lens (inerited from component)


    The origin of the cordinate systema is located at the center of the lens
    in the optical axis (center between vertex).
    '''

    # Aperture or the lens
    #radius = Float(50.)

    # Thickness of the lens at the optical axis
    #thickness= Float(10)

    #Curvature of the anterior surface
    #curvature_s1 = Float( 1./200)

    #Curvature of the posterior surface
    #curvature_s2 = Float( 1./200)

    # Private attributes

    # anterior surface
    #__a_surf = Trait(None, Instance(Spherical), Instance(Plane))

    # posterior surface
    #__p_surf = Trait(None, Instance(Spherical), Instance(Plane))

    # cylindrical surfaces to close the lens
    #__c_surf_1= Instance(Cylindrical)
    #__c_surf_2= Instance(Cylindrical)

    def __init__(self,radius= 50., thickness=10, curvature_s1=1./200,curvature_s2=1./200,*args,**kwargs):
        Component.__init__(self,*args,**kwargs)
        self.radius=radius
        self.thickness=thickness
        self.curvature_s1=curvature_s1
        self.curvature_s2=curvature_s2
        
        if self.curvature_s1!=0.:
            __a_surf= Spherical (shape=Circular(radius= self.radius),
                                      curvature=self.curvature_s1)
        else:
            __a_surf= Plane(shape=Circular(radius= self.radius))
     
        if self.curvature_s2!=0:
            __p_surf= Spherical (shape=Circular(radius= self.radius),
                                      curvature=self.curvature_s2)
        else:
            __p_surf= Plane(shape=Circular(radius= self.radius))
        
        self.surflist["S1"]=(__a_surf,(0,0,-self.thickness/2),(0,0,0))
        self.surflist["S2"]=(__p_surf,(0,0,self.thickness/2 ),(0,0,0))

        if self.curvature_s1!=0:
            r_a=1./self.curvature_s1
            s_a=  absolute(r_a)-sqrt(r_a*r_a-self.radius*self.radius)
            if(r_a)<0: s_a=-s_a
        else:
            s_a=0.
            
        
        if self.curvature_s2!=0:
            r_p=1./self.curvature_s2
            s_p=  absolute(r_p)-sqrt(r_p*r_p-self.radius*self.radius)
            if(r_p)>0: s_p=-s_p
        else:
            s_p=0.

        
        


        #Ojo, falta verificar si la lente es fisicamente posible es decir th1>0
        th1=self.thickness-s_a-s_p


        zp=float(-self.thickness/2+s_a+th1/2.)
        __c_surf_1=Cylindrical(shape=Rectangular(size=(2.*self.radius,th1)),
                               curvature=1./self.radius)

        __c_surf_2=Cylindrical(shape=Rectangular(size=(2*self.radius,th1)),
                               curvature=1./self.radius)

        self.surflist["B1"]=(__c_surf_1,(-self.radius,0,zp),
                              (pi/2.,0,pi/2))

        self.surflist["B2"]=(__c_surf_2,(self.radius,0,zp),
                              (-pi/2.,0,pi/2))
    
    #~ def __reduce__(self):
        #~ args=() #self.intensity,self.wavelength,self.n ,self.label,self.parent,self.pop,self.orig_surf)
        #~ return(type(self),args,self.__getstate__())
    #~ 
    #~ 
    #~ #TODO: Check if there is a better way to do this, because we are 
    #~ #rewriting the constructor values here
    #~ 
    #~ def __getstate__(self):
                #~ 
        #~ return self.radius, self.thickness, self.curvature_s1, self.curvature_s2, \
               #~ self.__a_surf, self.__p_surf, self.surflist
         #~ 
        #~ 
    #~ def __setstate__(self,state):
        #~ self.radius, self.thickness, self.curvature_s1, self.curvature_s2, \
               #~ self.__a_surf, self.__p_surf, self.surflist = state


    def paraxial_constants(self,wavelength=0.58929,n=1.):
        '''Method to calculate the paraxial constants of a spherical lens

        Description:

        Given the refraction index of the media, this method calculates the
        following paraxial constants of a lens:
        --- Efective Focal length  (f)
        --- Anterior focal length  (afl) (negative for positive lenses)
        --- Posterior focal length (pfl) (positive for positive lenses)

        and returns them in the for of a tuple (f,afl,pfl)
        
        Attributes
        
        wavelength  Wavelength used for the calculations
        n           Refraction index of the surrounding media
        '''

        nl=self.material.n(wavelength)

        # Anterior surface focal length (measured inside the lens)

        asf= nl/((nl-n)*self.curvature_s1)

        # Posterior surface focal length (measured inside the lens)

        psfp= nl/((n-nl)*self.curvature_s2)

        # Posterior surface focal length (measured outside the lens)

        psf= n/((n-nl)*self.curvature_s2)


