// L_YieldFunc computes the yield function value for given principal stresses (σ)
func (o *CamClayMod) L_YieldFunc(σ, α []float64) float64 {
p, q, w := tsr.M_pqw(σ)
M := o.CS.M(w)
pt := o.HE.pt
n0 := (p + pt) * (p - α[0])
return q*q + M*M*n0
}
// YieldFuncs computes yield function values
func (o *CamClayMod) YieldFuncs(s *State) []float64 {
p, q, w := tsr.M_pqw(s.Sig)
M := o.CS.M(w)
pt := o.HE.pt
α0 := s.Alp[0]
n0 := (p + pt) * (p - α0)
return []float64{q*q + M*M*n0}
}
// InitIntVars initialises internal (secondary) variables
func (o *CamClayMod) InitIntVars(σ []float64) (s *State, err error) {
// compute α0
p, q, w := tsr.M_pqw(σ)
M := o.CS.M(w)
pt := o.HE.pt
var α0 float64
if math.Abs(p+pt) < 1e-8 {
α0 = 1e-8
} else {
α0 = p + q*q/(M*M*(p+pt))
}
// set state
nalp := 1 // alp[0] = α0 (yield surface size controller)
s = NewState(o.Nsig, nalp, false, true)
copy(s.Sig, σ)
s.Alp[0] = α0 * o.ocr
// compute initial strains
o.HE.CalcEps0(s)
return
}
// Plot runs the plot generation (basic set)
func (o *Plotter) Plot(keys []string, res []*State, sts [][]float64, first, last bool) {
// auxiliary variables
nr := imax(len(res), len(sts))
if nr < 1 {
return
}
x := make([]float64, nr)
y := make([]float64, nr)
o.P = make([]float64, nr)
o.Q = make([]float64, nr)
o.W = make([]float64, nr)
o.Ev = make([]float64, nr)
o.Ed = make([]float64, nr)
// compute invariants
for i := 0; i < len(res); i++ {
if len(res[i].Sig) < 4 {
chk.Panic("number of stress components is incorrect: %d", len(res[i].Sig))
}
o.P[i], o.Q[i], o.W[i] = tsr.M_pqw(res[i].Sig)
}
nsig := len(res[0].Sig)
devε := make([]float64, nsig)
for i := 0; i < len(sts); i++ {
if len(sts[i]) < 4 {
chk.Panic("number of strain components is incorrect: %d", len(sts[i]))
}
_, o.Ev[i], o.Ed[i] = tsr.M_devε(devε, sts[i])
}
// clear previous figure
if first {
plt.Clf()
plt.SplotGap(0.35, 0.35)
if o.Hspace > 0 {
plt.SetHspace(o.Hspace)
}
if o.Vspace > 0 {
plt.SetVspace(o.Vspace)
}
}
// number of points for contour
if o.NptsPq < 2 {
o.NptsPq = 61
}
if o.NptsOct < 2 {
o.NptsOct = 41
}
if o.NptsSig < 2 {
o.NptsSig = 41
}
// subplot variables
o.Pidx = 1
o.Ncol, o.Nrow = utl.BestSquare(len(keys))
if len(keys) == 2 {
o.Ncol, o.Nrow = 1, 2
}
if len(keys) == 3 {
o.Ncol, o.Nrow = 1, 3
}
// do plot
for _, key := range keys {
o.Subplot()
switch key {
case "ed,q":
o.QdivP = false
o.Plot_ed_q(x, y, res, sts, last)
case "ed,q/p":
o.QdivP = true
o.Plot_ed_q(x, y, res, sts, last)
case "p,q":
o.WithYs = false
o.Plot_p_q(x, y, res, sts, last)
case "p,q,ys":
o.WithYs = true
o.Plot_p_q(x, y, res, sts, last)
case "ed,ev":
o.Plot_ed_ev(x, y, res, sts, last)
case "p,ev":
o.LogP = false
o.Plot_p_ev(x, y, res, sts, last)
case "log(p),ev":
o.LogP = true
o.Plot_p_ev(x, y, res, sts, last)
case "i,f":
o.Plot_i_f(x, y, res, sts, last)
case "i,alp":
o.Plot_i_alp(x, y, res, sts, last)
case "Dgam,f":
o.Plot_Dgam_f(x, y, res, sts, last)
case "oct":
o.WithYs = false
o.Plot_oct(x, y, res, sts, last)
case "oct,ys":
o.WithYs = true
o.Plot_oct(x, y, res, sts, last)
case "s3,s1":
o.WithYs = false
o.Plot_s3_s1(x, y, res, sts, last)
case "s3,s1,ys":
o.WithYs = true
o.Plot_s3_s1(x, y, res, sts, last)
case "empty":
continue
default:
chk.Panic("cannot handle key=%q", key)
}
if o.Split && last {
o.Save("_", key)
}
}
// save figure
if !o.Split && last {
o.Save("", "")
}
}
