Page Menu
Home
c4science
Search
Configure Global Search
Log In
Files
F62211544
pair_edpd_force.tex
No One
Temporary
Actions
Download File
Edit File
Delete File
View Transforms
Subscribe
Mute Notifications
Award Token
Subscribers
None
File Metadata
Details
File Info
Storage
Attached
Created
Sat, May 11, 16:12
Size
561 B
Mime Type
text/x-tex
Expires
Mon, May 13, 16:12 (2 d)
Engine
blob
Format
Raw Data
Handle
17619614
Attached To
rLAMMPS lammps
pair_edpd_force.tex
View Options
\documentclass
[12pt]
{
article
}
\begin
{
document
}
$$
\mathbf
{F}_{ij}^{C}
=
\alpha
_{ij}{
\omega
_{C}}
(
r_{ij}
)
\mathbf
{e}_{ij},
$$
$$
\mathbf
{F}_{ij}^{D}
=
-
\gamma
{
\omega
_{D}}
(
r_{ij}
)(
\mathbf
{e}_{ij}
\cdot
\mathbf
{v}_{ij}
)
\mathbf
{e}_{ij},
$$
$$
\mathbf
{F}_{ij}^{R}
=
\sigma
{
\omega
_{R}}
(
r_{ij}
)
{
\xi
_{ij}}
\Delta
t^{
-
1
/
2
}
\mathbf
{e}_{ij},
$$
$$
\omega
_{C}
(
r
)
=
1
-
r
/
r_c,
$$
$$
\alpha
_{ij}
=
A
\cdot
k_B
(
T_i
+
T_j
)/
2
,
$$
$$
\omega
_{D}
(
r
)
=
\omega
^
2
_{R}
(
r
)
=
(
1
-
r
/
r_c
)
^s,
$$
$$
\sigma
_{ij}^
2
=
4
\gamma
k_B T_i T_j
/(
T_i
+
T_j
)
,
$$
\end
{
document
}
Event Timeline
Log In to Comment