        # Focal Length (it is the same at both sides because the media
        # on both sides is the same)

        f=n/(nl/asf + n/psf - self.thickness*n/(asf*psf))


        # Anterior Focal length

        afl= -f*(1.-self.thickness/(psfp))

        # Posterior Focal length

        pfl= f*(1.-self.thickness/asf)

        return (f,afl,pfl)

#!/usr/bin/env python
# -*- coding: UTF-8 -*-
#------------------------------------------------------------------------------
# Copyright (c) 2007, <NAME>
# All rights reserved.
#
# This software is provided without warranty under the terms of the BSD
# license included in LICENSE.txt and may be redistributed only
# under the conditions described in the aforementioned license.
#
#
# Author:          <NAME>
# Description:     Spherical lens definitión module
# Symbols Defined: SphericalLens
#------------------------------------------------------------------------------
#
'''
Definition of a spherical lens object and helper functions
'''

#from enthought.traits.api import Float, Instance, HasTraits,  Trait
from numpy import sqrt, pi, absolute

from pyoptools.raytrace.component import Component
from pyoptools.raytrace.surface import Spherical, Cylindrical,  Plane
from pyoptools.raytrace.shape import Circular,  Rectangular
class SphericalLens(Component):
    ''' **Class to define a spherical-spherical Lens**.

    *Attributes:*

    *radius*
        Aperture of the lens
    *thickness*
        Thicknes of the lens measured in the center
    *curvature_s1*
        curvature of the anterior surface
    *curvature_s2*
        curvature of the posterior surface
    *material*
        to calculate the refraction index of the lens (inerited from component)


    The origin of the cordinate systema is located at the center of the lens
    in the optical axis (center between vertex).
    '''

    # Aperture or the lens
    #radius = Float(50.)

    # Thickness of the lens at the optical axis
    #thickness= Float(10)

    #Curvature of the anterior surface
    #curvature_s1 = Float( 1./200)

    #Curvature of the posterior surface
    #curvature_s2 = Float( 1./200)

    # Private attributes

    # anterior surface
    #__a_surf = Trait(None, Instance(Spherical), Instance(Plane))

    # posterior surface
    #__p_surf = Trait(None, Instance(Spherical), Instance(Plane))

    # cylindrical surfaces to close the lens
    #__c_surf_1= Instance(Cylindrical)
    #__c_surf_2= Instance(Cylindrical)

    def __init__(self,radius= 50., thickness=10, curvature_s1=1./200,curvature_s2=1./200,*args,**kwargs):
        Component.__init__(self,*args,**kwargs)
        self.radius=radius
        self.thickness=thickness
        self.curvature_s1=curvature_s1
        self.curvature_s2=curvature_s2
        
        if self.curvature_s1!=0.:
            __a_surf= Spherical (shape=Circular(radius= self.radius),
                                      curvature=self.curvature_s1)
        else:
            __a_surf= Plane(shape=Circular(radius= self.radius))
     
        if self.curvature_s2!=0:
            __p_surf= Spherical (shape=Circular(radius= self.radius),
                                      curvature=self.curvature_s2)
        else:
            __p_surf= Plane(shape=Circular(radius= self.radius))
        
        self.surflist["S1"]=(__a_surf,(0,0,-self.thickness/2),(0,0,0))
        self.surflist["S2"]=(__p_surf,(0,0,self.thickness/2 ),(0,0,0))

        if self.curvature_s1!=0:
            r_a=1./self.curvature_s1
            s_a=  absolute(r_a)-sqrt(r_a*r_a-self.radius*self.radius)
            if(r_a)<0: s_a=-s_a
        else:
            s_a=0.
            
        
        if self.curvature_s2!=0:
            r_p=1./self.curvature_s2
            s_p=  absolute(r_p)-sqrt(r_p*r_p-self.radius*self.radius)
            if(r_p)>0: s_p=-s_p
        else:
            s_p=0.

        
        


        #Ojo, falta verificar si la lente es fisicamente posible es decir th1>0
        th1=self.thickness-s_a-s_p


        zp=float(-self.thickness/2+s_a+th1/2.)
        __c_surf_1=Cylindrical(shape=Rectangular(size=(2.*self.radius,th1)),
                               curvature=1./self.radius)

        __c_surf_2=Cylindrical(shape=Rectangular(size=(2*self.radius,th1)),
                               curvature=1./self.radius)

        self.surflist["B1"]=(__c_surf_1,(-self.radius,0,zp),
                              (pi/2.,0,pi/2))

        self.surflist["B2"]=(__c_surf_2,(self.radius,0,zp),
                              (-pi/2.,0,pi/2))
    
