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"""
Equations for the High Velocity Impact Problems
###############################################
"""

from math import sqrt
from pysph.sph.equation import Equation

class VonMisesPlasticity2D(Equation):
    def __init__(self, dest, sources, flow_stress):
        self.flow_stress = flow_stress
        self.factor = sqrt( 2.0 * flow_stress/3.0 )
        super(VonMisesPlasticity2D,self).__init__(dest, sources)

    def loop(self, d_idx, d_s00, d_s01, d_s11):
        s00a = d_s00[d_idx]
        s01a = d_s01[d_idx]
        s10a = d_s01[d_idx]
        s11a = d_s11[d_idx]

        J = s00a* s00a + 2.0 * s01a*s10a + s11a*s11a
        scale = 1.0
        if (J > 2.0/3.0 * self.flow_stress):
            scale = self.factor/sqrt(J)

        # store the stresses
        d_s00[d_idx] = scale * s00a
        d_s01[d_idx] = scale * s01a
        d_s11[d_idx] = scale * s11a

class MieGruneisenEOS(Equation):
    def __init__(self, dest, sources, gamma,r0, c0, S):

        self.gamma = gamma
        self.r0 = r0
        self.c0 = c0
        self.S = S

        self.a0 = a0 = r0 * c0 * c0
        self.b0 = a0 * ( 1 + 2.0*(S - 1.0) )
        self.c0 = a0 * ( 2*(S - 1.0) + 3*(S - 1.0)*(S - 1.0) )

        super(MieGruneisenEOS, self).__init__(dest, sources)

    def loop(self, d_idx, d_p, d_rho, d_e):
        rhoa = d_rho[d_idx]
        ea = d_e[d_idx]

        gamma = self.gamma
        ratio = rhoa/self.r0 - 1.0
        ratio2 = ratio * ratio

        PH = self.a0 * ratio
        if ratio > 0:
            PH = PH + ratio2 * (self.b0 + self.c0*ratio)

        d_p[d_idx] = (1. - 0.5*gamma*ratio) * PH + rhoa * ea * gamma