Often, experiments involve light beams. A light beam can be defined as a distribution of field that fulfills the approximation in Eq. 20,
i.e. is characterized by a dominant wave vector component, k(z) >> k(x) , k(y) . A beam is, therefore, the spatial equivalent of quasimonochromatic
light, where the field is characterized by a dominant (temporal) frequency component.
A Gaussian beam, such as that delivered by a single (spatial) mode laser, exhibits a field distribution described by a Gaussian
function in the transverse coordinate.
The general goal in light scattering experiments is to infer information about the refractive index distribution n(r) from
measurements on the scattered light, i.e. to solve the inverse problem. In the following, we show that this problem can be solved if we
assume weakly scattering media.
Dynamic light scattering (DLS) studies the properties of inhomogeneous and dynamic media. A generic experimental situation is
illustrated in Fig. 1, where a plane wave scatters on a system of randomly moving particles.
Cite this work
Researchers should cite this work as follows:
University of Illinois at Urbana-Champaign, Urbana, IL
- Dynamic Light Scattering
- Elastic Light Scattering
- Gaussian beam propagation
- 2010 nanobiophotonics summer school
- Summer School
- Fourier Transform
- phase diagram
- wave equation
- boundary condition
- width of Gaussian beam
- Rayleigh length
- ABCD transform matrix
- light scattering
- Rayleigh Scattering
- dual atoms scattering
- Mia scattering
- Maxwell equations
- Newton scattering