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notes(dynamics): Assisting in the writeup
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malramsay64 committed Feb 22, 2020
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11 changes: 11 additions & 0 deletions 02_Dynamics/introduction.md
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Expand Up @@ -247,8 +247,19 @@ with the form;

$$ R_2(t) = \frac{1}{2} \langle 3(\hat{\vect{n}}(t) \cdot \hat{\vect{n}}(0))^2 -1 \rangle. $$ {#eg:rot_relax}

### Rotational Motion through Jump Dynamics {#sec:intro_jump_dynamics}

There is the presence of jump dynamics

@Zasetsky2010

- Jump diffusion of rotational motion
- coupling between rotations and translation on short timescales

@Laage2006

- jump dynamics in water

$R_1/R_2$ = 1

### Decoupling of Translational and Rotational motion
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16 changes: 15 additions & 1 deletion notes/dynamics.md
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Expand Up @@ -255,6 +255,19 @@ This is studied for translations in lewis Wahnström by @Shi2013

@Kawasaki2019 rotational relaxation is entirely inconsistent with rotational diffusion

@Karmakar2014

- Defining non-Gaussian parameter
- The growth of the relaxation time is not related to the length scale of dynamic
heterogeneities

@Zasetsky2010

- Jump diffusion of rotational motion
- coupling between rotations and translation on short timescales

@Laage2006 -> jump dynamics in water

## Heterogeneities

@Lacevic2003
Expand All @@ -268,7 +281,8 @@ This is studied for translations in lewis Wahnström by @Shi2013

## Translational Rotational Coupling

@Nair2019
@Nair2019 -> the translational motions are strongly coupled to the rotational dynamics
at the molecular level.

## Diffusion

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