Related Experiment Video
Updated: May 21, 2025

Quantifying Cytoskeleton Dynamics Using Differential Dynamic Microscopy
Published on: June 15, 2022
The dynamics of Cryptococcus neoformans infection in Galleria mellonella
Daniel F Q Smith1, Aviv Bergman2,3, Arturo Casadevall1
1Department of Molecular Microbiology and Immunology, Johns Hopkins School of Public Health, Baltimore, Maryland, USA.
Abstract:
Galleria mellonella has emerged as an important host for the study of fungal virulence, insect immune responses, and the evaluation of antifungal agents. In this study, we investigated the dynamics of fungal infections in G. mellonella using Cryptococcus neoformans, a human pathogenic fungus. Since the analysis of infection dynamics requires a fine temporal resolution of larval death, we employed a photographic time-lapse technique that allowed us to simultaneously measure death by proxy of larval melanization and absence of movement. Larval mortality occurred in two phases, early and late, which differed in their timing of melanization. Early phase deaths occurred with rapid whole-body onset of melanization, followed by sudden cessation of movement several hours later. Contrastingly, late phase deaths occurred with a gradual cessation of movement, followed by melanization, typically radiating from one location on the larva. The differences in mortality kinetics suggest differences in fungal pathogenesis, with one population succumbing early while the rest linger for later death. Subsequent analysis of mortality data using the inversion method revealed predictable deterministic dynamics but did not observe evidence of chaotic signatures. While this does not preclude the existence of chaos, it indicates that this C. neoformans-G. mellonella infection model may behave differently than bacterial-insect models.IMPORTANCEThe ability to predict the course of an infection is critical in anticipating disease progression and effectively treating patients. Similarly, the ability to make predictions about pathogenesis in laboratory infection models could further our understanding of pathogenesis and lead to new treatments. As fungal diseases are expected to rise, understanding the dynamics of fungal infections will be important to anticipate and mitigate future threats. Here, we developed a time-lapse method to visualize infections of Galleria mellonella larvae with the fungal pathogen Cryptococcus neoformans. This method provided insight into infection progression that is not apparent from standard survival measurement protocols, including the relationship between melanization and death. Further, it enabled us to explore the dynamics of disease progression in this system, which revealed deterministic dynamics without evidence of chaos, implying predictability in the outcome of cryptococcal infection in this moth.
Insights
This study used a time-lapse photographic method to track fungal infections in Galleria mellonella (greater wax moth) larvae. The research revealed two distinct phases of larval mortality, indicating predictable infection dynamics for Cryptococcus neoformans.
Area of Science:
- Mycology and Infectious Diseases
- Insect Pathology and Immunology
- Mathematical Modeling of Biological Systems
Background:
- Galleria mellonella (greater wax moth) larvae are a valuable model for studying fungal infections and testing antifungal drugs.
- Understanding fungal pathogenesis dynamics is crucial for predicting disease progression and developing effective treatments, especially with rising fungal disease incidence.
- Standard survival assays lack the temporal resolution to capture nuanced infection dynamics.
Purpose of the Study:
- To investigate the temporal dynamics of fungal infections in G. mellonella using the human pathogenic fungus Cryptococcus neoformans.
- To develop and apply a photographic time-lapse technique for high-resolution monitoring of larval death and infection progression.
- To analyze the mortality kinetics and explore the underlying pathogenesis patterns, including the relationship between melanization and death.
Main Methods:
- Utilized a photographic time-lapse technique to simultaneously monitor larval movement cessation and melanization as indicators of death in G. mellonella.
- Infected G. mellonella larvae with Cryptococcus neoformans to establish a fungal infection model.
- Applied the inversion method to analyze mortality data and assess for deterministic or chaotic dynamics.
Main Results:
- Larval mortality occurred in two distinct phases: early deaths with rapid melanization and late deaths with gradual movement cessation followed by melanization.
- The observed differences in mortality kinetics suggest distinct fungal pathogenesis strategies within the G. mellonella host.
- Analysis of mortality data revealed predictable deterministic dynamics, with no evidence of chaotic signatures in this C. neoformans-G. mellonella model.
Conclusions:
- The time-lapse method provides enhanced insight into fungal infection progression and pathogenesis compared to standard survival assays.
- The C. neoformans-G. mellonella infection model exhibits deterministic dynamics, suggesting predictability in cryptococcal infection outcomes.
- This model offers a valuable platform for further research into fungal pathogenesis and the development of novel antifungal strategies.
Related Concept Videos
Dynamic Equilibrium
Dynamics Of Circular Motion: Applications
Dynamics of Circular Motion
Any acceleration must be produced by some force. Therefore, any force or combination of forces can cause centripetal acceleration. A few examples include the tension in the rope on a...
Types of Damping
An Introduction to Mechanics
According to records, the history of mechanics starts with Aristotle (384–322 BC). He related mechanics to physical theory, aiming for a universal synthesis.
Newton defined mechanics as the branch of physical science that...
Energy Diagrams - I
Take the example of a skater on a parabolic ramp. The potential energy at different points along the ramp will be proportional to the height of the ramp, which varies quadratically with the horizontal position on the ramp. As the skater moves down the ramp from the highest position,...

