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The data file AMJUEL: Additional Atomic and Molecular ... - eirene

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Types of Data, general prescriptions<br />

H.0: interaction potentials<br />

<strong>The</strong> classical elastic collision kinetics is determined by the interaction potential V (r). In<br />

EIRENE for given (r<strong>and</strong>om sampling) impact parameter b <strong>and</strong> relative collision energy Er (in<br />

eV) the deflection angle χ in the center of mass system is computed <strong>and</strong> the test particle velocity<br />

is then changed accordingly in the laboratory system. <strong>The</strong>re are various options for potential<br />

functions V (r). <strong>The</strong> potential is always in eV, <strong>and</strong> the distance r (<strong>and</strong> also b in EIRENE) are in<br />

(atomic) units of the Bohr radius a0 = 0.529 × 10 −8 cm. <strong>The</strong> parameter FIT-FLAG determines<br />

which particular fit expression is used for the potential. <strong>The</strong> potential V (r) can be specified<br />

then by up to 9 fit coefficients p0, . . . , p8, see Section 0.<br />

FIT-FLAG=<br />

=1 purely repulsive potential: to be written<br />

=2 Morse like potential:<br />

with<br />

with the parameters:<br />

p0 = ϵ (eV)<br />

p1 = g1<br />

p2 = g2<br />

V (r) = ϵ [<br />

e 2g(1−ρ) − 2e g(1−ρ)]<br />

ρ := r/rm ; g :=<br />

{ g1 for ρ < 1<br />

g1g2 for ρ ≥ 1<br />

p3 = rm (in units of a0), the minimum of V (r) : V (rm) = −ϵ<br />

Derived Parameters ( are: )<br />

ln 2<br />

p4 = r0 = rm 1 − , the root of V (r) : V (r0) = 0<br />

g1 ( )<br />

p5 = rw = rm 1 + , the point of inflection of V (r)<br />

p6 not in use<br />

p7 = V (rw) = − 3ϵ<br />

4<br />

p8 not in use<br />

ln 2<br />

g1g2<br />

H.1: cross section vs. energy<br />

Fits for σ(Elab,1) [cm 2 ]<br />

Collision cross are functions of relative velocity, but, due to historic reasons in the EIRENE<br />

<strong>data</strong>bases, which initially had been build on <strong>data</strong> of ref. [2], the laboratory energy of one of<br />

the colliding particles (usually the charged particle) is used, with the second collision partner<br />

(usually the neutral particle) being at rest. I.e., σ = σ(Elab,1). To convert to center of mass<br />

energies, one uses Elab,1 = m1/2 v 2 1 <strong>and</strong> ECM = µ/2 v 2 rel with µ = m1m2/(m1 + m2) being<br />

the reduced mass <strong>and</strong> vrel = |v1 − v2| the relative collision velocity<br />

H.2: rate coefficients vs. temperature (zero beam energy)<br />

Fits for ⟨σ · v⟩(Tp) [cm 3 /s]<br />

25<br />

(1)<br />

(2)

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