GIve a name to it :)

Clear[c,r,jazmin];
r[u_,v_,c_]=v^(1.6) (0.+(0.01+Abs[Sin[c u/2]] )^(1/3));
jazmin[u_,v_,c_]=Evaluate[
{r[u,v,c] Sin[u]*Cos[v],
r[u,v,c] Cos[u]*Cos[v],
3.5 Abs[Cos[ v]]^(0.7) (2+Sin[c u/2]^2)
}];

ParametricPlot3D[
Evaluate[jazmin[u,v,5]], {u,-Pi,Pi},{v,0, 3.4},
PlotPoints->50,BoxRatios->Automatic,
 PlotRange->All,Boxed->False,Axes->None,Mesh->None,ColorFunction->(ColorData["SunsetColors"][0.9(1-0.9#5)]&)]

GIve a name to it :)

Clear[c,r,jazmin];
r[u_,v_,c_]=v^(1.6) (0.+(0.01+Abs[Sin[c u/2]] )^(1/3));
jazmin[u_,v_,c_]=Evaluate[
{r[u,v,c] Sin[u]*Cos[v],
r[u,v,c] Cos[u]*Cos[v],
3.5 Abs[Cos[ v]]^(0.7) (2+Sin[c u/2]^2)
}];

ParametricPlot3D[
Evaluate[jazmin[u,v,9]], {u,-Pi,Pi},{v,0, 3.4},
PlotPoints->50,BoxRatios->Automatic,
 PlotRange->All,Boxed->False,Axes->None,Mesh->None,ColorFunction->(ColorData["SunsetColors"][0.9(1-0.9#5)]&)]

"Sting-flower"

Clear[c,r,jazmin];
r[u_,v_,c_]=v^(1.5) (0.+(0.01+Abs[Sin[c u/2]] )^(1/2));
jazmin[u_,v_,c_]=Evaluate[
{r[u,v,c] Sin[u]*Cos[v],
r[u,v,c] Cos[u]*Cos[v],
 Abs[Cos[ v]]^(0.7) (2+Sin[c u/2]^2) (1+1/(0.5+v)^0.7)
}];

ParametricPlot3D[
Evaluate[jazmin[u,v,7]], {u,-Pi,Pi},{v,0, Pi 1.1},
PlotPoints->30,BoxRatios->Automatic,
 PlotRange->All,Boxed->False,Axes->None,Mesh->None
 ,ColorFunction->(ColorData["SolarColors"][1.5(#5^1.3)]&)]