[FLASH-USERS] Problem in solving jenas instability for spherical geometry using FLASH2.5
M.A. Latife
latife at astro.rug.nl
Mon Jan 14 11:34:57 EST 2008
Hi
Dear all,
Hope you will be fine and enjoying good health.
I have very basic questions.
1)i am trying to solve the jeans instability problem for spherical
geometryusing FLASH 2.5. when i run this problem for one dimensional
spherical geometry it gives the following error
conditons for this problem are given below
./setup testsph -1d -auto result success
make result success
cd object
./flash2
WARNING: desired timestep < dtmin, using dtmin
24 1.4911E-01 1.0000E-08 | 0.000E+00
abort_flash called. See log file for details.
Calling MPI_Abort() for immediate shutdown!
[0] MPI Abort by user Aborting program !
[0] Aborting program!
p0_18386: p4_error: : 1
in log file there is following error
abort_message: FATAL: find_center_of_mass: Mtot = 0
can any body tell me why its is happening?
2) My second question is when i run it for two dimensional spherical
goemetry. For this case when i choose r=1.5 cm there is more density
along the boundaries of circle (2-d spherical geometry. when i choose r=
100 cm there is high density on centre in form of peak but difference
between maximum density and minimum density is small(like max
den=4.3*10^7 and min 9.9*10^6, while inital density is 1.5*10^7, for
cartesian coordinates max den=1.1*10^8, min 7.5*10^5, while inital
density is 1.5*10^7). Intial conditions for problem are given below.
Can any one help me in this regard? I am not good user of FLASH, trying
to learn the FLASH.
For two dimensional sperical geometry i am expcting centre collapse
p0 = 1.5E0
rho0 = 1.5E7
lambdax = 5.0 kx=2pi/lambdax
lambday = 1.E10 ky=2pi/lambday
lambdaz = 1.E10 kz=2pi/lambdaz
amplitude = 0.001
Computational domain
xmin = 0.0
xmax = 1.0E2
ymin =-1.0
ymax = 1.0
zmin = 0.
zmax = 0.
geometry = "spherical"
xl_boundary_type = "reflect"
xr_boundary_type = "periodic"
yl_boundary_type = "periodic"
yr_boundary_type = "periodic"
zl_boundary_type = "periodic"
zr_boundary_type = "periodic"
nblockx = 2
nblocky = 2
dtini = 1.0E-5
dtmin = 1.0E-8
dtmax = 1.0E-2
Gravity
igrav = 1
grav_boundary_type = "isolated"
mpole_lmax = 0.0
rho=rho0(1+amplitude(cos(krcos(theta)+krsin(theta)))
p=p0(1+gamma*amplitude(cos(krcos(theta)+krsin(theta)))
kj=sqrt(4*pi*G*rho0)/c0
c0=sqrt(gamma*p0/rho0)
I will be very thankful to you for ur kind help in this regard
thanks in advance
cheers
M.A.Latife
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