# Book:Albert Einstein/Investigations on the Theory of the Brownian Movement

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## Albert Einstein:

## Albert Einstein: *Investigations on the Theory of the Brownian Movement*

Published $\text {1926}$, **Methuen and Co., Ltd.** (translated by A.D. Cowper)

### Subject Matter

### Contents

- Preface

- I. On the Movement of Small Particles Suspended in a Stationary Liquid Demanded by the Molecular-kinetic Theory of Heat
- $\S$ 1. On the Osmotic Pressure to be Ascribed to the Suspended Particles
- $\S$ 2. The Osmotic Pressure from the Standpoint of the Molecular-kinetic Theory of Heat
- $\S$ 3. Theory of the Diffusion of Small Spheres in Suspension
- $\S$ 4. On the Irregular Movement of Particles Suspended in a Liquid and the Relation of this to Diffusion
- $\S$ 5. Formula for the Mean Displacement of Suspended Particles. A New Method of Determining the Real Size of the Atom

- II. On the Theory of the Brownian Movement
- $\S$ 1. On a Case of Thermodynamic Equilibrium
- $\S$ 2. Examples of Application of the Equation obtained in $\S$ 1
- $\S$ 3. On the Changes in the Parameter $a$ brought about by the Thermal Motion
- $\S$ 4. Application of the Equation derived, to the Brownian Motion
- $\S$ 5. On the Limits of Application of the Formula for $\sqrt{\overline{\Delta^2}}$

- III. A New Determination of Molecular Dimensions
- $\S$ 1. On the Effect on the Motion of a Liquid of a very small Sphere Suspended in it
- $\S$ 2. Calculation of the Viscosity-coefficient of a Liquid in which a large number of small Spheres are Suspended in Irregular Distribution
- $\S$ 3. On the Volume of a Dissolved Substance of Molecular Volume large in Comparison with that of the Solvent
- $\S$ 4. On the Diffusion of an Undissociated Substance in Solution in a Liquid
- $\S$ 5. Determination of Molecular Dimensions with the help of the Relations already obtained

- IV. Theoretical Observations on the Brownian Motion

- V. Elementary Theory of the Brownian Motion
- $\S$ 1. Diffusion and Osmotic Pressure
- $\S$ 2. Diffusion and Irregular Motion of the Molecules
- $\S$ 3. Movement of Single Molecules: Brownian Motion