ttim.besselnumbanew

Attributes

tiny
c
fac
nrange
a
b
fac
b
a
gam
binom
fac
bot
fac
psi
psi
a1
b1
twologhalf

Functions

lapld_int_ho(x, y, z1, z2, order)	lapld_int_ho.
lapld_int_ho_d1d2(x, y, z1, z2, order, d1, d2)	lapld_int_ho_d1d2.
lapld_int_ho_wdis(x, y, z1, z2, order)	lapld_int_ho_wdis.
lapld_int_ho_wdis_d1d2(x, y, z1, z2, order, d1, d2)	lapld_int_ho_wdis_d1d2.
Fp(x, y, z1, z2, biga, order, d1, d2, a, b, nt)
bessells_int_ho_new(x, y, z1, z2, lab, order, d1, d2)	Docs.
bessells_int_ho_qxqy_new(x, y, z1, z2, lab, order, d1, d2)	Docs.
besselld_int_ho_new(x, y, z1, z2, lab, order, d1, d2)	Docs.
besselld_int_ho_qxqy_new(x, y, z1, z2, lab, order, d1, d2)	Docs.

Module Contents

ttim.besselnumbanew.tiny = 1e-10

ttim.besselnumbanew.c

ttim.besselnumbanew.fac = 1.0

ttim.besselnumbanew.nrange

ttim.besselnumbanew.a

ttim.besselnumbanew.b

ttim.besselnumbanew.fac

ttim.besselnumbanew.b

ttim.besselnumbanew.a

ttim.besselnumbanew.gam

ttim.besselnumbanew.binom

ttim.besselnumbanew.fac = 1.0

ttim.besselnumbanew.bot

ttim.besselnumbanew.fac

ttim.besselnumbanew.psi

ttim.besselnumbanew.psi

ttim.besselnumbanew.a1

ttim.besselnumbanew.b1

ttim.besselnumbanew.twologhalf

ttim.besselnumbanew.lapld_int_ho(x, y, z1, z2, order)

lapld_int_ho.

! Near field only implicit none integer, intent(in) :: order real(kind=8), intent(in) :: x,y complex(kind=8), intent(in) :: z1,z2 complex(kind=8), dimension(0:order) :: omega, qm integer :: m, n real(kind=8) :: L complex(kind=8) :: z, zplus1, zmin1

ttim.besselnumbanew.lapld_int_ho_d1d2(x, y, z1, z2, order, d1, d2)

lapld_int_ho_d1d2.

Near field only Returns integral from d1 to d2 along real axis while strength is still Delta^order from -1 to +1 implicit none integer, intent(in) :: order real(kind=8), intent(in) :: x,y,d1,d2 complex(kind=8), intent(in) :: z1,z2 complex(kind=8), dimension(0:order) :: omega, omegac integer :: n, m real(kind=8) :: xp, yp, dc, fac complex(kind=8) :: z1p,z2p,bigz1,bigz2

ttim.besselnumbanew.lapld_int_ho_wdis(x, y, z1, z2, order)

lapld_int_ho_wdis.

# Near field only implicit none integer, intent(in) :: order real(kind=8), intent(in) :: x,y complex(kind=8), intent(in) :: z1,z2 complex(kind=8), dimension(0:order) :: wdis complex(kind=8), dimension(0:10) :: qm # Max order is 10 integer :: m, n complex(kind=8) :: z, zplus1, zmin1, term1, term2, zterm

ttim.besselnumbanew.lapld_int_ho_wdis_d1d2(x, y, z1, z2, order, d1, d2)

lapld_int_ho_wdis_d1d2.

# Near field only # Returns integral from d1 to d2 along real axis while strength is still # Delta^order from -1 to +1 implicit none integer, intent(in) :: order real(kind=8), intent(in) :: x,y,d1,d2 complex(kind=8), intent(in) :: z1,z2 complex(kind=8), dimension(0:order) :: wdis, wdisc integer :: n, m real(kind=8) :: xp, yp, dc, fac complex(kind=8) :: z1p,z2p,bigz1,bigz2

ttim.besselnumbanew.Fp(x, y, z1, z2, biga, order, d1, d2, a, b, nt)

ttim.besselnumbanew.bessells_int_ho_new(x, y, z1, z2, lab, order, d1, d2, nt=20)

Docs.

To come here

ttim.besselnumbanew.bessells_int_ho_qxqy_new(x, y, z1, z2, lab, order, d1, d2)

Docs.

To come here

ttim.besselnumbanew.besselld_int_ho_new(x, y, z1, z2, lab, order, d1, d2)

Docs.

To come here

ttim.besselnumbanew.besselld_int_ho_qxqy_new(x, y, z1, z2, lab, order, d1, d2)

Docs.

To come here