How T Cells Find Malaria in the Labyrinth of the Liver ✎ bioRxiv

Original: "Liver sinusoid constraints make random search of CD8 T cells for Plasmodium parasites efficient"
b42w:2608.90049 · the paper's page · 2026-08-25 · CC BY-NC-ND 4.0 · independent analysis · 2 min
Immune cells hunt for infected liver cells by wandering randomly through the vascular network, and that turns out to be enough for protection.

A T cell wanders through the liver like a person without a map in a labyrinth. The infected cell is somewhere nearby, but there are no signposts. It used to be thought that immune cells sense a chemical trail from the parasite and head straight for it. New observations say otherwise: the cell simply tries one corridor after another, and that proves to be enough.

The liver is threaded with thin vessels called sinusoids. T cells move along them as if through the corridors of a labyrinth, and at every fork they choose a path at random.

Researchers injected activated T cells into mice and then infected them with the malaria parasite. Under the microscope they simultaneously filmed the movement of the cells, the position of the parasite, and the network of vessels. The vessels were digitized and turned into a graph: branch points became vertices, and segments of vessels became edges weighted by length. Every position of a cell and of the parasite was projected onto the nearest vertex of the graph.

When the movement was analyzed in open space, a small fraction of the cells looked as if they were drawn toward the parasite. But once the structure of the vessels was taken into account, the numbers of attracted and repelled cells evened out. There is no systematic attraction. Simulations of random search, however, showed that a single cell, across the entire observation volume, finds the infected site in 12 hours on average. Over 48 hours the probability of success exceeds 94%.

The labyrinth turns out to be not an obstacle but a helper. Its fractal dimension of about 1.7-2.0 means that the search unfolds in a space whose properties are closer to a plane than to a volume. That is why random wandering works faster than it would in a three-dimensional bulk.

Even without attraction, ten cells form a cluster around the parasite within six hours. Such a cluster used to be taken as proof of directed attraction. Now it is clear that it arises on its own, as in a labyrinth where several people wandering at random happen to meet by the same wall. This does not change the outcome: the parasite is found and destroyed.

The labyrinth that seemed like a hindrance actually sets up a convenient geometry for the search. A T cell does not need a map; it is enough simply to keep walking the corridors. Understanding this helps estimate how many immune cells are needed for protection, and it may prove useful in developing malaria vaccines.

The fractal dimension of the sinusoid graph turned out to be about 1.7–2.0, less than the three dimensions of the liver. This means that T cells search for a target in a space whose properties are closer to a plane than to a volume, and therefore random search works faster.

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