    #~ def __reduce__(self):
        #~ args=() #self.intensity,self.wavelength,self.n ,self.label,self.parent,self.pop,self.orig_surf)
        #~ return(type(self),args,self.__getstate__())
    #~ 
    #~ 
    #~ #TODO: Check if there is a better way to do this, because we are 
    #~ #rewriting the constructor values here
    #~ 
    #~ def __getstate__(self):
                #~ 
        #~ return self.radius, self.thickness, self.curvature_s1, self.curvature_s2, \
               #~ self.__a_surf, self.__p_surf, self.surflist
         #~ 
        #~ 
    #~ def __setstate__(self,state):
        #~ self.radius, self.thickness, self.curvature_s1, self.curvature_s2, \
               #~ self.__a_surf, self.__p_surf, self.surflist = state


    def paraxial_constants(self,wavelength=0.58929,n=1.):
        '''Method to calculate the paraxial constants of a spherical lens

        Description:

        Given the refraction index of the media, this method calculates the
        following paraxial constants of a lens:
        --- Efective Focal length  (f)
        --- Anterior focal length  (afl) (negative for positive lenses)
        --- Posterior focal length (pfl) (positive for positive lenses)

        and returns them in the for of a tuple (f,afl,pfl)
        
        Attributes
        
        wavelength  Wavelength used for the calculations
        n           Refraction index of the surrounding media
        '''

        nl=self.material.n(wavelength)

        # Anterior surface focal length (measured inside the lens)

        asf= nl/((nl-n)*self.curvature_s1)

        # Posterior surface focal length (measured inside the lens)

        psfp= nl/((n-nl)*self.curvature_s2)

        # Posterior surface focal length (measured outside the lens)

        psf= n/((n-nl)*self.curvature_s2)


        # Focal Length (it is the same at both sides because the media
        # on both sides is the same)

        f=n/(nl/asf + n/psf - self.thickness*n/(asf*psf))


        # Anterior Focal length

        afl= -f*(1.-self.thickness/(psfp))

        # Posterior Focal length

        pfl= f*(1.-self.thickness/asf)

        return (f,afl,pfl)

#!/usr/bin/env python # -*- coding: UTF-8 -*- #------------------------------------------------------------------------------ # Copyright (c) 2007, <NAME> # All rights reserved. # # This software is provided without warranty under the terms of the BSD # license included in LICENSE.txt and may be redistributed only # under the conditions described in the aforementioned license. # # # Author:          <NAME> # Description:     Spherical lens definitión module # Symbols Defined: SphericalLens #------------------------------------------------------------------------------ # Definition of a spherical lens object and helper functions #from enthought.traits.api import Float, Instance, HasTraits,  Trait **Class to define a spherical-spherical Lens**.      *Attributes:*      *radius*         Aperture of the lens     *thickness*         Thicknes of the lens measured in the center     *curvature_s1*         curvature of the anterior surface     *curvature_s2*         curvature of the posterior surface     *material*         to calculate the refraction index of the lens (inerited from component)       The origin of the cordinate systema is located at the center of the lens     in the optical axis (center between vertex). # Aperture or the lens #radius = Float(50.) # Thickness of the lens at the optical axis #thickness= Float(10) #Curvature of the anterior surface #curvature_s1 = Float( 1./200) #Curvature of the posterior surface #curvature_s2 = Float( 1./200) # Private attributes # anterior surface #__a_surf = Trait(None, Instance(Spherical), Instance(Plane)) # posterior surface #__p_surf = Trait(None, Instance(Spherical), Instance(Plane)) # cylindrical surfaces to close the lens #__c_surf_1= Instance(Cylindrical) #__c_surf_2= Instance(Cylindrical) #Ojo, falta verificar si la lente es fisicamente posible es decir th1>0 #~ def __reduce__(self): #~ args=() #self.intensity,self.wavelength,self.n ,self.label,self.parent,self.pop,self.orig_surf) #~ return(type(self),args,self.__getstate__()) #~ #~ #~ #TODO: Check if there is a better way to do this, because we are #~ #rewriting the constructor values here #~ #~ def __getstate__(self): #~ #~ return self.radius, self.thickness, self.curvature_s1, self.curvature_s2, \ #~ self.__a_surf, self.__p_surf, self.surflist #~ #~ #~ def __setstate__(self,state): #~ self.radius, self.thickness, self.curvature_s1, self.curvature_s2, \ #~ self.__a_surf, self.__p_surf, self.surflist = state Method to calculate the paraxial constants of a spherical lens          Description:          Given the refraction index of the media, this method calculates the         following paraxial constants of a lens:         --- Efective Focal length  (f)         --- Anterior focal length  (afl) (negative for positive lenses)         --- Posterior focal length (pfl) (positive for positive lenses)          and returns them in the for of a tuple (f,afl,pfl)                  Attributes                  wavelength  Wavelength used for the calculations         n           Refraction index of the surrounding media # Anterior surface focal length (measured inside the lens) # Posterior surface focal length (measured inside the lens) # Posterior surface focal length (measured outside the lens) # Focal Length (it is the same at both sides because the media # on both sides is the same) # Anterior Focal length # Posterior Focal length