method

live cell imaging

Optical techniques for observing biological processes in living cells in real time.
32 related articles · 1 formulas

Description

Live cell imaging is a set of optical techniques that let researchers watch biological processes unfold inside living cells, in real time, without killing the sample. Unlike traditional microscopy, which often requires fixing or staining cells, these methods use gentle illumination and fluorescent markers to track molecules, organelles, or even whole cells as they move, divide, and respond to their environment. It has become a cornerstone of cell biology, developmental biology, and drug discovery.

History

The field grew from the development of the green fluorescent protein (GFP) in the 1990s, which allowed researchers to tag proteins genetically and watch them in living cells.

How it works

The core idea is to make specific parts of a cell visible without disrupting it. This is usually done by attaching fluorescent proteins or dyes to molecules of interest, then illuminating the sample with light of one wavelength and detecting the emitted light at another. Advanced techniques like confocal microscopy, total internal reflection fluorescence (TIRF), and light-sheet microscopy reduce phototoxicity and improve resolution, allowing long-term observation of dynamic processes.

In practice

Live cell imaging is used to screen drug candidates, study cancer cell migration, and observe the dynamics of immune cells in real time.

Fun fact

Some live cell imaging techniques use so little light that a single cell can be observed continuously for days without significant damage.

Concept graph →

Formulas

$$\\Psi(t+\\tau) \\approx e^{\\tau W} e^{\\tau T} \\Psi(t)$$
Approximate evolution by splitting into simpler operators.
What is in the formula
ΨvariableWave function — wave function
tvariableTime — time second
τvariableTime step — time step second
e^{τW}operatorApplies the evolution operator for the W part — exponential operator
e^{τT}operatorApplies the evolution operator for the T part — exponential operator
\phi(t_{n+1},*)\approxe^{τw}e^{τt}\phi(t_n,*) · 2607.00335

Related articles · 32

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